This application claims priority under 35 U.S.C. § 119 to German Patent Application No. 102016120185.5, filed on Oct. 24, 2016, the content of which is incorporated by reference herein in its entirety.
The present disclosure generally relates to the field of radar sensor systems and devices, and signal processing employed in such systems and devices. In particular, the present disclosure relates to the estimation and cancellation of phase noise, which may be caused by undesired radar echoes from short-range (SR) targets.
Radar systems are well-known in the art, and can generally be divided into pulse radar systems and continuous-wave (CW) systems. A pulse radar system measures a distance to an object (usually referred to as target) by transmitting a short radio-frequency (RF) pulse to an object, and measuring the time taken for the reflected pulse (i.e. the echo) to be received. As the velocity of the pulse is known (i.e. the speed of light), it is straightforward to calculate the distance to an object. However, pulse radar systems are not suitable for use measuring distances of a few 100 meters, in particular because the pulse length must be reduced as the travel time (i.e. distance to the target) decreases. As the pulse length decreases, the energy contained in the pulse decreases, to the point where it becomes impossible to detect the reflected signal. Instead, continuous-wave radar systems are used for measuring comparably short distances. In many applications, such as in automotive applications, so-called frequency-modulated continuous-wave (FMCW) radar systems are used to detect targets in front of the radar device (e.g. an automobile driving ahead) and measure the distances to the detected targets as well as their velocity.
Different from pulsed radar systems, in which isolation between the transmit signal path and the receive signal path is not specifically relevant due to the pulsed operation of the transmitter, a phenomenon referred to as leakage is an issue in FMCW radar systems. Leakage generally describes the problem that a small fraction of the frequency-modulated transmit signal “leaks” into the receive signal path of the radar transceiver without being back-scattered by a target. If the cause of the leakage is in the RF frontend of the radar transceiver (i.e. imperfect isolation of the circulator, which separates receive signal and transmit signal in a monostatic radar configuration) leakage is also referred to as crosstalk between the transmit signal path and the receive signal path. When integrating parts of the radar system (particularly the RF frontend) in one single monolithic microwave integrated circuit (MMIC) crosstalk or so-called on-chip leakage is usually an issue.
Another cause of leakage may be objects, which are very close to the radar antenna (such as, e.g., a fixture or a cover mounted a few centimeters in front of the radar antennas). Such objects are referred as short-range (SR) targets. In an automotive application, the bumper of the automobile, behind which the radar device is installed, may be an SR target. Herein, reflections of the transmitted radar signal at such objects are referred to as short-range leakage (SR leakage), which is a fraction of the transmit signal emanating from the transmit antenna and reflected back (back-scattered) to the receive antenna of the FMCW radar system at one or more SR targets, which are very close to the radar antenna(s).
In radar systems, the overall noise floor limits the sensitivity, with which radar targets can be detected, and thus also limits the accuracy of the distance measurement. Generally, this noise floor is dominated by the additive noise of the transmission channel. However, in case a SR target reflects the transmitted radar signal with comparably high amplitude (i.e. causes short-range leakage) the phase noise (PN) of the transmitted radar signal may dominate the noise floor. The phase noise results in a deteriorated signal detection quality or even makes the detection of radar targets with small radar cross sections impossible.
A method for cancelling phase noise in a radar signal is described herein. In accordance with one embodiment, the method includes transmitting an RF oscillator signal, which represents a local oscillator signal including phase noise, to a radar channel and receiving a respective first RF radar signal from the radar channel. The first RF radar signal included at least one radar echo of the transmitted RF oscillator signal. Further, the method includes applying the RF oscillator signal to an artificial radar target composed of circuitry, which applies a delay and a gain to the RF oscillator signal, to generate a second RF radar signal. The second RF radar signal is modulated by a modulation signal thus generating a frequency-shifted RF radar signal. Further, the method includes subtracting the frequency-shifted RF radar signal from the first RF radar signal.
Moreover, a radar transceiver is described. According to one embodiment, the radar transceiver includes a local oscillator (LO) operably generating an RF oscillator signal, which includes phase noise. Further, the transceiver includes at least one transmit antenna coupled to the LO for transmitting the RF oscillator signal to a radar channel as well as at least one receive antenna for receiving a first RF radar signal from the radar channel. The first RF radar signal includes at least one radar echo of the transmit-ted RF oscillator signal. The transceiver further includes an artificial radar target that is coupled to the LO to receive the RF oscillator signal, and composed of circuitry, which applies a delay and a gain to the RF oscillator signal, to generate a second RF radar signal. Further, the radar transceiver includes a modulator that is coupled to the artificial radar target to receive the second RF radar signal, and configured to modulate the second RF radar signal with a modulation signal to generate a frequency-shifted RF radar signal. An RF subtractor circuit is coupled to the at least one receive antenna and the modulator, and configured to subtract the frequency-shifted RF radar signal from the first RF radar signal.
The invention can be better understood with reference to the following drawings and descriptions. The components in the figures are not necessarily to scale; in-stead emphasis is placed upon illustrating the principles of the invention. Moreover, in the figures, like reference numerals designate corresponding parts. In the drawings:
As mentioned above, radar echoes caused by the transmitted radar signal, when back-scattered by a short-range target, may introduce phase noise with a comparably high signal power into the receive path of the radar transceiver. This holds true for both, monostatic radar systems (with a common transmit/receive antenna) or bistatic (and pseudo-monostatic) radar-systems (with separate transmit/receive antennas). Some approaches exist for the real-time cancelation of SR leakage. However, not all approaches allow for a full integration of the RF frontend of the radar transceiver in a monolithic integrated microwave circuit (MIMIC).
One approach to cancel SR leakage in the digital intermediate frequency (IF) domain of an integrated radar transceiver makes use of a so-called artificial on-chip target (OCT). An OCT is essentially composed of a delay line integrated in the MIMIC. A significant cross-correlation between the phase noise (PN) in the SR leakage and the OCT output signal exists in the IF domain, even though the time delay of the OCT is significantly smaller than the round-trip delay time (RTDT) of the SR leakage. The RTDT is the time, which the radar signal needs to travel from the transmit antenna to the SR target and back to the receive antenna. As the actual cancellation of the SR leakage is accomplished in the IF domain, the quality of the cancelation is limited by the intrinsic noise floor of the MMIC (e.g. mixer noise, quantization noise from the analog to digital converter (ADC), etc.). In fact, there is a trade-off between the time delay of the OCT and the intrinsic noise floor.
The novel approach described herein, makes use of a signal processing architecture that performs the SR leakage cancelation in the radio frequency (RF) domain using the artificial OCT. Therewith, the requirements with regard to the intrinsic noise floor are relaxed. Before discussing the novel SR leakage cancellation approach in more detail, some general aspects on integrated FMCW radar systems are presented.
In the radar transceiver 1, the received signal yRF(t) is demodulated by mixing the signal yRF(t) with a copy of the transmitted RF signal sRF(t) (reference signal) to effect a down-conversion of the RF signal yRF(t) into the base band. This down-conversion is illustrated in
As shown in the first timing diagram of
In a frequency-modulated continuous-wave (FMCW) radar system, the transmitted RF signals radiated by the TX antenna 5 are usually in the range between approximately 20 GHz (e.g. 24 GHz) and 81 GHz (e.g. 77 GHz in automotive applications). However, other frequency ranges may be used. As mentioned, the RF signal received by the RX antenna 6 includes the radar echoes, i.e. the signal back-scattered at the so-called radar targets. The received RF signal yRF(t) are down-converted into the base band and further processed in the base-band or IF-band using analog signal processing (see
The LO signal sLO(t) is processed in the transmit signal path as well as in the receive signal path. The transmit signal sRF(t), which is radiated by the TX antenna 5, is generated by amplifying the LO signal sLO(t), e.g., using an RF power amplifier 102. The output of the amplifier 102 is coupled to the TX antenna 5. The transmission channel (i.e. the electromagnetic transmission path), in which the radar targets are located and in which the radar signal is superimposed with noise w(t) (e.g. arbitrary white Gaussian noise, AWGN), is also illustrated in
In the present example, the received signal yRF(t) (i.e. the antenna signal) is pre-amplified by RF amplifier 103 (gain GL), so that the mixer receives the amplified signal GL·yRF(t) at its RF input. The mixer 104 further receives the LO signal sLO(t) at its reference input and is configured to down-convert the amplified signal GL·yRF(t) into the base band. The resulting base-band signal at the mixer output is denoted as yBB(t). The base-band signal yBB(t) is further processed by the analog base band signal processing chain 20 (see also
In the present example, the mixer 104 down-converts the RF signal GL·yRF(t) (amplified antenna signal) into the base band. The respective base band signal (mixer output signal) is denoted by yBB(t). The down-conversion may be accomplished in a single stage (i.e. from the RF band into the base band) or via one or more intermediate stages (from the RF band into an IF band and subsequently into the base band). The base-band or IF-band signal y(t) is digitized (see
According to the system model of
In the present example, the radar channel CH includes one short-range (SR) target TS (which is closer to the radar transceiver as a lower limit of the specified measurement range) as well as one or more normal radar targets which are located in a distance from the radar transceiver within the specified measurement range. The SR target TS is modelled as a series circuit of a delay element, which provides a delay time τS, and an attenuator with a gain AS, wherein AS<1. Accordingly, the SR leakage yRF,S(t) may be expressed as:
yRF,S(t)=GT·AS·sLO(t−τS). (1)
The normal radar targets Ti may also be modelled using a delay and a gain. While the radar signals pass through the radar channel CH, noise is superimposed on the transmitted radar signal GT·sLO(t) as well as on the back-scattered radar signal. In the system model of
yRF(t)=yRF,S(t)+w(t)+Σi=1NyRF,T
wherein yRF,Ti(t) is the radar echo back-scattered at target Ti (i=1, . . . , N).
As mentioned, the OCT 3 is composed of a series circuit of a delay element, which provides a delay time τO, and a gain AO. The local oscillator signal sLO(t) is supplied to the input of OCT 3, and thus the output signal yRF,O(t) of the OCT 3 can be expressed as:
yRF,O(t)=AO·sLO(t−τO). (3)
According to the system model of
yRF(t)−yRF,O(t)=yRF,S(t)−yRF,O(t)w(t)+Σi=1NyRF,T
One can see from equation 4, that the SR leakage yRF,S(t) can be completely cancelled if the output signal yRF,O(t) of OCT 3 is equal to the SR leakage yRF,S(t). This is the case when the delay time (RTDT) τS of the SR target TS is equal to the delay τO of OCT 3 (τS=τO) and if the gain AO of OCT 3 equals GTAS (see equations 2 and 3). However, the condition τS=τO is hard to comply with when the radar transceiver (or at least the RF frontend) is to be integrated in a single MMIC. In realistic examples the RTDT is of the short-range target TS is in the range of a few hundreds of picoseconds up to a few nanoseconds, whereas the delay τO of an OCT is practically limited to a few picoseconds when implementing the radar transceiver on a single MMIC. In a single-chip radar higher values of delay τO (which would be needed to ensure that τS=τO) would result in an undesired (or even unrealistic) increase in chip area. Further, the insertion loss of a delay line, which implements a delay τS=τO in silicon, would be severe. Thus the concept in
In view of the above explanations, it is noted that, for a realistic implementation of an OCT in an MMIC, the condition τO<τS should be observed. In fact, with an OCT having a short delay τO (shorter than the RTDT τS of the SR target TS) a cancellation of the SR leakage is not possible with the system illustrated in
sLO(t)=ALO·cos(2πf0t+πkt2+ΦLO+φ(t)), (5)
wherein ALO, f0, k, and ΦLO denote the amplitude, the start frequency of the chip, the frequency slope of the chirp and the initial phase, respectively. Further, φ(t) denotes the phase noise (PN) of the local oscillator. Equation 5 is evaluated for t∈[0, TR], wherein TR denotes the duration of one chirp.
As the down-conversion by mixer 104 is a linear operation, the mixer output signal y(t)—after suppression of noise and undesired side-bands and image frequencies by filter 20—may be expressed as (cf. equation 4)
y(t)=yS(t)−yO(t)+Σi=1NyT
wherein yS(t), yO(t), and yTi(t) are the contributions due to the SR target, the OCT and the normal radar targets, respectively. It is noted that the complete suppression of AWGN w(t) is a simplification which is, however, sufficient for the present discussion. With the transmit signal according to equation 5, the contribution of the OCT can be calculated as:
wherein fBO denotes the beat frequency resulting from the OCT, ΦO denotes a constant phase, and ΔφO(t) denotes the so-called decorrelated phase noise (DPN), and wherein
fBO=kτO,
ΦO=2πf0τO−kπτO2, and
ΔφO(t)=φ(t)−φ(t−τO). (8)
One can see from equations 7 and 8 that the resulting beat frequency fBO is directly proportional to the delay τO of the OCT.
The contribution of the SR leakage yRF,S(t) to the filtered mixer output signal y(t) can be calculated in the same way as equations 7 and 8. Accordingly,
wherein fBS denotes the beat frequency resulting from the SR target, ΦS denotes a constant phase, and ΔφS(t) denotes the respective DPN, and wherein
fBS=kτS,
ΦS=2πf0τS−kπτS2, and
ΔφS(t)=φ(t)−φ(t−τS). (10)
It is noted that equations 7 to 10 are based on the assumption that AWGN w(t) is absent and the analog base-band processing chain 20 (essentially including a filter) does not distort the signal in the pass band. Furthermore, one can see from equations 8 and 10 that the beat frequencies fBO and fBS due to the OCT and the SR target, respectively, are linked:
Accordingly, if τO<τS, then the beat frequency fBO due to the OCT is smaller by a factor of τO/τS than the beat frequency fBS due to the SR target (τO/τS<1). At this point it should be noted that the delay τO of the OCT and the RTDT τS of the SR target are system parameters, which are either known or can be measured for a specific radar transceiver.
Furthermore, it is noted that, in equation 9, the DPN ΔφS(t) may be extracted from the cos(⋅) term and written as a separate phase noise term when using the approximations sin(ΔφS(t))≈ΔφS(t) and cos(ΔφS(t))≈1. This phase noise term would also be subject to filtering by the analog base-band processing chain 20. However, this effect is not important for the present discussion and thus neglected here. That is, it is assumed that the analog base-band processing chain 20 does not affect the filtered signals in the pass-band. In practice the low-pass filtering in the analog base-band processing chain 20 is considered by a modified DPN scaling factor (see equation 18 below).
To compensate for the frequency offset between fBO and fBS (see equation 11), the novel SR leakage cancelation approach described herein utilizes an I/Q modulator in the RF domain. For that purpose, the system model of
m(t)=AM cos(2πfMt+ΦM), and (12)
yRF,OM(t)=yRF,O(t)·m(t)=yRF,O(t)·AM cos(2πfMt+ΦM). (13)
The generation of the modulation signal m(t) is explained later and can be regarded as system input for the moment. Apart from the additional modulator 4, the system shown in
To elaborate the function and the effect of the additional modulator 4, the down-converted and filtered mixer output signal y(t) is considered. As the down-conversion by mixer 104 is a linear operation, the mixer output signal y(t)—after suppression of noise and undesired side-bands and image frequencies by filter 20—may be expressed as (cf. equation 6)
y(t)=yS(t)−yOM(t)+Σi=1NyT
wherein yS(t), yOM(t), and yTi(t) are the contributions due to the SR leakage, the modulated OCT output and the echoes from the normal radar targets Ti, respectively. The signal component yS(t) is defined in equations 9 and 10. The signal component yOM(t) can be calculated by combining equations 3, 5, and 13 and subsequent down-conversion into the base-band. The result can be obtained by a similar calculation as equations 7 and 8, and thus yOM(t) is
wherein
fBOM=kτO+fM=fBO+fM,
ΦOM=2πf0τO−kπτO2+ΦM=ΦO+ΦM, and
ΔφO(t)=φ(t)−φ(t−τO). (16)
With the above result, the parameters AM, fM, and ΦM can be determined so that a cancellation of the SR leakage is achieved in the RF domain (note, the subtraction node S1 is upstream to the mixer 104). When comparing equations 15 and 16 with equations 9 and 10, one can see that cancellation of the SR leakage can be achieved when
Although a cancellation of the SR leakage may be achieved when choosing the Parameters AM, fM, and ΦM according to equation 17, the corresponding DPN is not completely eliminated, because the DPN included in the SR leakage is not equal to the DPN included in the OCT output. That is,
ΔφO(t)≠ΔφS(t), and
ΔφS(t)−ΔφO(t)=φ(t−τO)−φ(t−τS). (18)
However, at this point it should be noted that cancellation of the resulting beat frequency from the SR leakage is not the primary goal but rather the cancellation of the DPN introduced by the SR leakage into the receive path of the radar transceiver. As mentioned, DPN introduced by SR leakage may cause an increase of the overall noise floor in the radar transceiver and thus cancellation of the DPN may significantly improve the performance of the radar measurements.
It can be shown (see, e.g., A. Melzer, A. Onic, F. Starzer, and M. Huemer, “Short-Range Leakage Cancelation in FMCW Radar Transceivers Using an Artificial On-Chip Target”, in IEEE Journal of Selected Topics in Signal Processing, Vol. 9, No. 8, pp. 1650-1660, December 2015) that the terms φ(t−τO) and φ(t−τS) are highly correlated even if the OCT delay τO is significantly smaller than the RTDT associated with the SR target. Therefore, the DPN included in the SR leakage can be approximated as
ΔφS(t)≈αL·ΔφO(t), (19)
wherein αL is referred to as DPN scaling factor, which may essentially be computed based on the delay values τO and τS and the power spectrum density of the phase noise φ(t), which can be determined by known measurement techniques. The DPN scaling factor αL is a measure of how much the DPN included in the OCT output needs to be amplified such that it approximates the DPN included in the SR leakage. For example, with a typical phase noise power spectrum, τS=800 ps and τO=80 ps results in a DPN gain of αL=9.987.
As compared to the SR leakage itself, the DPN terms ΔφO(t) and ΔφS(t) are sufficiently small to allow for a further approximation (e.g., cos(ΔφO(t))≈1 and sin(ΔφO(t))≈ΔφO(t)), by which the DPN can be “transformed” into amplitude noise. Applying the mentioned approximation on equations 9 and 14, it can be shown that cancellation of the DPN included in the SR leakage can be achieved when the amplitude value AM of the modulation signal m(t) is adjusted to
It is noted that, with this adjustment of the amplitude AM, the beat frequency fBS of the SR leakage (see equations 9 and 10) is not perfectly cancelled (as it could be when choosing AM according to equation 17). However, using a modulation signal m(t) with an adjusted amplitude according to equation 20 enables a better cancellation of the DPN ΔφS(t), which is included in the SR leakage. DPN cancellation may be regarded as more important than the complete cancellation of the beat frequency, since the DPN is responsible for a degradation of the sensitivity of the radar sensor. The only drawback is the remaining peak at the beat frequency fBS (in the spectrum of the mixer output signal) after cancelation, which, however, does not negatively affect distance and velocity measurement. Nevertheless, as the signal component oscillating at the beat frequency fBS may have a relatively high amplitude suppression of this signal component may still be desired in order to optimize analog-to-digital conversion (see
The modulator further includes a first mixer 41 and a second mixer 42, both receiving the OCT output signal at their signal inputs. The first mixer 41 receives the signal mQ(t) at its reference input, and the second mixer 42 receives the signal mI(t) at its reference input. Therefore, the first mixer 41 generates a quadrature signal Q(t) as output signal, and the second mixer 42 generates an in-phase signal I(t) as output signal. Both output signal I(t) and Q(t) are supplied to a second 90° hybrid coupler 44, which is configured to combine both signals to generate the modulator output signal yRF,OM(t). The modulator 4 used in the present example is as such known as I/Q modulator and therefore not discussed in more detail herein. In essence, the I/Q modulator “shifts” the beat frequency fBO resulting from the OCT output by the frequency value fM. Accordingly, the frequency-shifted beat frequency fBOM resulting from the modulated OCT output is fBO+fM, which equals fBS if fM=fBS−fBO as given by equation 16.
The modulation signal m(t) may be generated in the digital domain as digital signal m[n] (n being a discrete time index) and converted to an analog signal by a digital-to-analog converter (DAC) 45. The digital signal m[n] may be synthesized using any known technique (e.g. direct digital synthesis, DDS) for digitally generating sinusoidal signals. In the present example, the digital signal m[n] is generated by a digital oscillator OSC, which receives amplitude AM, frequency fM and phase ΦM as input parameters. The digital oscillator OSC may be implemented using dedicated hardware integrated in the MMIC or, alternatively, may also be implemented using software instructions executed by a digital signal processor, e.g. DSP 40 (see
Also shown in
With the method and system described herein with reference to
Although the invention has been illustrated and described with respect to one or more implementations, alterations and/or modifications may be made to the illustrated examples without departing from the spirit and scope of the appended claims. In particular regard to the various functions performed by the above described components or structures (units, assemblies, devices, circuits, systems, etc.), the terms (including a reference to a “means”) used to describe such components are intended to correspond—unless otherwise indicated—to any component or structure, which performs the specified function of the described component (e.g., that is functionally equivalent), even though not structurally equivalent to the disclosed structure, which performs the function in the herein illustrated exemplary implementations of the invention.
In addition, while a particular feature of the invention may have been disclosed with respect to only one of several implementations, such feature may be combined with one or more other features of the other implementations as may be desired and advantageous for any given or particular application. Furthermore, to the extent that the terms “including”, “includes”, “having”, “has”, “with”, or variants thereof are used in either the detailed description and the claims, such terms are intended to be inclusive in a manner similar to the term “comprising”.
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10 2016 120 185 | Oct 2016 | DE | national |
Number | Name | Date | Kind |
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20080088503 | Beasley | Apr 2008 | A1 |
20090052556 | Fernandez | Feb 2009 | A1 |
20100265121 | Bandhauer | Oct 2010 | A1 |
20170199270 | Huemer et al. | Jul 2017 | A1 |
20180011180 | Warnick | Jan 2018 | A1 |
Number | Date | Country |
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102015100804 | Jul 2016 | DE |
Entry |
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Melzer et al., “Short-Range Leakage Cancelation in FMCW Radar Transceivers Using an Artificial On-Chip Target,” IEEE Journal of Selected Topics in Signal Processing, vol. 9, No. 8, Dec. 2015, pp. 1650-1660. |
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20180113193 A1 | Apr 2018 | US |