This invention is in the field of optical monitoring techniques, and relates to a method and system for monitoring a process of material removal from the surface of a patterned structure, such as a process of chemical mechanical planarization (CMP). The invention is particularly useful in the manufacture of semiconductor devices.
The process of material removal from the surface of a pattern structure (such as a semiconductor wafer) might lead to such undesirable effects as residue, dishing, erosion and corrosion. Timely detection of these effects can be used for controlling the material removal process.
In the manufacture of semiconductor devices, aluminum has been used almost exclusively as the main material for interconnects. However, recent developments in this field of the art have shown that copper is posed to take over as the main on-chip conductor for all types of integrated circuits. Compared to aluminum, copper has a lower resistance, namely less than 2 μΩ-cm even when deposited in narrow trenches, versus more than 3 μΩ-cm for aluminum alloys. This lower resistance is critically important in high-performance microprocessors and fast static RAMs, since it enables signals to move faster by reducing the so-called “Resistance-Capacitance” (RC) time delay. Additionally, copper has a superior resistance to electromigration, which leads to lower manufacturing costs as compared to aluminum-based structures.
During the manufacture of semiconductor devices, a wafer undergoes a sequence of photolithography-etching steps to produce a plurality of patterned layers (stacks). Then, depending on the specific layers or production process, the uppermost layer of the wafer may or may not undergo a CMP process to provide a smooth surface of this layer. This is true for the copper-based or tungsten-based structures, and also for the aluminum-based semiconductor structures in which aluminum has been deposited by the dual Damascene process.
Copper has properties that add to the polishing difficulties. Unlike tungsten, copper is a soft metal and subject to scratching and embedding particles during polishing. Additionally, owing to the fact that copper is highly electrochemically active and does not form a natural protective oxide, it corrodes easily. With conventional technology of planarization, ILD polishing occurs after every metal deposition and etch step. The same is not true for damascene processing, wherein the post-polish surface is, expected to be free of topography. However, topography is induced because of erosion of densely packed small feature arrays and dishing of the metal surface in large features.
Copper CMP is more complex because of the need to completely remove the tantalum or tantalum nitride barrier layers and copper uniformity without the overpolishing of any feature. This is difficult because current copper deposition processes are not as uniform as the oxide deposition process. Additionally, tolerances for erosion and dishing are much narrower for copper CMP.
The effects of residues, dishing and erosion present defects on the wafer induced by the CMP process applied thereto. Dishing and erosion may deteriorate the interconnections' quality, especially when the copper thickness is reduced. Indeed, the reduction of the copper thickness results in the increase of RC constants, resulting in the slower functioning of the integrated circuit. As indicated above, the lower resistance is critically important in high-performance microprocessors and fast static RAMs. The ability to monitor the level of residues, dishing and erosion can enable tighter control of the CMP process.
CMP of dielectric layers can also lead to the pattern dependent non-planarity effects, such as erosion and dishing. An example of the dielectric CMP is the shallow trench isolation (STI) process, which forms silicon dioxide isolation channels surrounding the silicon nitride covered active transistor areas. Here, the surface non-planarity is caused owing to the fact that different dielectric materials of the structure exposed to the polish process are removed with different rates. Silicon dioxide areas typically undergo enhanced removal relative to the adjacent silicon nitride areas. In large silicon dioxide features, this results in dishing; in densely patterned areas, the CMP process can erode both the silicon nitride and silicon dioxide features. Over-polishing usually results in an increased dishing, while under-polishing results in residues over the silicon nitride areas.
There is a need in the art to facilitate controlling a CMP process applied to patterned structures, such as semiconductor wafers, by providing a novel method and system for non-contact, optical measurements of at least one of dishing, erosion, and residue effects on the patterned structure induced by the CMP process applied thereto.
The term “patterned structure” used herein signifies a multi-layer structure having spaced-apart regions of different optical properties defined by different layer stacks. Different layer stacks are stacks formed by different materials and/or defining surface regions of different dimensions.
The main idea of the present invention consists of using an optical system capable of phase mapping of the structure's surface applied to selected areas of the structure. The phase mapping may utilize interferometric measurements. The latter may be based on using a first static reference beam that impinges on a reference site, and a second beam that scans the area of interest, or may be based on the use of a static reference beam that impinges on a large flat reference surface and a second beam that, while mapping (imaging) the area of interest, interferes with the beam from the reference surface. Other phase mapping techniques are also available.
Some particulars and examples of the phase mapping (imaging) technique that are suitable to be used in the present invention are disclosed in WO0177629. Another example of the suitable apparatus for phase mapping (imaging) is Wyko Optical Metrology Module (OMM), commercially available from Digital Instruments/Veeco Metrology, USA.
The optical system of the invention may utilize a combination of the phase map (imaging) technique and spectrophotometric measurements. Both, the polarized and un-polarized phase mapping can be used. The spectrophotometric measurements may be performed by any known systems, for example NovaScan 2020/3030 commercially available from Nova Measuring Instruments Ltd., Israel. The particulars of the measuring technique that may be utilized in the present invention for measurements on patterned structures (sites) are disclosed in U.S. Pat. Nos. 6,100,985 and 6,281,974, both assigned to the assignee of the present application.
For metal CMP the present invention takes an advantage of the fact that while illuminating a site in a patterned structure having metal-containing regions (substantially reflective regions) on its surface, light reflected from this site is substantially not affected by, the parameters of underneath layers in the structure. Consequently, by introducing phase modulation to light reflected from at least two spaced-apart sites, relative dishing erosion or residue effects between these sites can be detected. It should be understood that “dishing” and “erosion” effect exemplify the so-called “over-removal” (e.g., over-polishing) of the upper layer material, in, respectively, differently patterned sites, while “residue” exemplifies the insufficient removal (e.g., under-polishing) of the upper layer material. When one of the measured sites has a very small dishing or erosion effect, as compared to the other site, this measurement is an almost absolute measurement of the respected effect.
For dielectric CMP, especially at the lower process steps such as STI, the present invention takes an advantage of the fact that while illuminating a site in a patterned structure, relatively simple optical models can be utilized to extract the relevant parameters of the light reflection properties. Consequently, by introducing phase modulation to the light reflected from at least two spaced-apart sites, relative dishing, erosion or residue effects between these sites can be detected. It should be understood that “dishing” and “erosion” effect exemplify the so-called “over-removal”(e.g., over-polishing) of the upper layer material, in, respectively, differently patterned sites, while “residue” exemplifies the insufficient removal (e.g., under-polishing) of the upper layer material.
Thus, according to one broad aspect of the present invention, there is provided a method for use in controlling a process of material removal from the surface of a patterned structure, by measuring at least one of residue, erosion, dishing and corrosion effects in the structure, the method comprising:
The measured phase difference may be informative of a relative value of the measured effect in the selected site as compared to the at least one reference site. When the at least one reference site has a relatively small value of the measured effect, the measure d phase difference is informative of an absolute value of the, measured effect in the selected site.
The invented method may also comprise spectrophotometric measurements applied to the at least one reference site and possibly also to the selected site. Data indicative of the light reflective properties of layer stacks of the structure is extracted for a selected wavelength, which is the same as that used for the phase mapping. The selected wavelength of the phase mapping can be within or outside the wavelength range of the spectrophotometric measurement. Imaging the structure utilizing the phase modulation can be performed using non-polarized or polarized light. Independently, the spectrophotometric measurement can be performed using non-polarized or polarized light. By this, influence of the parameter of layer stacks of the structure (i.e., of the reflectivity properties) onto said phase difference can be determined, thereby enabling determination of the absolute value of the measured effect at least in the selected site.
The method of the present invention provides for detecting the presence of residue effects, and/or corrosion in the case of metal-containing structures, by using the phase mapping of a golden structure, which is a structure constructed similarly to the measured structure, but having no such effects.
According to another broad aspect of the present invention, there is provided a method for use in controlling a process of material removal from the surface of a patterned structure, by measuring at least one of residue, erosion, dishing and corrosion effects in the structure, the method comprising:
According to yet another broad aspect of the present invention, there is provided an optical system for use in controlling a process of material removal from the surface of a patterned structure, to determine at least one of residue, erosion, dishing and corrosion effects in the structure, the system comprising:
According to yet another aspect of the present invention, there is provided an optical system for use in controlling a process of material removal from the surface of a patterned structure, to determine, at least one of residue, erosion, dishing and corrosion effects in the structure, the system comprising:
More specifically the present invention is used for controlling a material removal process (such as CMP) applied to a semiconductor wafer structure and is therefore described below with reference to this application.
In order to understand the invention and to see how it may be carried out in practice, a preferred embodiment will now be described, by way of non-limiting example only, with reference to the accompanying drawings, in which:
Referring to
In the example of
The system 12A of
The illuminating beam B1 may have a narrow wavelength band about a given central wavelength, causing the phase of the radiation reflected from structure to be proportional to geometrical variations in the structure's surface, the proportion being an inverse linear function of the central wavelength of the radiation. The beam B1 may have at least two narrow wavelength bands, each centered about a different wavelength, in which case the reflected light B2 has at least two wavelength components, each centered around the respective wavelength and at least two indications of the phase of the three-dimensional imaging wavefront are obtained, each indication corresponding to a different wavelength component of the reflected light. These at least two indications may be subsequently combined to enable enhanced imaging of the structure's surface, by avoiding two ambiguity in the three-dimensional imaging.
The phase manipulator 28A may apply a plurality of different spatial phase changes to the radiation wavefront reflected from structure's surface and Fourier transformed by the lens 24A. Application of the plurality of different spatial phase changes provides a plurality of differently phase changed transformed wavefronts, which may be subsequently detected by the detector 26A. Different spatial phase changes can be applied by the phase manipulator 28A, resulting in a corresponding number of different intensity maps, which are processed at the control unit to obtain an output indicating at least the phase of the three-dimensional imaging wavefront. Additionally, the illuminating light beam B1 may comprise a plurality of different wavelength components, thereby providing a plurality of wavelength components in the three-dimensional imaging wavefront and subsequently in the transformed wavefront impinging on the phase manipulator 28A. In this case, the phase manipulator 28A may be an object with spatially varying thickness and/or refractive index and/or surface geometry. This spatial variance of the phase manipulator generates a different spatial phase change for each of the wavelength components, thereby providing a plurality of differently phase changed transformed wavefronts to be subsequently detected by detector 26A. The system 12A is generally similar to that disclosed in the above-indicated publication WO 01/77629, which is therefore incorporated herein by reference with respect to this specific example.
The system 12B of
The construction and operation of the spectrophotometer arrangement may be of anger known kind, for example, such as disclosed in U.S. Pat. No. 5,517,312 assigned to the assignee of the present application. The light beam B1 passes through the light directing optics and impinges onto the structure S at a certain location (site) defining a measurement area S1 (e.g., of about 20 μm in size). Light B2 specularly reflected from the reflective regions within the area S1 is directed onto the detector 26B. It should be noted that, generally the illuminated location of the structure may be larger than the measurement area S1, in which case suitable optics are provided for capturing, in a conventional manner, light reflected solely from the part (area S1) within the illuminated location. The spectrophotometer system measures the photometric intensities of different wavelengths contained in the detected light component of the reflected beam B2. The control unit CU comprises suitable pattern recognition software and translation means so as to be responsive to the spectrophotometric measured data and locate measurements.
Generally, the technique of the present invention is based on determining the phase difference in the light signals returned (reflected) from two different sites on the structure, at least one of the sites being the site of interest, i.e., where a dishing/erosion/residue effect is more likely to occur. When it can be predicted that the phase difference is not affected by lower layers in the stacks at both sites or the stack affect at one site is very similar to that at the other site, then applying the phase mapping is practically sufficient of measuring the dishing/erosion/residue effect. When the underlying layers structure can affect the phase difference, data indicative of the layers' effect is to be determined, namely, the phase of the detected reflected signal is to be determined (reference stack parameters), which can be implemented by spectrophotometric measurements. For sites that are larger than the field of view of the phase imaging device, the nearest fields can be measured with some overlap and glued together. As a result, the “mosaic” phase image can be constructed, which is larger than the field of view of the phase-map-measuring device. The following are some examples of the monitoring technique of the present invention.
To implement this measurement the optical system of
Step 1: Spectrophotometric measurement allows extraction of data about the reference stack parameters (i.e., reflective properties of the layer stacks in the measured sites). Using these stack parameters, the phase φUP of the reflected wave at the upper interface of the reference stack can be calculated. Reference pad can be either in the upper layer (pad 131 in
φUP=Phase(R(0)) (1)
wherein R is the total reflection from the structure determined using the following recurrent equation:
for j=K, K−1, . . . , 1,0, K being the number of layers in the stack.
Here, σ(j) are the complex coefficients showing both the attenuation and phase shift of light within the j-th layer, and r (j) is the reflectivity amplitude of each of the j layers, and are determined as follows:
wherein d(j) is the thickness of the j-th layer, ∈(j) is the dielectric constant of the j-th layer for the corresponding wavelength λ.
The real part of the coefficient σ describes the phase shift, and the imaginary part the coefficient σ describes the attenuation coefficient. Index j=0 corresponds to the superstrate, and index j=K+1 corresponds to the substrate.
Function φ=Phase(R) determines the phase of the complex reflectivity R (modulus 2π)
and Re(R) and Im(R) are the real and imaginary parts of the complex reflectivity R, respectively.
In the case of one-dimensional grating (pattern), the phase φUP=φTE for TE polarized light and φUP=φTM-polarized light. Phases φTE and φTM of the reflected electromagnetic wave for TE and TM polarized light are to be determined, as follows:
φTE=Phase(R0,0TE)
φTM=Phase(R0,0TM)
Here, the complex reflectivity matrixes
describes the reflectivity from the k-th incident diffraction order to the n-th reflected diffraction order for TE and TM polarizations, respectively. The components
correspond to the terms of the matrixes
with n=0 and k=0. The terms
describe the specula reflectivity of TE and TM polarized light, respectively. Matrixes
can be calculated by any rigorous electromagnetic approach. Matrixes
can be calculated using the known Rigorous Coupled Wave Approach (RCWA) formalism, the known Green Function Integral (GFI) formalism, or the known Rigorous Coupled Mode Theory (RCMT) formalism.
Step 2: Using the phase mapping (imaging) measured at the selected wavelength λ, the phase shift Δφ between the region of interest (Cu or W pad 11 in the case of metal CMP—
Step 3: Dishing is now calculated using the following expression:
wherein φROI is the phase shift of light reflected from the Region Of Interest (ROI) pad (pad 11—Cu, W, or any other metal of interest in the case of metal CMP—
The phase shift φROI of the reflected wave at the upper interface of the stack of interest can be calculated using equations (1) and (2). Depending on a specific application, spectrophotometric measurement may be required to extract the accurate parameters of a stack of interest.
In the present example, the optical monitoring system of
Step 1: As indicated above, the spectrophotometric measurement allows extraction of data about the reference stack parameters, and using these stack parameters the phase φUP of the reflected wave at the upper interface of the reference stack can be calculated. Reference pad can be either in the upper layer (site 231 in
Step 2: Using the phase mapping (imaging) measured at the selected wavelength λ, the phase shift Δφ between the region of interest (21 in
Step 3: Erosion is calculated using the following expression:
wherein φPattern is the phase shift of light reflected from the pattern of interest 21 or 333. The pattern phase shift φPattern has to be calculated for the TE, TM, or other polarization, depending on the polarization of light used for the phase mapping.
In the case of one-dimensional grating (pattern), the phase φPattern=φTE for TE polarized light and φPattern=φTM for TM —polarized light. Phases φTE and φTM of the reflected electromagnetic wave for TE and TM polarized light can be determined, as follows:
Here, the complex reflectivity matrixes
describes the reflectivity from the k-th incident diffraction order to the n-th reflected diffraction order for TE and TM polarizations, respectively. The components
correspond to the terms of the matrixes
with n=0 and k=0. The terms
describe the specula reflectivity of TE and TM polarized light, respectively. Matrixes
can be calculated by any rigorous electromagnetic approach. Matrixes
can be calculated using the known Rigorous Coupled Wave Approach (RCWA) formalism, the known Green Function Integral (GHI) formalism, or the known Rigorous Coupled Mode Theory (RCMT) formalism.
The pattern 21 (or 333) should have small pitch and/or large metal duty cycle (DC) values. In his case, the pattern 21 is essentially opaque and the phase φPATTERN practically does not depend or is fully independent on the parameters (thickness) of the underneath layers, and can be calculated from the DC and pitch of the pattern. The phase φPattern can also be calibrated/measured by a comparison of the obtained results to reference data obtained with a reference tool for example the HRP-340 high-resolution contact surface profiler commercially available from KLA-Tencor. In this case, the dishing or erosion of the same object is measured by both reference tool and phase imaging technique. The dishing or erosion measured by reference tool is denoted as h1. The dishing ox erosion measured by phase imaging technique is denoted as h2. The calibrated value of phase shift φ′Pattern has the form
A pattern with a large duty cycle (DC>0.5) and/or small pitch (Pitch<λ), works as an effective substrate that isolates TE and/or TM polarization from penetrating through the pattern into underneath layer(s). For example, in the case of Cu, a patterned area with a pitch of 0.6 um and DC=0.8 is opaque for the TE polarization for λ>600 nm. Another example in the case of Cu is a patterned pad with a pitch of 0.3 um and DC=0.5. This pattern is opaque for the TM polarization for λ>500 nm. Hence, the phase mapping (imaging) and/or spectrophotometric measurement on patterned areas is preferably taken with specific polarization TE or TM, although for some cases (small pitch and dense pattern) unpolarized light can also be used.
For these measurements, the optical system of
Step 1: This measurement, scheme includes measurement of the phase difference Δφ on the pad of interest and the reference pad (Cu or W), wherein the reference pad is small enough (from 2×2 um2 to 10×10 um2), i.e., has negligible dishing effect as compared to the pad of interest. In this case, the phase shift of the reflected light is the same on the reference pad and the pad of interest due to the substantially fill reflection, of incident light by the reference pad and pad of interest in the upper layer.
Step 2: Dishing is calculated according to the following expression:
The reference pad can be of an arbitrary shape (square, line, etc.). To improve the accuracy the metal recess effect can also be taken into account.
Here, the optical system of
Step 1: This measurement scheme includes measurement of the phase difference Δφ on the pattern of interest and reference, wherein the reference pad is small enough (from 2×2 um2 to 10×10 um2), i.e., has negligible dishing effect as compared to that of the pad (pattern) of interest.
Step 2: Erosion is calculated according to the following expression:
wherein φPattern is the phase shift of light reflected from the pattern of interest.
The pattern phase shift φPattern has to be calculated for the TE, TM, or other polarization depending on the polarization of light used for the phase mapping.
The pattern of interest should have small pitch and/or large DC values. In his case, the pattern is essentially opaque and the phase φPattern practically does not depend or is fully independent on the parameters (thickness) of the underneath layers and can be calculated from DC. The phase φPattern can also be calibrated/measured by a comparison of the obtained results to a reference tool, for example the HRP-340 high-resolution contact surface profiler commercially available from KLA-Tencor. In this case, the dishing or erosion of the same object is measured by both the reference tool and the phase imaging technique. The dishing or erosion measured by the reference tool is denoted as h1. The dishing or erosion measured by the phase imaging system is denoted as h2. The calibrated value of the phase shift φ′Pattern has
A pattern with a large duty cycle (DC>0.5) and/or small pitch (Pitch<λ) works as an effective substrate, which isolates TE and/or TM polarization from penetrating through the pattern into the underneath layer(s). For example, in the case of Cu, a patterned area with a pitch of 0.6 um and DC=0.8 is opaque for the TE polarization for λ>600 nm. Another example in the case of Cu is a patterned pad with a pitch of 0.3 um and DC=0.5. This pattern is opaque for the TM polarization for λ>500 nm. The phase mapping (imaging) on patterned areas is thus preferably taken with specific polarization TE or TM, although for some cases (small pitch and dense pattern) unpolarized light can also be used.
The reference pad can be of an arbitrary shape (square, line, etc.). To improve the accuracy the metal recess effect can also be taken into account.
Additionally, a phase difference between two different patterned areas may be used for absolute erosion measurements, as follows:
Step A: Measurement of the phase difference Δφ is applied to the patterned area of interest and a similarly patterned reference area, wherein the reference area is small enough (from 2×2 um2 to 10×10 um2), that it has no erosion effect. In this case, the phase shift of the reflected light is the same on the reference area and the area of interest.
Step B: Erosion is calculated according to the following expression:
The reference area can be of an arbitrary shape (square, fine, etc.).
The suggested scheme measures global non-planarity that originates from dishing. Now reference is made to
Step, 1: A spectrophotometric measurement applied to a first point 31 (oxide layer), preferably far away from the large Cu pad, gives a cumulative Oxide thickness H1.
Step 2: A spectrophotometric measurement applied to a second point 32 (within the oxide region) on the small reference Cu pad (from 2×2 um2 to 15×15 um2; or 2 to 15 um copper line) gives a cumulative Oxide thickness H2 near the Cu surface.
Step 3: A measurement of the phase difference Δφ between the pad of interest (large Cu pad) and the reference pad (from a third point 33 to a fourth point 34 of
Step 4: Dishing is calculated as follows:
Using the test structure of
In this example, the optical system of
Step 1: A spectrophotometric measurement is applied to a first point 51 (far away from the patterned pad), which gives a cumulative Oxide thickness H1.
Step 2: A spectrophotometric measurement is applied to a second point 52 on the small reference (Cu) pad (from; 2×2 um2 to 15×15 um2; or 2 to 15 um copper line), which gives a cumulative Oxide thickness H2 near the Cu surface.
Step 3: The phase difference Δφ between the pad of interest (patterned pad) and the reference pad (from a third point 33 to a fourth point 54) is measured.
Step 4: Erosion is calculated as follows:
wherein φPattern is the phase shift of light reflected from the pattern of interest.
The pattern phase shift φPattern has to be calculated for the TE, TM, or other polarization depending on the polarization of light used for the phase mapping.
This pattern should have small pitch and/or large DC values. In this case, the pattern is essentially opaque and the phase φPattern does not depend (or practically does not depend) on the thickness of the previous layers and can be calculated from DC. The phase φPattern can also be calibrated/measured by a comparison of the obtained results to a reference tool (surface profiler).
Pattern with a large duty cycle (DC>0.5) and/or a small pitch (Pitch<λ) works as an effective substrate, which isolates TE and/or TM polarization from penetrating below the pattern. For example, in the case of Cu, a patterned area with a pitch of 0.6 um and DC=0.8, is opaque for the TE polarization for λ>600 nm. Another example in the case of Cu is a patterned pad with a pitch of 0.3 um and DC=0.5. This pattern is opaque for the TM polarization for λ>500 nm. It means that the phase mapping (imaging) on patterned areas is preferably taken with specific polarization TE or TM, although for some cases (small pitch and dense pattern) unpolarized light can also be used. The reference pad can be of an arbitrary shape (square, line, etc.). To improve the accuracy, the metal recess effect can also be taken into account.
Dishing depends on both the pad size (usually the larger the pad the larger the dishing size) and the pad's environment (e.g., in-die versus in-scribe location, etc.). The CMP process can be monitored by measuring a ΔDD characteristic, which, is a difference of the dishing between small and large pads, or in-die versus in-scribe location. This difference correlates with the absolute value of the dishing itself. This correlation can be taken into account using correction formula. On the other hand, his difference ΔDD itself is an important parameter for the CMP process monitoring.
Step 1: Using the phase map obtained with the system of
It should be noted, that for the purpose of the process control, the phase difference Δφ between more than two pads of different sizes can be used. In this case, the phase vs. pad's size may be calculated and analyzed, and correlation between the pad's size and the dishing effect thereon can further be used for the CMP process control.
Dishing and erosion effects behave differently under different CMP polish conditions (pressure, polish time, temperature, slurry/chemistry variation, etc.). Usually, erosion is less than dishing. CMP process can be monitored, by measuring the ΔED characteristic, which is the difference between the dishing and erosion of different pads. This difference correlates with the absolute value of dishing and erosion. This correlation can be taken into account using correction formula. On the other hand, this difference ΔED itself is an important parameter for CMP process monitoring.
Step 1: Using the phase map, the phase difference Δφ between two pads is measured.
where φPattern is the phase shift of light reflected from the pattern of interest. The pattern phase shift φPattern has to be calculated for the TE, TM, or other polarization depending on the polarization of light used for the phase mapping.
This pattern should have small pitch and/or large DC values. In this case the pattern is essentially opaque and phase φPattern doesn't depend (or practically doesn't depend) on the parameters (thickness) of the underneath layers and can be calculated from DC. The phase φPattern can also be calibrated/measured by comparing the obtained results to a reference tool (surface profiler). Pattern with large duty cycle (DC>0.5) and/or small pitch (Pitch<λ) works as an effective substrate, which isolates TE and/or TM polarization from penetrating below the pattern. For example, in the case of Cu, patterned area with pitch 0.6 um and DC=0.8, is opaque for TE polarization for λ>600 nm. Another example in the case of Cu is a patterned pad with pitch 0.3 um and DC=0.5, this pattern is opaque for TM polarization for λ>500 nm. Hence, the phase mapping (imaging) on patterned areas is preferably taken with specific polarization TE or TM, although for some cases (small pitch and dense pattern) unpolarized light can also be used.
Erosion for pattern sites with different pitches and/or duty cycles behaves differently under different CMP polish conditions (pressure, polish time, temperature, slurry/chemistry, variation, etc.). CMP process can be monitored by measuring the ΔEE characteristic, i.e., a difference between the erosion on pads with different pitch and/or duty cycles, or in-die versus in-scribe-line location. This difference correlates to the absolute value of the erosion effect. This correlation can be taken into account using correction formula. On the other hand, this difference ΔEE itself is an important parameter for CMP process monitoring.
It should be noted, that for the process control purposes, a phase difference Δφ between more than two patterned sites with the same pitch and DC but different area size can be used. In this case, phase vs. area size may be calculated and analyzed, and correlation between pad's size and erosion effect thereon can be further used for CMP process control.
Step 1: Using phase map the phase difference Δφ between two patterns is measured.
wherein φPattern1 and φPattern2 are the phase shifts of light reflected from the pattern on two different sites, respectively.
The patterns phase shifts φPattern1 and φPattern2 have to be calculated for the TE, TM, or other polarization depending on polarization of the light, which is used for the phase mapping.
These patterns should have small pitch and/or large DC values. In this case, the pattern is essentially opaque and the phases φPattern1 and φPattern2 do not depend (or practically do not depend) on the parameters (thickness) of the underneath layer(s) and can be calculated from DC. The phases φPattern1 and φPattern2 can also be calibrated/measured by comparing the obtained results to the reference tool (surface profiler). A pattern with large duty cycle (DC>0.5) and/or small pitch (Pitch<λ) works as an effective substrate, which isolates TE and/or TM polarization from penetrating below the pattern. For example, in the case of Cu, patterned area with pitch 0.6 um and DC=0.8, is opaque for TE polarization for λ>600 nm. Another example in the case of Cu is a patterned pad with pitch 0.3 um and DC=0.5, this pattern is opaque for TM polarization for λ>500 nm. It means that the phase mapping (imaging) on patterned areas is preferably taken with specific polarization TE or TM, although for some cases (small pitch and dense pattern) unpolarized light can also be used.
Step 1: Spectrophotometric measurement allows determining the parameters of the stack and presence of residues.
Step 2: Since the phase variation is much more sensitive to the presence of residues than the amplitude variation, the phase variation could be used for the verification of preliminary spectrophotometric measurement. The phases of light reflected from regions with and without residues (i.e., regions with different thickness) are compared with the measured phase map. In this case, the dishing or erosion of the same object is measured by both the reference tool and the phase imaging technique. The dishing or erosion measured by the reference tool is denoted as h1. The dishing or erosion measured by phase imaging technique is denoted as h2. The calibrated value of phase shift φ′Pattern has the form
This comparison allows for determining the residue thickness.
Step 1: A “golden” phase map is measured from a wafer without residue.
Step 2: A phase variation is much more sensitive to the presence of the residues than the amplitude variation. The phase map of the wafer of interest is measured and compared with the “golden” map. A constant offset between the “golden” and measured phase map is calculated and subtracted from the measured phase map. The so-obtained normalized phase map is compared to the “golden” one. A difference between the “golden” and normalized phase maps is indicative of the presence of residues.
Step 1: A “golden” phase map is measured from a wafer without defect and corrosion.
Step 2: The phase map of a wafer of interest is measured and compared with the “golden” map. A constant offset between the “golden” and measured phase maps is calculated and subtracted from the measured phase map. The so-obtained normalized phase map is compared to the “golden” one. A difference between the “golden” and normalized phase maps is thus indicative of the presence of defects or corrosion.
Additionally, a calibration of the phase map may be performed, mainly for the wafer's tilt correction. To this end, the phase signals from at least three similar or identical features (preferably small pads) located in a non-collinear manner on the wafer's surface (forming a triangle) are used. Supposing that the elevation at these features is identical, the phase difference therebetween is indicative of the wafer's tilt and may be used for the tilt correction.
Those skilled in the art will readily appreciate that many modifications and changes may be applied to the invention as hereinbefore exemplified without departing from its scope, as defined in and by the appended claims.
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146924 | Dec 2001 | IL | national |
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Number | Date | Country |
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20030155537 A1 | Aug 2003 | US |