Mitigating interference in a coded communication system

BACKGROUND

As wireless systems become more prevalent, interference between systems operating in the same frequency band become more common. Interference degrades performance by reducing the received signal-to-interference-plus-noise ratio (SINR), which impacts packet-error-rates and overall performance.

Estimating the presence of interference and its characteristics can be complex to implement. In order to reduce complexity, the estimate can be made using algorithms that are inferior to optimal algorithms at providing an accurate estimate. One technique employed to reduce complexity assumes the interference is white Gaussian noise. A value, σ², is often used to represent the estimated noise and interference power, and σ²is used to demodulate a received signal in the presence of noise and interference, possibly imperfectly.

The foregoing examples of the related art and limitations related therewith are intended to be illustrative and not exclusive. Other limitations of the related art will become apparent to those of skill in the art upon a reading of the specification and a study of the drawings.

SUMMARY

The following embodiments and aspects thereof are described and illustrated in conjunction with systems, tools, and methods that are meant to be exemplary and illustrative, not limiting in scope. In various embodiments, one or more of the above-described problems have been reduced or eliminated, while other embodiments are directed to other improvements.

A technique weights noise power used in a demodulation/demapping process using an estimate of interference and its associated power. Using this technique the effect of partial interference can be ameliorated. For example, a value, σ², can be used to represent the estimated noise and interference power, and σ²can be used to modify a received signal to ameliorate the effects of noise and interference. σ²can be adjusted in response to partial interference, and can be represented by the formula: σ²=σ_N²+q σ_I², where σ_N²is “noise power,” σ_I²is “interference power,” and q is an interference correction factor.

This technique is applicable to wide-band systems such as, for example, 802.11 standards-compliant systems operating in the same spectrum as a narrowband or frequency hopping signal such as, for example, Bluetooth. The technique is also applicable to narrowband systems that have intermittent interference, particularly if the presence of this intermittent interference can be quickly detected and used in the demodulation process.

The description in this paper describes this technique and examples of systems implementing this technique.

BRIEF DESCRIPTION OF THE DRAWINGS

Examples of the claimed subject matter are illustrated in the figures.

FIG. 1 depicts an example of a signal processing system with partial interference amelioration capabilities.

FIG. 2 depicts an example of a partial interference information sharing system.

FIG. 3 depicts an example of a plot showing the performance gains of interference-weighting in a co-existing BT and Wifi system.

FIG. 4 depicts a flowchart of an example of a method for partial interference amelioration.

FIGS. 5-10 depict conceptual frequency-time grids for signals associated with partial interference.

FIG. 11 depicts an example of a MIMO-OFDM system that ameliorates partial interference in an OFDM signal associated with each of multiple spatial streams.

DETAILED DESCRIPTION

In the following description, several specific details are presented to provide a thorough understanding of examples of the claimed subject matter. One skilled in the relevant art will recognize, however, that one or more of the specific details can be eliminated or combined with other components, etc. In other instances, well-known implementations or operations are not shown or described in detail to avoid obscuring aspects of the claimed subject matter.

FIG. 1 depicts an example of a signal processing system 100 with partial interference amelioration capabilities in a receiver. In the example of FIG. 1, the system 100 includes a transmitter block 101, a channel 102, and a receiver block 103, which includes a partial interference amelioration block 104. In the example of FIG. 1, the transmitter block 101 includes an encoder 106, an optional interleaver 108, a mapper 110, and a modulator 112. The receiver block 103 includes, within the partial interference amelioration block 104, a quasi-static noise estimator 114, a demodulator/demapper 116, a dynamic partial interference estimator 118, an optional channel estimator 120, and an optional channel compensator 122; an optional deinterleaver 124; and a decoder 126.

The encoder 106 takes as input uncoded data bits, “data in,” and outputs coded data bits. These coded bits may be more robust to errors introduced during transmission than the uncoded bits, since these errors can be removed through the decoding process at the receiver. Examples of encoders include repetition encoders, convolutional encoders, block encoders, turbo encoders, and low-density parity check (LDPC) code encoders. The encoder 106 may or may not also use puncturing to dynamically vary code rate and, thereby, the error protection of the code.

The interleaver 108 changes the order of coded bits input to the interleaver so that coded bits adjacent to each other at the interleaver input will be separated by other coded bits at the interleaver output. The interleaver is typically used in conjunction with the encoder 106 for the following reason. Encoders and their corresponding decoders in the receiver are designed to correct for some number (N) of consecutive coded bits received in error. In some cases signal transmission results in bursts of errors, for example when the signal experiences a deep fade due to multipath or shadowing. If an error burst results in more than N coded bits received in error, then the decoder cannot correct for them. An interleaver permutes the order of coded bits at its input, and in the receiver a corresponding deinterleaver unpermutes them. Thus, a string of M>N coded bits received in error, after unpermutes, would typically have fewer than N consecutive coded bits received in error, and hence the errors could be corrected by the error correction code, which typically can only correct for a few consecutive errors. There are different types of interleavers, such as block interleavers or convolutional interleavers.

The mapper 110 takes coded bits and maps them into complex signal constellations such as MPSK or MQAM. Note that the mapper 110 may be implemented jointly with the encoding in a coded modulation block. Examples of coded modulation include trellis coded modulation, lattice-coded modulation, and turbo-coded modulation.

The modulator 112 takes the signal constellations output from the mapper 110 and modulates them onto one or more carrier frequencies or tones. In the case of an orthogonal frequency-division multiplexing (OFDM) modulator, the modulator 112 modulates the signal constellations onto carrier frequencies or tones associated with the OFDM modulation. In an alternative, the modulator 112 or the combination of the mapper 110 and the modulator 112 may be replaced with a known or convenient type of modulator that maps coded bits or signal constellations to a modulated signal with a low peak-to-average power or amplitude ratio of the modulated signal.

In the example of FIG. 1, the transmitter block 101 generates a signal, which is provided over a channel 102, to the receiver block 103. The signal to the channel 102 is illustrated in the example of FIG. 1 as x(t), and this terminology is maintained throughout this description to refer to a signal for which the effects of the channel 102, if any, have not yet been applied. As was mentioned previously, the modulator 112 may be an OFDM modulator, in which case x(t) may represent an OFDM signal. The signal, x(t), may also be referred to as the “original” signal. It may be noted that any known or convenient components could be used for the purpose of generating a signal; the precise structure of the transmitter block 101 is not critical, as long as the transmitter block 101 is capable of generating x(t) in accordance with the techniques described herein.

The channel 102 typically introduces amplitude and/or multipath fading, quasi-static, constant and/or intermittent interference, and ambient noise to x(t), producing a signal y(t). The signal from the channel 102 is illustrated in the example of FIG. 1 as y(t), and this terminology is maintained throughout this description to refer to a signal for which the effects of channel noise and interference, if any, have not yet been ameliorated. The noise associated with the “channel” can be from hardware associated with the system 100, as well as noise and/or interference in the environment. The quasi-static noise can be measured when the receiver block 103 is not receiving data because the noise changes relatively slowly over time and frequency. The quasi-static noise also includes noise and/or interference that is relatively constant in time and frequency. The quasi-static noise can be assumed to have, for example, a white Gaussian distribution. Dynamic interference, on the other hand, can be measured during data reception because it can change relatively rapidly over time or frequency. Dynamic interference can include interference from any source, but changes with such rapidity that it is unlikely that the dynamic interference could be properly estimated by measuring it only when data is not being received. Dynamic partial interference includes partial interference.

The channel 102 can be associated with a multiple input multiple output (MIMO) system, which is described in greater detail with reference to later figures.

The receiver block 103 receives the signal, y(t), from the channel 102. In the example of FIG. 1, in operation, the receiver block 103 takes the signal, y(t), from the channel 102, performs partial interference amelioration on the signal, and provides data as output. In the example of FIG. 1, the receiver block 103 includes a quasi-static noise estimator 114, a demodulator/demapper 116, a dynamic partial interference estimator 118, an optional channel estimator 120.

The quasi-static noise estimator 114 receives the signal y(t), or data derived from y(t), and computes quasi-static noise power, σ_N², associated with the channel 102. This estimate is typically computed during times when the receiver block 103 is not receiving data. Any applicable known or convenient technique can be used to implement the quasi-static noise estimator 114, and one of skill in the relevant art may refer to the quasi-static noise estimator 114 as “part of” the demodulator/demapper 116. In the example of FIG. 1, the quasi-static noise estimator 114 provides σ_N²to the demodulator/demapper 116.

The demodulator/demapper 116 demodulates and/or demaps the signal, y(t), into “soft” coded bits which, rather than taking binary values, take continuous values in the form of log-likelihood ratios or a-posteriori probabilities associated with possible coded bit values. Appropriate demodulation/demapping functions that generate soft information include, for example, maximum likelihood or reduced-complexity maximum likelihood functions. The demodulator/demapper 116 can use channel estimation provided by the channel estimator 120.

If interference and noise have a white Gaussian distribution and the channel 102 is perfectly known, then optimal soft information can be generated based on the total power of noise, σ_N², plus interference, σ_I². Specifically, in the presence of interference and noise, the soft information can be computed based on an effective noise σ²=σ_N²+σ_I²=σ_N².W, where the “weight” w is given by w=1+q(σ_I²/σ_N²). It should be noted that noise and interference would typically be added together for the purposes of determining SINR-related values, though σ_N²and σ_I²could conceivably be combined in some other way, especially in the case that the interference does not have a Gaussian distribution. It should also be noted that σ_N²would typically be multiplied by the weight, w, though σ_N²and w could conceivably be combined in some other way.

It may be noted that if there is no interference, then q=0 (and w=1) and the soft information can be generated based on σ²=σ_N².w=σ_N², i.e., based on noise power only. On the other hand, if interference is known to exist then the soft information can be generated based on effective noise power, which is optimal for white Gaussian interference or interference with a flat spectrum across the signal band of the modulated symbol. Note that in an OFDM system, all of these quantities are indexed by the OFDM subchannel. More generally, σ_I²and q are functions of frequency, time, and the spatial dimension (f, t, s), and can therefore be written as σ_I²(f,t,s) and q(f,t,s), respectively. For illustrative simplicity, the reference to (f,t,s) is sometimes dropped. For MIMO systems, the spatial dimension “s,” i.e., the dimension associated with the ‘s’ spatial streams.

In the example of FIG. 1, the dynamic partial interference estimator 118 provides q.σ_I²to the demodulator/demapper 116. This dynamic interference estimate is typically done during data reception to best track the dynamics. One way to combine q and σ_I²is by multiplication. However, q and σ_I²could conceivably be combined in other ways. Thus, the “.” in the expression “q.σ_I²” should be read as “dot” with the understanding that “dot” typically means multiplication, but need not. The dynamic partial interference estimator 118 receives the signal y(t), or data derived from y(t), and computes interference power, σ_I², and an interference correction factor, q, both of which are associated with the signal y(t).

The interference correction factor, q, can take into account relatively constant considerations, c, as well as probabilities, p. When expressed as a formula, q=cp. The relatively constant considerations, c, can include by way of example but not limitation, type of interference (e.g., Bluetooth (BT), microwave, etc.), spatial signature, type of demodulation/demapping implemented at the demodulator/demapper 116, etc. The probability, p, can take into account the probability interference will be expressed at a given location (e.g., frequency, time, and the spatial dimension) and perhaps the reliability of the interference power, σ_I². In this way, estimates, probabilities, or explicit adjustments can be associated with σ_I²and q.

For example, the presence and/or power of a partial interferer can be determined by measurements between and/or during symbol transmissions and/or by decision-directed updates of these estimates. The interference correction value, q, can take into account the reliability of a partial interference power estimate. For instance, p can be set close to or at zero if an interference power measurement is thought to be inaccurate, and p can be set close to or at one when there is high confidence in this estimate.

It should be noted that to the extent the interference correction factor, q, and in particular the relatively constant considerations, c, are inherent to or derived from various components of the system 100, the dynamic partial interference estimator 118 could be considered “part of” one or more of those components. For example, the dynamic partial interference estimator 118 could be considered “part of” the demodulator/demapper 116.

Depending upon the implementation and/or embodiment, the presence and/or power of a partial interferer can be inferred by measurements such as EVM or packet error rate per subchannel in an OFDM system. Advantageously, for systems where the receiver of the signal being partially interfered with and the partially interfering signal are co-located, such as is possible for an 802.11 receiver and a frequency hopping (FH) BT receiver, the partial interferer's receiver can inform the receiver of system 100 being interfered with of characteristics of the partial interference. 802.11 and BT make good examples because BT signals operate in the 2.4 GHz ISM band, and can cause significant interference to other signals operating in that band, including 802.11b, 802.11g and 802.11n signals. BT signals are narrowband (1 MHz) FH signals and their structure can be exploited by a decoder to mitigate the impact of BT interference on convolutionally-encoded or LDPC-encoded signals operating in the same frequency band, as is used in 802.11n systems. The techniques are applicable to ameliorating partial interference in other systems, too, such as by way of example but not limitation, cordless phone interference on Wifi systems, intermittent interference on Wifi and narrowband systems, subchannel interference in an OFDM mesh network, to name a few.

The partial interference characteristics correspond to σ_I²and q values associated with the partial interferer. In the 802.11/BT example, the σ_I²and q values can be based on the hopping pattern of the BT signal and the received power at the BT receiver. This is illustrated later with reference to the example of FIG. 2.

When interference is not white Gaussian noise, generating soft information based on the effective noise σ²=σ_N²+σ_I²is not necessarily optimal. It may be desirable to use information about the characteristics of the interference, including its power spectral density, to modify the values of σ_I²and q (or σ_I²(f,t,s) and q(f,t,s) for, e.g., an OFDM MIMO system) to achieve better performance. The characteristics of the interference signal may be learned via co-located receivers (as described later with reference to the example of FIG. 2) or via covariance noise measurements during idle transmission/reception times of the desired signal.

FIG. 2 depicts an example of a partial interference information sharing system 200. In the example of FIG. 2, the system 200 includes an OFDM transmitter 202, an OFDM receiver 204, a FH transmitter 206, and a FH receiver 208. The OFDM receiver 204 includes a dynamic partial interference estimator 210. The dynamic partial interference estimator 210 can include a FH receiver similar to the FH receiver 208.

In the example of FIG. 2, the OFDM transmitter 202 transmits an OFDM signal to the OFDM receiver 204 and the FH transmitter 206 transmits a FH signal to the FH receiver 208. The OFDM receiver 204 receives the OFDM signal, along with interference associated with the FH signal (“FH interference”). The FH receiver receives the FH signal, along with interference associated with the OFDM signal (“OFDM interference”). Since the FH receiver 208 knows something about the FH signal, the FH receiver 208 can provide the dynamic partial interference estimator 210 of the OFDM receiver 204 with a signal power σ_I²(f,t,s) that the dynamic partial interference estimator 210 will likely want to treat as the partial interference power at frequency f, time t.

The FH receiver 208 can also provide an interference correction value, q (not shown), associated with σ_I². Alternatively, the partial interferer input module 212 can derive q(f,t,s) from σ_I²(f,t,s), which is provided by the FH receiver 208. In yet another alternative, σ_I²(f,t,s) can be inherent in a signal received at the dynamic partial interference estimator 210, and the dynamic partial interference estimator 210 can derive σ_I²(f,t,s) from the signal.

In an alternate embodiment, the partial interferer input module 212 can act as a “second” receiver inside the OFDM receiver 204 that is configured to receive a known signal that partially interferers with the OFDM signal received at the “first” receiver. In this alternative, the FH transmitter 206 need not be aware of the “second” receiver inside the OFDM receiver 204, and the FH receiver 208 need not be aware of a “second” receiver implemented in the OFDM receiver 204. The “second” FH receiver inside the OFDM receiver may determine the entire partially-interference signal or just certain parameters of it, such as σ_I². The partially-interfering signal or its parameters are computed by the second FH receiver and passed to the dynamic partial interference estimator 210, whose estimate is used in the demodulation of the OFDM signal. To possibly obtain better performance, the OFDM signal may be passed to the “second” FH receiver to subtract out the OFDM interference and obtain a better estimate of the FH signal or its parameters. Then, this better estimate can be passed to the dynamic partial interference estimator 210 or it can be passed to a demodulator to obtain a better estimate of the OFDM signal. This iterative decoding of the OFDM signal and its partial interference may continue over several iterations.

Although the example of FIG. 2 uses specific examples of OFDM and FH, the techniques described are broadly applicable. For example, the OFDM transmitter 202 and the OFDM receiver 204 could be any applicable communication system, and the FH transmitter 206 could be any applicable partial interferer transmitter of the communication system.

Returning once again to the example of FIG. 1, the channel estimator 120 can provide data to the demodulator/demapper 116 in a manner that is consistent with known or convenient techniques. The channel estimator 120 is optional because a system 100 could be designed without a channel estimator, but the channel estimator 120 is depicted in the example of FIG. 1 because it is likely that the channel estimator 120 would, in fact, be used.

The channel estimator 120 can provide advantages unique to the techniques described in this paper. For example, using the BT example once again, the channel estimator 120 can predict (via channel estimation) the likelihood of a BT signal impacting a particular subchannel. Since convolutional and LDPC codes can recover from multiple unreliable soft bits, as long as the number of subchannels affected by the BT interference is not too large, the system 100 may be able to perform almost as if there was no BT interference. The channel estimator 120 combined with the decoder 126 can be used by the dynamic partial interference estimator 118 to obtain a better interference estimate by mitigating the effects of the desired signal on the interference estimate.

The estimate of the channel is used by the demodulator/demapper to compensate for distortion. One of skill in the art would understand how to do this. A typical method for compensating for distortion is channel equalization, which uses channel estimation from the channel estimator 120.

FIG. 3 depicts an example of a plot 300 showing the performance gains of interference-weighting in a co-existing BT and Wifi system.

Referring once again to the example of FIG. 1, after soft information has been generated by the demodulator/demapper 116, the soft information is provided from the demodulator/demapper 116 to the deinterleaver 124. The deinterleaver 124 is optional. It is likely that the deinterleaver 124 is present if the interleaver 108 is present in the transmitter block 101. The deinterleaver 124 can use known or convenient techniques to deinterleave the soft information.

The decoder 126 can use known or convenient techniques to decode the soft information. The output of the decoder 126 (and the receiver block 103) is data that was provided on the signal. Optionally, the decoder 126 can provide feedback to the dynamic partial interference estimator 118 to improve the partial interference estimate over time. Alternatively, the demodulator/demapper 116 could provide feedback to the dynamic partial interference estimator 118.

FIG. 4 depicts a flowchart 400 of an example of a method for partial interference amelioration. This method and other methods are depicted as serially arranged modules. However, modules of the methods may be reordered, or arranged for parallel execution as appropriate.

In the example of FIG. 4, the flowchart 400 starts at block 402 where quasi-static noise power associated with a channel is estimated. The noise power can be represented as σ_N².

In the example of FIG. 4, the flowchart 400 continues to block 404 where a signal associated with the channel is provided. The signal may be generated by, by way of example but not limitation, an OFDM modulator or some other signal generating block (see, e.g., FIG. 1, the transmitter block 101).

The flowchart 400 continues to block 406 where dynamic partial interference power associated with the signal is estimated. The dynamic partial interference power can be represented as σ_I². Notably, σ_I²can be a function of frequency, time, and the spatial dimension.

The flowchart 400 continues to block 408 where an interference correction factor is derived. The interference correction factor can be represented as q. Notably, q is a function of frequency, time, and the spatial dimension.

The flowchart 400 continues to block 410 where the estimated interference power and the interference correction factor are combined to obtain a weight.

The flowchart 400 continues to block 412 where the estimated noise and the weight are combined to obtain an effective noise value. The effective noise value can be represented as σ².

FIG. 5 depicts a conceptual frequency-time grid 500. Where a wideband channel is represented as a conceptual grid with rows that correspond to a narrowband channel (corresponding to an index, f of the wideband channel and columns that correspond to time periods (corresponding to an index, t), each cell of grid can be associated with σ²having a value of σ_N²when interference associated with a partial interferer is not expressed, and with σ²having a value of σ_N²+q.σ_I²when interference associated with a partial interferer is expressed. The cells that have expressed interference are “blackened” in the example of FIG. 5.

Some systems have narrowband channels. As used in this paper, a narrowband channel is a usable channel that spans a sub-range of a wider frequency range of a wider band channel. For example, the entire frequency range shown in the grid 500 could represent a wideband channel, and each of the boxes at a given time could represent a narrowband channel of the wideband channel. By the definition, the rows of the grid 500 are associated with usable narrowband channels. In the example of FIG. 5, the interference from various sources is expressed within narrowband channels, though a single source (or multiple sources) could span multiple narrowband channels at a given time.

It should be noted that there can be a spatial dimension to the grid 500 (e.g., for multi-antenna and/or MIMO systems), which would be along a third spatial dimension (corresponding to an index, s), with corresponding grids similar to that depicted in FIG. 5 for each spatial parameter along this third spatial dimension. For illustrative simplicity, the spatial dimension is not depicted.

It should be noted that the partial interference could express itself in a frequency range that is even smaller than a given narrowband channel, but it is assumed for illustrative purposes that the narrowband channel is a narrowest usable channel; so the partial interference acts as interference across the entire narrowband channel. For similar reasons, the channel represented in FIG. 5 as the collection of rows of the grid 500 would treat the partial interference as interference across the entire channel if it were not a wideband channel (with usable narrowband channels).

For the wideband channel in the example of FIG. 5, each of the row-column intersections will have an associated σ²value that is a function of f, t, and s. For those row-column intersections where partial interference is not expressed, the value of σ²is σ_N². For those row-column intersections where partial interference is expressed, the value of σ²is σ_N²+q.σ_I².

The expression of interference in the example of FIG. 5 can correspond to practically any number of interference sources, having many different specific patterns of expression (e.g., intermittent, continuous, FH, etc.). FIGS. 6-10 depict conceptual frequency-time grids for signals associated with a specific pattern of partial interference.

FIG. 6 depicts a conceptual frequency-time grid 600 for a continuous constant-frequency signal. In this example, for the wideband channel, the value of σ²is σ_N²except for one narrowband channel in the wideband channel. For that one narrowband channel within the wideband channel, the value of σ²is σ_N²+q.σ_I². An example of a continuous constant-frequency signal could be, by way of example but not limitation, like a microwave oven that is on.

FIG. 7 depicts a conceptual frequency-time grid 700 for an intermittent constant-frequency signal. In this example, for the wideband channel in general, the value of σ²is σ_N². However, for one narrowband channel the value of σ²is either σ_N²or σ_N²+q.σ_I². depending upon whether the partial interference is expressing itself at the time. An example of an intermittent constant-frequency symbol could be, by way of example but not limitation, like periodic beacon frames broadcast by a wireless access point.

FIG. 8 depicts a conceptual frequency-time grid 800 for a partially interfering signal that has a continuous (in time) FH pattern. In the frequency-time grid 800, a FH signal is expressed at varying frequencies over time. FH signals typically hop from one frequency to another in a manner that is not necessarily predictable by receivers that are “out of the loop,” (i.e., that do not know the hopping pattern of the FH signal). However, there is no technological reason why a system could not be implemented using a fixed FH pattern. An example of a continuous (in time) FH symbol could be, by way of example but not limitation, like BT.

FIG. 9 depicts a conceptual frequency-time grid 900 for a partially interfering signal that has an intermittent FH signal. In this example, for the wideband channel in general, the value of σ²is σ_N². However, for a narrowband channel that varies over time, the value of σ²is either σ_N²or σ_N²+q.σ_I², depending upon whether the partial interference is expressing itself at the time. An example of an intermittent FH signal is like a moving FH signal with intermittent deep channel fades.

FIG. 10 depicts a conceptual frequency-time grid 1000 for an intermittent signal across an entire band. In this example, at certain times, the value of σ²is σ_N². However, at other times when the partial interference is expressing itself, the value of σ²is σ_N²+q.σ_I². An example of an intermittent signal across an entire band is like 802.1 in random access.

Various combinations of the examples of FIGS. 6-10 are possible for combinations of partial interference patterns from partially interfering sources. Referring once again to the example of FIG. 4, the flowchart 400 continues to block 414 where the effective noise value is applied to the signal to ameliorate partial interference applicable to the signal. This typically involves using effective noise in demodulation/demapping.

Multiple-Input Multiple-Output (MIMO) Partial Interference Amelioration

FIG. 11 depicts an example of a MIMO-OFDM system 1100 that ameliorates partial interference in an OFDM signal associated with each of multiple spatial streams. The system 1100 includes components 1102 and MIMO components 1104. The components 1102 and MIMO components 1104 include an encoder/interleaver block 1106, a stream parser 1108, a plurality of modulator/mappers 1110, a space-time encoder 1112, a spatial mapper 1114, a plurality of OFDM modulators 1116, and an interference ameliorator 1118. As is shown in the example of FIG. 11, the stream parser 1108, the space-time encoder 1112, and the spatial mapper 1114 comprise the MIMO components 1104. One or more of the components 1102, in an alternative, could perhaps be implemented as MIMO components.

The encoder/interleaver block 1106, which is optional, may be similar to the encoder 106 and/or the interleaver 108 of FIG. 1. However, in the example of FIG. 11, the stream from the encoder/interleaver block 1106 is parsed by the stream parser 1108 into a plurality of signals. It should be noted that although the stream parser 1108 is included as part of the MIMO components 1104, the stream parser 1108 itself does not necessarily receive a single input, and could potentially have multiple inputs. Rather, the stream parser 1108 can prepare a signal for MIMO processing by breaking it into separate signals.

Each of the plurality of signals from the stream parser 1108 is provided to respective modulator/mappers of the plurality of modulator/mappers 1110. Each of the plurality of modulator/mappers 1110 may be similar to the modulator/mapper 110 of FIG. 1. The space-time encoder 1112 receives, encodes, and provides the plurality of signals to the spatial mapper 1114, which maps the plurality of signals onto respective ones of the plurality of OFDM modulators 1116. Each of the plurality of OFDM modulators may be similar to the modulator 112 of FIG. 1 (in an OFDM implementation, at least). The plurality of OFDM modulators 1116 provide the plurality of signals to the partial interference ameliorator 1118. The partial interference ameliorator 1118 may be similar to the partial interference amelioration block 104 of FIG. 1. Some of the components could be shared. For example, the partial interference ameliorator 1118 could have an associated interference estimator, but they could share a single noise estimator. The partial interference ameliorator 1118 could use a MIMO channel estimator to help compute the σ_I²and q in each spatial dimension.

As was described above with reference to FIGS. 1-10, σ_I²and q can have values that are functions of frequency, time, and the spatial dimension. The spatial parameter may have a single value for receivers with a single antenna, but have multiple values for systems that employ a number of antennae and/or a number of spatial streams in a MIMO system. One of skill in the relevant art should understand that this adds a third dimension to the conceptual diagrams of FIGS. 5-10, and has corresponding applicability to the system 100 (FIG. 1) when implemented with multiple spatial parameter values.

Systems described herein may be implemented on any of many possible hardware, firmware, and software systems. Algorithms described herein are implemented in hardware, firmware, and/or software, which is implemented in hardware. The specific implementation is not critical to an understanding of the techniques described herein and the claimed subject matter.

As used herein, the term “embodiment” means an embodiment that serves to illustrate by way of example but not limitation.

It will be appreciated to those skilled in the art that the preceding examples and embodiments are exemplary and not limiting to the scope of the present invention. It is intended that all permutations, enhancements, equivalents, and improvements thereto that are apparent to those skilled in the art upon a reading of the specification and a study of the drawings are included within the true spirit and scope of the present invention. It is therefore intended that the following appended claims include all such modifications, permutations and equivalents as fall within the true spirit and scope of the present invention.

Mitigating interference in a coded communication system

Information

Publication Number

Date Filed

Date Published

Inventors

Original Assignees

CPC

US Classifications

International Classifications

Abstract

Description

Claims

CROSS-REFERENCE TO RELATED APPLICATIONS

Provisional Applications (1)