1. Field of the Invention
The present invention relates to methods of inspection useable in the manufacture of devices by lithographic techniques and to device inspection apparatus.
2. Description of the Related Art
In a manufacturing process using a lithographic projection apparatus, a pattern (e.g., in a mask) is imaged onto a substrate that is at least partially covered by a layer of radiation-sensitive material (resist). Prior to this imaging, the substrate may undergo various procedures, such as priming, resist coating and a soft bake. After exposure, the substrate may be subjected to other procedures, such as a post-exposure bake (PEB), development, a hard bake and inspection of the imaged features. This array of procedures is used as a basis to pattern an individual layer of a device, e.g., an IC. Such a patterned layer may then undergo various processes such as etching, ion-implantation (doping), metallization, oxidation, chemical-mechanical polishing, etc., all intended to finish off an individual layer. If several layers are required, then the whole procedure, or a variant thereof, will have to be repeated for each new layer. Eventually, an array of devices will be present on the substrate (wafer). These devices are then separated from one another by a technique such as dicing or sawing, whence the individual devices can be mounted on a carrier, connected to pins, etc. Further information regarding such processes can be obtained, for example, from the book “Microchip Fabrication: A Practical Guide to Semiconductor Processing,” Third Edition, by Peter van Zant, McGraw Hill Publishing Co., 1997, ISBN 0-07-067250-4, incorporated herein by reference.
The inspection step after development of the resist, commonly referred to as metrology, serves two purposes. Firstly, it is desirable to detect any target areas where the pattern in the developed resist is faulty. If a sufficient number of dies are faulty, the wafer can be stripped of the patterned resist and re-exposed, hopefully correctly, rather than making the fault permanent by carrying out a process step, e.g. an etch, with a faulty pattern. Secondly, the measurements may allow errors in the lithographic apparatus, e.g. in illumination settings or exposure times, to be detected and corrected for subsequent exposures.
A metrology measurement may be used to determine the overlay error between two layers of a wafer, or may be used to determine focus errors or the critical dimension (CD) of features of a particular layer of the wafer (usually the uppermost layer). There are a variety of ways in which the metrology measurement may be obtained. Typically, these are performed in an apparatus which is separate from the lithographic apparatus. Measurements performed in a separate apparatus are commonly referred to as off-line. A single off-line apparatus may be used to perform metrology measurements for wafers produced by several lithographic apparatus.
One known off-line metrology apparatus, used to measure overlay is based upon imaging of boxes printed on the wafer, a first box being printed on a first layer and a second box being printed on a second layer. This apparatus may also be used to measure focus errors. The apparatus is commonly referred to as box-in-box (or frame-in-frame). A disadvantage of the box-in-box apparatus is that its general accuracy is limited because it relies upon single line image detection.
A second known off-line metrology apparatus comprises a scanning electron microscope (SEM). This provides very high resolution measurements of the surface of a wafer, and is used for CD measurements. A disadvantage of this apparatus is that it is slow and expensive.
A third known off-line metrology apparatus is known as a scatterometer. This provides measurement of CD and/or overlay. In a scatterometer, white light is reflected by periodic structures in the developed resist and the resulting reflection spectrum at a given angle detected. The structure giving rise to the reflection spectrum is reconstructed, e.g. using Rigorous Coupled-Wave Analysis (RCWA) or by comparison to a library of spectra derived by simulation. However, the reconstruction of the structure is computationally very intensive and the technique can suffer from low sensitivity and poor repeatability.
It is an object of the present invention to provide device inspection which overcomes at least one of the above disadvantages.
According to the invention there is provided a method of device inspection, the method comprising providing an asymmetric marker on a device to be inspected, the form of asymmetry of the marker being dependent upon the parameter to be inspected, directing light at the marker, obtaining a first measurement of the position of the marker via detection of diffracted light of a particular wavelength or diffraction angle, obtaining a second measurement of the position of the marker via detection of diffracted light of a different wavelength or diffraction angle, and comparing the first and second measured positions to determine a shift indicative of the degree of asymmetry of the marker.
The first and second position measurements may comprise detection of diffracted light having different diffraction angles but the same wavelength. Alternatively, the first and second position measurements may comprise detection of diffracted light having the same diffraction angle but different wavelengths. In a further alternative, the first and second position measurements may comprise detection of diffracted light having different diffraction angles and different wavelengths.
The marker may comprise one or more diffraction gratings and the diffraction angles may comprise diffraction orders.
The marker may comprise a first diffraction grating provided in a first layer of the device, and a second diffraction grating provided in a second layer of the device, the first diffraction grating and the second diffraction grating having the same period and being provided one over the other such that the light is diffracted by both of the diffraction gratings in combination.
The marker may comprise a first diffraction grating provided in a first layer of the device, and a second diffraction grating provided in a second lower layer of the device, the first diffraction grating and the second diffraction grating having different periods each selected to give rise to strong diffraction at different diffraction orders, such that a measurement of the position of the first diffraction grating is provided by measuring one diffraction order and a measurement of the position of the second diffraction grating is provided by measuring the other diffraction order, the shift indicating the overlay of the first and second layers.
The term ‘strong diffraction’ is intended to mean that the diffraction is sufficiently strong to be measured, and is preferably stronger than diffraction from both of the diffraction gratings in combination.
The marker may comprise one phase diffraction grating arranged to measure the focus accuracy of a lithographic projection apparatus, the method comprising providing on a mask of the lithographic projection apparatus a phase diffraction grating having a substructure which includes a step in optical path length of substantially
the step being in opposite directions for adjacent lines of the diffraction grating, the period of the substructure being selected such that a focus error will cause the phase diffraction grating to shift when projected onto the device by the lithographic apparatus, adjacent lines of the phase diffraction grating being shifted in opposite directions giving rise to an asymmetry which is measured by the shift.
The marker may comprise one diffraction grating arranged to measure the critical dimension of a pattern exposed on a wafer in the lithographic projection apparatus, the method comprising imaging onto a wafer a diffraction grating having a substructure with a period at, or of the order of, the critical dimension capable of being imaged by the lithographic projection apparatus, the substructure being arranged to form an additional line of the diffraction grating which renders the diffraction grating asymmetric, changes of the critical dimension modifying the effective reflectivity of the substructure thereby modifying the asymmetry of the diffraction grating, the modified asymmetry being detected as the shift.
The invention also provides a device inspection apparatus, the apparatus comprising a light source arranged to direct light at an asymmetric marker provided on a device, a detector arranged to detect light diffracted from the marker with a particular wavelength or diffraction angle thereby providing a measurement of the position of the marker, a second detector arranged to detect light diffracted from the marker with a different wavelength or diffraction angle thereby providing a second measurement of the position of the marker, and comparison means arranged to compare the measured positions to determine a shift.
The invention also provides a device inspection apparatus, the apparatus comprising a light source arranged to direct light at a phase diffraction grating provided on a device, a detector arranged to detect light diffracted from the phase diffraction grating, and processing means arranged to obtain inspection information using the detected diffracted light.
Although specific reference may be made in this text to the use of the apparatus according to the invention in the manufacture of ICs, it should be explicitly understood that such an apparatus has many other possible applications. For example, it may be employed in the manufacture of integrated optical systems, guidance and detection patterns for magnetic domain memories, liquid-crystal display panels, thin-film magnetic heads, etc. The skilled artisan will appreciate that, in the context of such alternative applications, any use of the terms “reticle”, “wafer” or “die” in this text should be considered as being replaced by the more general terms “mask”, “substrate” and “target portion”, respectively.
In the present document, the terms “light”, “radiation” and “beam” are used to encompass all types of electromagnetic radiation, including ultraviolet radiation (e.g. with a wavelength of 365, 248, 193, 157 or 126 nm) and EUV (extreme ultra-violet radiation, e.g. having a wavelength in the range 5–20 nm), as well as particle beams, such as ion beams or electron beams.
Embodiments of the invention will now be described, by way of example only, with reference to the accompanying schematic drawings in which:
In the Figures, corresponding reference symbols indicate corresponding parts.
a radiation system Ex, for supplying a beam PB of radiation (e.g., DUV radiation), which in this particular case also comprises a radiation source LA;
a first object table (mask table) MT provided with a mask holder for holding a mask MA (e.g., a reticle), and connected to first positioning device for accurately positioning the mask with respect to a projection system (“lens”) PL;
a second object table (substrate table) WT provided with a substrate holder for holding a substrate W (e.g., a resist-coated silicon wafer), and connected to second positioning device for accurately positioning the substrate with respect to projection system PL;
the projection system (“lens”) PL (e.g., a refractive lens system) for imaging an irradiated portion of the mask MA onto a target portion C (e.g., comprising one or more dies) of the substrate W.
As here depicted, the apparatus is of a transmissive type (e.g. has a transmissive mask). However, in general, it may also be of a reflective type, for example (e.g. with a reflective mask). Alternatively, the apparatus may employ another kind of patterning means, such as a programmable mirror array of a type as referred to above.
The source LA (e.g., an excimer laser) produces radiation. This radiation is fed into an illumination system (illuminator) IL, either directly or after having traversed a conditioning device, such as a beam expander Ex, for example. The illuminator IL may comprise an adjusting device AM for setting the outer and/or inner radial extent (commonly referred to as .sigma.-outer and .sigma.-inner, respectively) of the intensity distribution in the beam. In addition, it will generally comprise various other components, such as an integrator iN and a condenser CO. In this way, the beam PB impinging on the mask MA has a desired uniformity and intensity distribution in its cross-section.
It should be noted with regard to
The beam PB subsequently intercepts the mask MA, which is held on a mask table MT. Having traversed the mask MA, the beam PB passes through the lens PL, which focuses the beam PB onto a target portion C of the substrate W. With the aid of the second positioning device (and interferometric measuring device IF), the substrate table WT can be moved accurately, e.g., so as to position different target portions C in the path of the beam PB. Similarly, the first positioning device can be used to accurately position the mask MA with respect to the path of the beam PB, e.g., after mechanical retrieval of the mask MA from a mask library, or during a scan. In general, movement of the object tables MT, WT will be realized with the aid of a long-stroke module (coarse positioning) and a short-stroke module (fine positioning), which are not explicitly depicted in
The depicted apparatus can be used in two different modes:
In step mode, the mask table MT is kept essentially stationary, and an entire mask image is projected in one go (i.e. a single “flash”) onto a target portion C. The substrate table WT is then shifted in the x and/or y directions so that a different target portion C can be irradiated by the beam PB;
In scan mode, essentially the same scenario applies, except that a given target portion C is not exposed in a single “flash.” Instead, the mask table MT is movable in a given direction (the so-called “scan direction,” e.g., the y direction) with a speed v, so that the beam PB is caused to scan over a mask image; concurrently, the substrate table WT is simultaneously moved in the same or opposite direction at a speed V Mv, in which M is the magnification of the lens PL (typically, M=¼ or ⅕). In this manner, a relatively large target portion C can be exposed, without having to compromise on resolution.
In the inspection a metrology unit of the type shown in
Sin αn=nλ/P
where n is the diffraction order number and P the diffraction grating period. For the further use in this document a diffraction grating is defined as a series of lines and spaces. In an intensity diffraction grating the lines and spaces have a different reflectivity, all lines having substantially equal reflectivity and all spaces having substantially equal reflectivity. When a radiation beam with flat wavefronts impinges on an intensity diffraction grating the intensity at the lines and spaces is different in the plane where the radiation leaves the diffraction grating. In a phase diffraction grating the lines and spaces have substantially the same reflectivity, but they have different refractive indices and/or different heights. When a radiation beam with flat wavefronts impinges on a phase diffraction grating the phase at the lines and spaces is different in the plane where the radiation leaves the diffraction grating.
The path of the sub-beams reflected by the diffraction grating incorporates a lens system L1 which converts the different directions of the sub-beams into different positions un of these sub-beams in a plane 73:
un=f1αn
In this plane the different sub-beams are further separated. To this end, a plate may be arranged in this plane, which is provided with deflection elements in the form of, for example, wedges. In
A second lens system L2 is arranged behind the wedge plate. This lens system images the mark P1 in the plane reference plate RGP. In the absence of the wedge plate, all sub-beams would be superimposed in the reference plane. Since the different sub-beams through the wedge plate are deflected at different angles, the images formed by the sub-beams reach different positions in the reference plane. These positions Xn are given by:
Xn=f2γn
in which γ is the angle at which a sub-beam is deflected by the wedge plate.
At these positions, reference diffraction gratings are provided. A separate detector 90–96 is arranged behind each of the reference diffraction gratings. The output signal of each detector is dependent upon the extent to which the image of the substrate diffraction grating P.sub. 1 coincides with the relevant reference diffraction grating. The period of each diffraction grating is adapted to the order number of the associated sub-beam incident on that diffraction grating. As the order number increases, the period decreases.
A metrology unit of the type shown in
During production (i.e. in-line) a marker comprising a diffraction grating is exposed onto a wafer during projection of device features onto the wafer. The diffraction grating may be located in a specific designated non-product area, or may be located in scribe lines which separate product structures. The wafer is developed, baked and processed. The diffraction grating may be used during inspection for focus metrology, as described further below, or for critical dimension metrology. Inspection may occur at any convenient time as indicated above in relation to
Where overlay metrology is required, processing of the diffraction grating and product features is completed so that they are permanently held on the wafer. A layer of resist is spun onto the wafer, and a subsequent layer of product features is exposed onto the wafer, together with a second diffraction grating. The second diffraction grating is located above the first diffraction grating, thereby forming an asymmetric marker. Measurements of the positions of the first and second diffraction gratings comprising the marker (for example detected individually or as a composite diffraction grating) are made using different diffraction orders or wavelengths of the metrology unit. These measurements are used to determine the overlay.
In one embodiment of the invention the marker comprises a first diffraction grating 10 provided in a product layer of a wafer, and a second diffraction grating 11 provided in a resist layer of the wafer, as shown in
As a result of the asymmetry the apparent position, as measured by the metrology unit of
During the metrology measurement the substrate is scanned relative to the metrology unit. It will be appreciated that the substrate may be fixed, with for example reference diffraction gratings (RGP in
Scanning of the substrate is achieved by scanning the substrate table (WT in
where n is the diffraction order, λ is the wavelength, a and b are constants, and Δxstage(t) is the difference between the intended location vt of the substrate table and the actual location of the substrate table. For low-frequency errors the substrate table position error shows up as a position error in the measured position. Curve fitting, for example using a least squares fit, yields the following measured positions:
xmeasured(n,λ,t,D)=Δxstage(t)+xshift(n,λ,D)
Measuring the difference in measured position between any order/color yields a Shift-between-Orders SbO:
SbO(m,n,λ1,λ2,t1,t2,D)=xmeasured(m,λ1,t1,D)−xmeasured(n,λ2,t2,D)=xshift(m,λ1,D)−xshift(n,λ2,D)+Δxstage(t1)−Δxstage(t2)
where m and n indicate diffraction orders, and λ1 and λ2 indicate wavelengths.
As indicated in the above equation, the term ‘shift-between-orders’ (SbO) refers to a difference in measured position which arises when different diffraction orders are measured or when different wavelengths are measured for the same diffraction order or different wavelengths are measured for different diffraction orders. For ease of terminology the term does not specifically refer to different wavelengths. This is not intended to imply at any point in this document that differences in measured positions arising from different wavelength measurements are excluded.
Both position measurements may be done at the same time t. The stage errors now cancel out in SbO which reduces to
SbO(m,n,λ1,λ2,D)=xshift(m,λ1,D)−xshift(n,λ2,D)
so that SbO is independent of time and stage errors.
In another embodiment the selected orders and wavelengths and measurement times t are kept fixed so that the SbO is a function only of the offset D.
Due to the symmetry of the setup:
SbO(D)=−SbO(−D)
In order to measure overlay two composite diffraction gratings are printed with opposite offsets D+δ and −D+δ, where D indicates a deliberate shift and δ indicates shifts caused by inaccuracies of the lithographic projection apparatus. In case of perfect overlay δ=0 and the sum of the SbO's would be zero. This yields a simple overlay metrology measurement, which indicates when, to the resolution of the metrology unit (for example less than 1 nm), the overlay is perfect. However, it will almost certainly be the case that the overlay is not perfect, whereupon the overlay error is quantified to provide a useful metrology measurement.
The overlay error is quantified by comparing the error with a known small offset. Taking the overlay error OV as 2OV=2δ, OV can be expressed as follows:
If pairs of position measurements are performed at the same time, as described above, then t1=t2 and t3=t4 so that the stage errors Δxstage(t) errors cancel out. In order to quantify the overlay error it is necessary to determine how rapidly the SbO varies for small changes in δ1 and δ2, i.e. as a function of the overlay error. This sensitivity is measured with a third diffraction grating that is printed with a shift D+d+δ where d is a small known offset. Assuming linearity, which is the case for overlay errors observed in practice, the sensitivity of the SbO for small displacements is given by:
The stage errors may again be cancelled out as indicated above. The value of d is determined by conflicting requirements: on one hand it must be large to justify approximating d+δ=d and to minimize noise but on the other hand it must be sufficiently small to guarantee linearity. Typically, d should be the same size, or slightly larger, than the largest overlay error that it is desired to be able to measure, for example d could be of the order of hundreds of nanometers. Other suitable values may be used. The overlay follows from the following measurement on the three diffraction gratings:
This measurement can be done for many order/wavelength pairs, although in practice only the order/wavelength pair with the highest sensitivity need be used.
Each diffraction grating may have a size of a few tens of square microns. There may be an exclusion zone of a few microns around each diffraction grating. The diffraction gratings may be provided in a scribe lane adjacent to a corner of a die. It may be desired to perform metrology measurements in more than one corner of the die. One manner in which this may be done is by providing the three diffraction gratings in each corner in which measurement is required. Alternatively, to reduce the number of diffraction gratings, thereby freeing space for other elements, three diffraction gratings may be provided for one corner of the die and only single diffraction gratings provided in other corners for which measurements are required (i.e. one diffraction grating per corner). Overlay measured using the single diffraction grating is quantified using the sensitivity measurement obtained using the three diffraction gratings. This takes advantage of the fact that the sensitivity of the measurement does not vary significantly between corners of the die.
In a situation where all detectors form a detector plane (e.g. as shown in
I(x,y)=Ip(x,y).E(x,y)
A given detector is intended to detect a only one particular order j at (xj, yj). However, the convolution C(i,x,y) may lead to a proportion of a different order i being detected by that detector, thereby introducing an error into the signal detected for the order j. This is expressed mathematically as C(i,x
As will be apparent to a person skilled in the art, there are several known solutions to this problem. An example is that the intensity profile Ip(x,y) can be chosen so that C(i,x
In addition to occurring for the above described embodiment of the invention, the problem of overlapping signals may also occur for embodiments of the invention that are described below. The above solutions may be applied for these embodiments.
In a variation of the embodiment of the invention, a pair of diffraction gratings may be used to obtain the overlay metrology measurement, instead of three diffraction gratings. This is advantageous because it occupies a lesser amount of scribe lane area. The reduction to two diffraction gratings is possible due to the realisation that the sensitivity quantification offset d may be incorporated into one of the deliberate offsets D, −D.
In general terms the detected shift between orders may be considered to be caused by an offset Δx between the diffraction gratings and a scaling factor k which depends upon the ‘depth’ of the diffraction gratings and their separation (‘z’ in
SbO=kΔx
where the offset is a combination of a deliberate offset D and an overlay error OV:
Δx=D+OV
If two diffraction gratings are used then this provides two shift between order measurements, which provides sufficient information to allow the two unknown values k, OV to be determined (the deliberate offset D is known from the design of the mask from which the diffraction gratings are projected):
SbO1=k(D+OV)
SbO2=k(D−OV)
This is equivalent to making the sensitivity quantification offset d equal to (+D−2D). The overlay follows from the measurement on the two diffraction gratings:
The above description relates to an embodiment of the invention in which a composite diffraction grating is formed using two overlapping diffraction gratings having the same periods. Resist and product diffraction gratings of equal periods, however, yield a strong coupling between the diffraction gratings. Due to this coupling, the shift between orders is not only a function of overlay it is also affected by vertical diffraction grating separation (z in
In an alternative embodiment of the invention the shift between orders is measured for a marker comprising diffraction gratings which are not coupled (strictly speaking all diffraction gratings are coupled to a greater or lesser extent; the term ‘not coupled’ is intended to mean that the size of the signal arising from the coupling is much smaller than that arising individually from each diffraction grating). This alternative embodiment is based on spatial frequency multiplexing, and uses diffraction gratings with different periods of (P/N) and (P/M). P may be of the order of tens of microns. These periods are selected to be compatible with metrology unit reference diffraction gratings which have periods of P/(1,2 . . . 7). It will be appreciated that any other suitable periods may be used. The measured shift between orders is directly proportional to overlay, and hence a calibration with multiple markers is no longer necessary. Overlay errors make the marker comprising the diffraction gratings asymmetric, and it is this asymmetry that is measured using the shift between orders (i.e. the difference in the positions of the diffraction gratings).
The alternative embodiment of the invention is based upon the fact that diffraction from a diffraction grating of a given period, e.g. P/6 will be detected strongly at the metrology unit reference diffraction grating which has the same period. Diffraction from a diffraction grating of a different period, e.g. P/7 will be detected strongly at the metrology unit reference diffraction grating which has that period. This means that it is possible to detect separately diffraction gratings in the product layer and the resist layer even if they lie over one another, by looking at different diffraction orders. The difference between the measured positions, the SbO, indicates directly the overlay of the diffraction gratings. It will be appreciated that this embodiment of the invention may use different wavelengths of illumination instead of different diffraction orders (all that is required is that the diffracted light from different diffraction gratings is strongly detected by different metrology unit reference diffraction gratings).
A diffraction grating running in the x-direction is exposed and processed on the wafer. The resulting, fixed diffraction grating, is referred to herein as being in the product layer. The diffraction grating has a period P/N where N is one of the following: 1, 2 . . . 7. Before the wafer is exposed, this diffraction grating is covered with a resist film. The reflected field prior to exposure can be expressed as:
E(x,y)=[{overscore (F)}+FN(x,y)]
The subscript N indicates the periodicity of P/N and {overscore (F)} is the average complex value of the reflected field (the so called 0-order). The complex amplitudes of the other orders follow from a Fourier decomposition of FN. The resist is then exposed with a higher-order diffraction grating with period P/M, where M is one of the following: 1,2, . . . 7 (M≠N). This produces, after development, a resist diffraction grating on top of the product diffraction grating as shown in
The resist diffraction grating perturbs the field reflected by the product diffraction grating, so that it is no longer in the simple form indicated above. Assuming an overlay error of x0 between the product diffraction grating and the resist diffraction grating, the reflected field may be expressed in the following form:
In order to provide a graphical explanation of these terms, they are shown in
The term {overscore (F)}.{overscore (G)} is a zero order transmitted by F and G.
The terms used for overlay metrology are {overscore (G)}FN (x, y) and {overscore (F)}GM(x−x0, y). The term FN(x, y)GM (x−x0, y), which comprises orders that have been diffracted by both diffraction gratings, is not used for metrology in this embodiment. These terms have each been diffracted by only one diffraction grating, the diffraction grating F and the diffraction grating G respectively. The position of the product diffraction grating is measured by the term {overscore (G)}FN (x, y) and the position of the resist diffraction grating is measured by the term {overscore (F)}GM (x−x0, y), the difference between the two measured positions indicating the overlay error. In other words, the SbO of {overscore (G)}FN (x, y) and {overscore (F)}GM (x−x0, y) is directly equal to the overlay. The metrology unit measures the position of the product diffraction grating by monitoring only diffraction gratings having a period of P/6, and then subsequently measures the position of the resist diffraction grating by monitoring only diffraction gratings having a period of P/7. The difference between the positions of the diffraction gratings indicates the overlay error between the resist layer and the product layer.
The alternative embodiment of the invention may be considered as a form of spatial frequency multiplexing: the resist and product diffraction gratings can be measured separately by the metrology unit since they have different spatial frequencies. The metrology unit is able to measure these separately since it is arranged to direct different diffraction orders to different detectors, as described above in relation to
It will be appreciated that diffraction gratings having periods other than P/(N or M) may be used. Any suitable period may be used, with the proviso that N and M are not equal, and that they are selected such that mixing between diffraction orders will not lead to a combined signal (Moiré signal) with the same frequency as a signal which is detected by the metrology unit. For example, N=2 and M=4 is not recommended since the mixed signal will interfere with the signal from the product diffraction grating (this would work, but would provide lesser accuracy).
Periods may be chosen which will not lead to a problematic combined signal: the coupled term FN (x, y)GM (x−x0, y) comprises orders that have been diffracted by both diffraction gratings (this is shown as the lowermost beam in
The periods are chosen such that N and M have no common divisor (for example N=6 and M=7). When this is done a first combined signal folds back to the detected order M and the a second combined signal solutions folds back to the detected order N. So again assuming N=6 and M=7, n=7 and m∈[−5,−7] fold back to detected order M, and m=6 and n∈[−6,−8] fold back to detected order N. The folded back signal will be very weak due to the high values of m and n.
The folded back signal caused by the coupled term will, if the above rule is followed, in most instances be of sufficiently low amplitude that it will not introduce any significant error into the overlay metrology measurement. One reason why the high frequency term is small in amplitude is that, due to processing of the wafer, the form of the diffraction gratings is closer to a sine wave than a square wave thereby suppressing higher harmonics.
If desired, coupling between the diffraction gratings can be minimised in a further alternative embodiment of the invention by ensuring that there is no spatial overlap between the product diffraction grating and the resist diffraction gratings. This may be achieved by displacing the resist diffraction grating so that it lies adjacent the product diffraction grating, as shown in
A disadvantage associated with the diffraction grating arrangement shown in
An alternative way of solving the problem of rotation induced error is to split the resist diffraction grating and the product diffraction grating into non-overlapping parts as shown in
Referring to
The direction of measurement of the metrology unit, i.e. the direction in which the wafer is scanned during measurement, is indicated as x in
The use of two dimensional diffraction gratings as shown in
Referring to
The diffraction gratings shown in
The two dimensional diffraction gratings shown in
In the above description it is noted that a negligibly low level of coupling will be seen between the diffraction gratings shown in
If it is desired to avoid the coupling shown in
When ΔφN=π the Nth order of the shifted diffraction gratings is in anti-phase with the unshifted diffraction gratings so that the Nth order will vanish, thereby eliminating the coupling. This allows high diffraction orders to be eliminated so that they do not introduce measurement errors at the detectors of the metrology unit. The method requires that illumination of the diffraction gratings is symmetric, something which is achievable in practice.
As described further above errors of the position of the wafer stage Δstage are cancelled out by the measurement performed using the metrology unit. There is however a second error which may reduce the accuracy of the metrology measurement. The second error is referred to as the sensor error ∈ (sometimes this is referred to in the art as the tool induced shift). Whilst the wafer stage position error Δstage is caused by the wafer stage not being located at the precise location that it is believed to occupy, the sensor error ∈ is caused by the fact that the optics of the metrology unit are not perfect. Imperfections of the optics of the metrology unit mean that the position of a diffraction grating as measured by a first detector of the metrology unit is not exactly the same as the position of the diffraction grating as measured by a second detector of the metrology unit, the optics having slightly displaced the diffraction patterns generated by the diffraction grating.
Where metrology is being performed based upon two diffraction gratings having different periods (described above), the sensor error ∈ in the SbO calibration of the sensor can be eliminated by printing two pairs of diffraction gratings. The first pair has the Mth order in the resist layer and the Nth order in the product layer. The overlay measured with this pair is:
OV1=SbOn,m+∈
In the second pair, the diffraction gratings are interchanged: the Nth order is in the resist and the Mth order diffraction grating is in the product layer. The overlay is:
OV2=−SbOn,m+∈
The real SbO (i.e. overlay) is determined by:
The method eliminates sensor errors ∈ in the calibration of the metrology unit.
Where metrology is being performed based upon two diffraction gratings having the same period (described further above), the sensor error ∈ in the SbO calibration of the sensor can be eliminated by printing two pairs of diffraction gratings together with a single diffraction grating. Each pair of diffraction gratings comprises a diffraction grating in the product layer and a diffraction grating in the resist layer. The single diffraction grating is provided in the resist layer (it will be appreciated that it could be provided in the product layer). The first pair of diffraction gratings includes a deliberate shift D in the x-direction between the diffraction gratings, and the second pair of diffraction gratings includes a deliberate shift −D in the x-direction. Three shift between order SbO measurements are made, yielding the following:
SbO1=k(OV+D)+∈
SbO2=k(OV−D)+∈
SbO3=∈
where OV is the overlay and k is a constant that relates the shift between orders to the overlay. The third measurement yields the sensor error ∈ directly, since if there was no error the shift between order would be zero (only one position is being measured). The two remaining unknowns k and OV can be determined using the first and second measurements, on the assumption that there is a linear relationship between the shift between orders and the overlay over the range of measured values.
In a further alternative embodiment of the invention an asymmetric marker is provided comprising a diffraction grating in a product layer and a diffraction grating in a resist layer which is offset due to overlay, as described further above, with the further addition that the lines of the diffraction gratings are provided with a substructure. The substructure of one of the diffraction gratings includes a phase jump. The combination of the high spatial frequency and the phase jump has the effect of significantly increasing the sensitivity of the metrology measurement. An advantage of using substructure in this way is that the substructure may be arranged to have dimensions and densities more similar to device features than conventional diffraction gratings, such that the measured overlay more accurately reflects the overlay of device features.
Referring to
A central portion of one line of the diffraction grating, indicated by a box formed with a broken line, is shown in magnified detail in
The period g of the substructure, shown in
The complex reflection coefficient r depends upon the relative positions of the resist and product layer substructures. If overlay is perfect, then the complex reflection coefficient of the left side substructure of
The detectors of the metrology unit, as shown in
Since the asymmetry seen in the far field (i.e. at the detectors) arises from the complex reflection coefficient, its sign will not always consistently agree with the sign of the overlay error.
Mathematically the effect of the substructure can be expressed as follows: In the case of a small overlay error the reflection coefficient of the left and right halves will vary differently according to:
rleft=r0+Δr1(x)
rright=r0−Δr1(x)
The resulting left-right asymmetry will create a measurable shift between orders. The complex reflection change is periodic with the period of the substructure, which is a fraction of a micron. This means that an overlay error greater than the substructure will be incorrectly measured by the metrology unit.
The substructure is calibrated using two pairs of diffraction gratings and a single diffraction grating to determine the values of:
SbO1=k(OV+D)+∈
SbO2=k(OV−D)+∈
SbO3=∈
in same manner as described further above. The calibration will also provide the sign of the overlay error.
In some instances it may be preferred to use less diffraction gratings in order to calibrate the substructure. One way in which this can be done is to determine the constant k that links the shift between orders to the overlay, by reconstructing the shape of the substructure of the product layer diffraction grating 100 and the resist layer diffraction grating 101 (k is dependent upon the substructure). The reconstruction is performed in two parts. In the first part, the product layer diffraction grating is measured before the resist layer diffraction grating has been imaged into the resist. The measurement is made using the metrology unit shown in
The second part of the reconstruction is to reconstruct the shape of the substructure of the resist layer diffraction grating. The resist layer diffraction grating is measured using one of the above mentioned metrology units for a plurality of wavelengths, and the results are used to reconstruct the shape of the substructure of the resist layer diffraction grating using inverse scattering techniques. Overlay between the resist layer diffraction grating and the product layer diffraction grating will have a negligible effect on the reconstruction, making the reconstruction robust. If overlay is found to introduce unacceptable errors, then a second resist layer diffraction grating (with identical substructure) may be imaged adjacent the first resist layer diffraction grating. The substructure of this diffraction grating can be reconstructed without overlay errors being introduced. An alternative method of determining the substructure is to use a separate measurement performed for example using an atomic force microscope.
Once the substructures of the product layer diffraction grating and the resist layer diffraction grating have been reconstructed, these are used together with knowledge of the separation of the layers to calculate the constant k. The calculation may be performed using a known electromagnetic solver, for example G-Solver or Tempest. Once k has been determined the overlay can be calculated using the shift between orders. An advantage of the reconstruction based calibration method is that it requires less diffraction gratings than the calibration method described further above, thereby leaving more space for other structures. A further advantage of the calibration method is that, since it reconstructs the substructures of the diffraction gratings, it yields directly measurements of the critical dimension.
In a further alternative embodiment of the invention an asymmetry is provided in a marker comprising a single diffraction grating by including on the diffraction grating bearing mask (MA in
for example as shown in
greater than the optical path length of light which passes through the second portion 114.
A second line 110b of the diffraction grating is provided with substructures each of which comprise a non-transmissive portion 116, and first and second transmissive portions 117, 118 separated by a step 119. The step is opposite in phase compared with the step 115 of the first line 110a of the diffraction grating. This means that the optical path length of light which passes through the first portion 117 is
less than the optical path length of light which passes through the second portion 118.
Subsequent lines of the diffraction grating are provided with the same substructures in an alternating pattern.
The effect of the λ/4 steps is that, at the wafer surface, each line of the diffraction grating is displaced if the diffraction grating is not correctly focussed (this effect is described in U.S. Pat. No. 6,674,511, incorporated herein by reference). The displacement is dependent upon the direction of the step. This means that adjacent lines of the diffraction grating are displaced in opposite directions as a result of defocus.
The effect of the substructures on a wafer is shown schematically in
alternating with lines 120 that have been imaged through a mask having a negative phase shift of
In the example shown in
The substructures on the mask 111 are imaged as substructure on the lines 120, 121 of the diffraction grating. However, the substructures generate only zero diffraction orders and to first order can therefore be approximated as though they behave as plane surfaces with a complex reflection coefficient.
The asymmetry is measured by the metrology unit by comparing the displacement caused by the defocusing for different orders of diffraction and/or for different wavelengths (as previously mentioned, for ease of terminology this shift is referred to as the shift between orders or SbO). Without defocus the displacement caused by the substructures is zero, and the diffraction grating is perfectly symmetric, giving a zero shift between orders (SbO). However, defocus introduces asymmetry, the lines 120 and 121 being displaced in opposite directions over a distance Ax. This asymmetry shows up as a shift between orders that can be measured with the metrology unit as described below.
The sensitivity of the focus metrology can be tuned using the width of the lines 120, 121 of the diffraction grating, indicated as W1 and W2 respectively. It is shown that sensitivity can be made very large at the expense of signal strength. The widths W1 and W2 can be represented as a combination of an average part and a differential part:
W1={overscore (W)}+ΔW
W2={overscore (W)}−ΔW
For small values of ΔW the measured shift between orders is very large. Moreover, the 1st and 3rd orders move in opposite directions, which increases the shift between orders even further. For ΔW=4 (arbitrary units) the sensitivity becomes 1 for both orders and the shift between orders becomes therefore zero. This is not surprising since this case corresponds to the situation where the lines 121 have effectively vanished, so that the entire diffraction grating remains symmetric in the presence of defocus.
At first sight it may seem tempting to choose small values of ΔW. However, there is a price to pay: the strength of the detected signal decreases as ΔW is reduced.
It will be appreciated that it is not necessary that every period of the diffraction grating is provided with the above described substructures. All that is required is sufficient amounts of substructures to allow the shift between orders to be measured with a desired accuracy.
To first order, the shift between orders is insensitive to stage drift and stage vibrations so this method is particularly useful for low quality scanning stages.
In a further embodiment of the invention a marker is provided with an asymmetry that is sensitive to the critical dimension (CD) of patterns exposed on a wafer (critical dimension refers to the resolution of features exposed on the wafer). The asymmetry is measured using a method based upon a metrology marker which comprises three different regions, shown in
Referring again to
The effect of a change of CD can be understood intuitively with reference to
An extreme instance of the intuitive example is shown in
It should be noted that the configuration of the diffraction grating 154 shown in
In a further embodiment of the invention, a shift between orders is used to measure an asymmetry which is sensitive to the effect of processing on patterns imaged on a wafer. The method, which relies on clearing part of a marker from process effects, is shown schematically in
This embodiment of the invention may suffer from imaging errors, or errors arising from different detected orders (or colours) giving different position measurements. In order to correct for this an additional marker may be exposed as shown in
An alternative metrology unit that may be used to measure asymmetry, and hence critical dimension or other properties is shown in
It will be seen from
The above described embodiments of the invention may be used individually or in combination. Furthermore, a given marker may be used for alignment, and then subsequently used for metrology. The following description in relation to
Referring to
The subsequently imaged layer includes two diffraction gratings 251 of a second period (P/M) located on either side of the first diffraction grating. These second diffraction gratings are arranged to be preferentially detected by a different particular detector (or detectors) of the metrology unit than is used to detect the first diffraction grating. The three diffraction gratings 250, 251 in combination form an asymmetric marker (assuming that overlay is not perfect), which can be used to measure overlay as described above in relation to
Following processing of the layer having the second diffraction gratings, the second diffraction gratings may be used to determine the aligned position for imaging of a further layer onto the wafer.
The second diffraction gratings 251 may optionally be accompanied by an additional diffraction grating 252 located adjacent the first diffraction grating. The additional diffraction grating has the period (P/N), and may be used to determine the aligned position for imaging of the further layer onto the wafer. The additional diffraction grating may also be used to measure overlay in a manner analogous to that described above, if the further layer includes appropriately positioned diffraction gratings 253 having an appropriate period.
The invention can be used to provide a measurement of asymmetry caused by processing using a marker of the type shown in
The embodiment described in relation to
It will be appreciated that other combinations of the above described embodiments of the invention may be used to obtain desired combinations of metrology measurements and/or metrology and alignment measurements.
The overlay metrology embodiments of the invention described above are described in terms of an asymmetric marker which is measured using a metrology unit. Typically, the metrology unit is used after development and baking of the resist on a wafer (S8 in
In order to obtain metrology measurements for two previously processed product layers, i.e. after etching and/or processing, the two layers are for example provided with diffraction gratings provided with some form of asymmetry (the asymmetry may be in any of the forms described above). A layer of resist is applied to the wafer in the conventional way, to allow exposure of a new layer, and the wafer passes to the lithographic projection apparatus. Prior to exposure of the new layer the metrology unit is used to obtain metrology measurements via the asymmetry present in the diffraction gratings, using one or more of the methods described above. It will be appreciated that the metrology measurements may be obtained after exposure. Conveniently, the metrology unit may comprise a unit which is also used to obtain alignment information for the subsequent exposure (i.e. separate metrology and alignment units are not required). It will be appreciated that overlay metrology measurements for several preceding product layers may be obtained, via comparison of diffraction gratings having an appropriate asymmetry. In general terms, prior to exposure of layer n+1, marks exposed in previous layers n, n−1 (or n−2, . . . , n−m) can be measured, allowing overlay metrology between layers n and n−1 (or n−2, . . . , n−m and combinations thereof).
Conveniently, the overlay metrology measurements may be obtained during alignment of the wafer for exposure, i.e., when the alignment unit is located over a given alignment diffraction grating for alignment purposes, it may obtain a first measurement based solely upon that diffraction grating in order to provide alignment, and may obtain a second measurement based upon a diffraction grating located in a layer above or beneath the alignment diffraction grating (or based upon a combination of both diffraction gratings) the second measurement being used to provide overlay metrology measurements. Where a dual stage lithographic apparatus is used (i.e., the wafer is mapped in a separate stage prior to exposure, as described for example U.S. Pat. No. 6,674,510 the overlay metrology measurement may be performed without any reduction of productivity.
Using the method in this way is advantageous because it allows overlay metrology measurements to be performed for every wafer, thereby minimizing the possibility that a non-yielding wafer or die is not detected. This is favorable compared to conventional arrangements in which overlay metrology measurements are performed for only a representative sample of wafers. The overlay metrology data provided may be used to provide an estimation of corrections to be applied to subsequent wafers of a batch for a given resist layer n (feedback). In addition, in instances where processing steps are comparable, the metrology data may be used to provide an estimation of corrections to be applied to subsequent layers (feedforward).
Overlay metrology which embodies the invention may be performed for latent images. The latent images may be images which have been exposed in resist, i.e. without post exposure bake. However, in some instances it may not be possible to resolve such images, in which case a post exposure bake may be used.
In addition to overlay metrology the invention may be used, as described above, to provide focus metrology, critical dimension metrology and other metrology. Where this is done the measurement may be performed for a marker in a process layer or a marker in a resist layer. The metrology measurements may be performed for latent images before or after post exposure bake. The metrology unit may be in any of the locations mentioned above.
It is known from the art that it is not necessary to use a diffraction grating in order to obtain diffraction. Diffraction may be obtained by directing illumination onto a suitably dimensioned single feature (typically the feature is of the order of the wavelength of the illumination) or other suitably dimensioned marker. The use of diffraction gratings is preferred for the described embodiments of the invention because they provide strong diffraction signals. However, it will be appreciated that the invention may be implemented using markers which are not diffraction gratings. For example, consider the embodiment of the invention described in relation to
It will be appreciated that other embodiments of the invention which have been described in relation to diffraction gratings may also be implemented using single features or other suitably dimensioned markers.
What is needed in order for the invention to function correctly is markers which include some degree of asymmetry. If a marker is entirely symmetric then it will not provide metrology according to the invention. The following is a mathematical explanation of why the asymmetry is required:
Consider an isolated feature marker that is symmetric around a position x0 and is illuminated with a light beam that is also symmetric around x0. By virtue of symmetry considerations, the near-field that is created by this configuration must also show the same type of symmetry around x0:
Ee(nf)(x−x0;λ)=Ee(nf)(−x−x0;λ)
Here the dependency of the near field on the wavelength λ is explicitly indicated. For simplicity only 1 dimension (x) is considered, but an extension to 2 dimensions, however, can easily be made. The propagation of the field defined above obeys the wave equation for homogeneous media. The resulting field distribution that is very far away from the scattering marker is called the far-field. It is shown in various text books on this subject [e.g. J. W. Goodman; Introduction to Fourier Optics; McGraw-Hill;] that this far-field is the Fourier transform of the near field. Again by virtue of symmetry, this far-field must also possess symmetry:
Ee(θ;λ,x0)=Ee(−θ;λ,x0)
|Ee(θ;λ,0)|exp[jφe(θ;λ)]exp[−jkx0]=|Ee(−θ;λ,0)|exp[jφe(−θ;λ)]exp[jkx0]
where the subscript ‘e’ denotes an even function of the far-field angle θ, and k=2πsin(θ)/λ is called the spatial angular frequency. The 2nd expression in the equations above merely uses the Fourier shift theorem: A shift in the space domain results in a linear phase shift in the frequency domain. In other words, a symmetric marker always has a symmetric amplitude of the far-field. Moreover, the phase φe of the far-field is also symmetric and the only anti-symmetric component that can exist is a linear phase shift that is introduced by a displacement of the marker.
Note that this treatment is valid for diffraction gratings and isolated objects. It is basically a mathematical formulation of an optical alignment sensor concept. Basically, existing optical alignment sensors compare the phase difference between a selected range of negative spatial frequencies └−k1 . . . −k2┘ and a corresponding range of positive spatial frequencies └k2 . . . k1┘. This phase difference is only a function of x0 and independent of the even phase difference φe. This measurement is suitable for alignment, but does not provide metrology measurement.
The embodiments of the invention rely on the fact that the metrology unit measures the apparent position of an asymmetric (composite) diffraction grating for different orders/colors. A common factor in these embodiments is the fact that the diffraction grating asymmetry is a (non-linear) function of the metrology parameter that needs to be measured (Overlay, CD, lens aberration, . . . ).
The near field created by an asymmetric marker at position x0 is generally also asymmetric. Mathematically, we can always decompose this near field in a symmetric (=even) and an anti-symmetric component (=odd):
E(nf)(x−x0;λ)=Ee(nf)(−x−x0;λ)+E0(nf)(−x−x0;λ)
Here the subscripts ‘e’ and ‘o’ denote, respectively, even and odd complex functions with the property:
fe(x)=fe(−x)
fo(x)=−fo(−x)
Fourier transforming this near field, and using the linearity of a Fourier transform results in a far field that also consists of a symmetric (=even) and an anti-symmetric (=odd) part:
E(θ;λ,x0)=Ee(θ;λ,x0)+Eo(−θ;λ,x0)
E(θ;λ0)={|Ee(θ;λ,0)|exp[jφe(θ;λ)]+|Eo(θ;λ,0)|exp[jφo(θ;λ)]}exp[jkx0]
According to the above-mentioned property of odd complex functions the phase and amplitude terms obey:
|Ee,o(θ;λ,0)|=|Ee,o(−θ;λ,0)|
φe(θ;λ)=φe(−θ;λ)
φo(θ;λ)=φo(−θ;λ)+π
Before proceeding with a practical interpretation of this rather abstract analysis, it is worthwhile to emphasize that this analysis is valid for any marker. Moreover, the even and odd phase terms e and φo are a function of the spatial frequency (=far-field angle θ) and the wavelength λ (i.e. differences between the terms will be seen by measuring a shift between orders).
The metrology unit does not distinguish between a symmetric and an anti-symmetric part of the far-field. It only measures the total field, which is the vectorial sum of the even and odd fields shown in
Here the subscript ‘m’ indicates that it concerns a ‘measured’ position which consists of 2 terms: the “true” position x0 and the asymmetry offset. The true position is independent of wavelength and spatial frequency so we can eliminate this unknown term by measuring the position for 2 different colors and/or spatial frequencies (“diffraction orders” in case of diffraction gratings):
Note that the vectorial construction shows that the contrast (i.e. the amplitude difference) could also be used. This, however, is not preferred since the asymmetry effects are generally quite small which leads to contrasts that deviate only slightly from unity.
Number | Date | Country | Kind |
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03075954 | Apr 2003 | EP | regional |
03076422 | May 2003 | EP | regional |
This application claims priority to U.S. Application No. 60/411,861, filed Sep. 20, 2002, and U.S. Application No. 60/413,601, filed Sep. 26, 2002, and also claims priority to European Patent Application No. 3075954.2, filed Apr. 1, 2003, and 3076422.9, filed May 12, 2003. The contents of all of which are incorporated herein by reference.
Number | Name | Date | Kind |
---|---|---|---|
4037969 | Feldman et al. | Jul 1977 | A |
4251160 | Bouwhuis et al. | Feb 1981 | A |
4326805 | Feldman et al. | Apr 1982 | A |
4355892 | Mayer et al. | Oct 1982 | A |
4398824 | Feldman et al. | Aug 1983 | A |
4514858 | Novak | Apr 1985 | A |
4540277 | Mayer et al. | Sep 1985 | A |
4614432 | Kuniyoshi et al. | Sep 1986 | A |
4690529 | Sugiyama et al. | Sep 1987 | A |
4710026 | Magome et al. | Dec 1987 | A |
4748333 | Mizutani et al. | May 1988 | A |
4778275 | Van Den Brink et al. | Oct 1988 | A |
4814829 | Kosugi et al. | Mar 1989 | A |
4828392 | Nomura et al. | May 1989 | A |
4857744 | Kataoka et al. | Aug 1989 | A |
4861162 | Ina | Aug 1989 | A |
4870452 | Tanimoto et al. | Sep 1989 | A |
4952970 | Suzuki et al. | Aug 1990 | A |
5047651 | Wessner et al. | Sep 1991 | A |
5100237 | Wittekoek et al. | Mar 1992 | A |
5114236 | Matsugu et al. | May 1992 | A |
5118953 | Ota et al. | Jun 1992 | A |
5144363 | Wittekoek et al. | Sep 1992 | A |
5151754 | Ishibashi et al. | Sep 1992 | A |
5160849 | Ota et al. | Nov 1992 | A |
5243195 | Nishi | Sep 1993 | A |
5347356 | Ota et al. | Sep 1994 | A |
5418613 | Matsutani | May 1995 | A |
5477057 | Angeley et al. | Dec 1995 | A |
5488230 | Mizutani et al. | Jan 1996 | A |
5489986 | Magome et al. | Feb 1996 | A |
5543921 | Uzawa et al. | Aug 1996 | A |
5559601 | Gallatin et al. | Sep 1996 | A |
5596204 | Irie et al. | Jan 1997 | A |
5674650 | Dirksen et al. | Oct 1997 | A |
5801390 | Shiraishi | Sep 1998 | A |
5808910 | Irie et al. | Sep 1998 | A |
5910847 | Van der Werf et al. | Jun 1999 | A |
5920376 | Bruckstein et al. | Jul 1999 | A |
5920378 | Murakami et al. | Jul 1999 | A |
6034378 | Shiraishi | Mar 2000 | A |
6133641 | Hamada et al. | Oct 2000 | A |
6233494 | Aoyagi | May 2001 | B1 |
6242754 | Shiraishi et al. | Jun 2001 | B1 |
6297876 | Bornebroek | Oct 2001 | B1 |
6420791 | Huang et al. | Jul 2002 | B1 |
6937344 | Monshouwer et al. | Aug 2005 | B1 |
20010026368 | Mikami | Oct 2001 | A1 |
20020021434 | Nomura et al. | Feb 2002 | A1 |
20020041373 | Littau et al. | Apr 2002 | A1 |
20020072003 | Brill et al. | Jun 2002 | A1 |
20020158193 | Sezginer et al. | Oct 2002 | A1 |
20030002043 | Abdulhalim et al. | Jan 2003 | A1 |
Number | Date | Country |
---|---|---|
262 510 | Nov 1988 | DE |
3-257303 | Nov 1991 | JP |
11-329914 | Nov 1999 | JP |
WO 02065545 | Aug 2002 | WO |
Number | Date | Country | |
---|---|---|---|
20040129900 A1 | Jul 2004 | US |
Number | Date | Country | |
---|---|---|---|
60413601 | Sep 2002 | US | |
60411861 | Sep 2002 | US |