1. Field of the Invention
This invention relates to the field of communications, and in particular to the processing of multiple asynchronous spread-spectrum communications.
2. Description of Related Art
Spread-Spectrum techniques are used to modulate an information signal such that the modulated signal appears as noise. The information is modulated by a pseudo-random signal, and can be demodulated, or despread, by the same pseudo-random sequence. This modulation is commonly referred to as Direct-Sequence Spread Spectrum (DSSS). The modulated signal is spread across a bandwidth that is substantially larger than the bandwidth of the information signal, and has the apparent effect of increasing the noise-floor of receivers that receive this signal. Applying the same pseudo-random sequence to the modulated signal allows the information signal to be detected within this apparent noise.
Code Division Multiple Access (CDMA) is a commonly used spread-spectrum communications technique wherein the information signal is encoded by one of many code sequences before it is transmitted. The received signal is decoded by the same code sequence to reproduce the original information signal. Transmissions from multiple transmitters can be simultaneously communicated via a common frequency channel by employing different code sequences for each transmitter, provided that the code sequences have particular uniqueness characteristics. The uniqueness characteristics of acceptable codes substantially guarantee that a coherent output will only be produced when the received signal corresponds to a signal that is encoded using the same code sequence. Signals that are not encoded using the same code sequence as the decoding code sequence are decoded as noise signals. In a conventional CDMA system, such as a cellular telephone network, the network controller allocates and deallocates code sequences on demand, so that each of the transmitters can transmit over the same network without interference from other transmitters.
An often overlooked characteristic of a pseudo-random spread spectrum code is that a coherent output is only produced when the decoding code sequence is applied substantially in phase with the encoding code sequence. Consider, for example, a six-bit code sequence 0-1-1-0-1-0. A one-bit phase shift of this sequence is 1-1-0-1-0-0 (cyclic shift to the left); a two-bit phase shift is 1-0-1-0-0-1; and so on. A six-bit code has six different “code-phases”. If the received signal is decoded with a code-phase that corresponds to an encoding phase shifted by two bits, for example, this would be equivalent to receiving a signal having a 1-0-1-0-0-1 encoding sequence and decoding it with a 0-1-1-0-1-0 sequence. If this six-bit code is a proper pseudo-noise code, having the above defined uniqueness characteristics, then the decoding of this signal having a “different” encoding code merely produces a noise output. U.S. Pat. No. 5,537,397, “SPREAD ALOHA CDMA DATA COMMUNICATIONS”, issued Jul. 16, 1996, to Norman Abramson, and incorporated by reference herein, discloses a technique that uses this phase-dependency characteristic to allow multiple transmitters to use the same code concurrently. As in the conventional CDMA system, the network controller provides an allocation to each transmitter, but in the referenced patent, each transmitter is allocated a different time-slot, or code-phase, rather than a different code. The controller instructs each transmitter to advance or delay its transmission, so that its signal is received at the receiver with a code-phase that is sufficiently different from the code-phase of other transmitters. In this manner, although each of the transmitters and the receiver use the same code, each transmitter provides a “different” (phase-shifted) code to the receiver, relative to the particular code-phase of the decoder at the time of decoding.
The prior art pseudo-random spread spectrum approaches require a unique identification of each transmitter, because the communication of each allocated code or code-phase must be directed to the appropriate transmitter. Each transmitter must also be equipped with a receiver, to receive and process the communicated code or phase allocation. The code-phase allocation technique also requires that each transmitter have identical encoding frequencies with the receiver, because a difference in frequency between a transmitter and receiver exhibits itself as a continually changing phase shift. As discussed further below, this requirement for substantially identical frequencies extends to the modulation frequency used to up-convert and down-convert to and from a communication radio frequency (RF). This equivalence in frequency can be achieved via the use of a phase locked loop that adjusts the receiver's frequency to the transmitter's. As would be evident to one of ordinary skill in the art, this approach requires a separate phase locked loop for each currently active transmitter.
U.S. Pat. No. 6,128,469, “SATELLITE COMMUNICATION SYSTEM WITH A SWEEPING HIGH-GAIN ANTENNA”, issued 3 Oct. 2000 to Ray Zenick, John Hanson, Scott McDermott, and Richard Fleeter, and U.S. Pat. No. 6,396,819, “LOW-COST SATELLITE COMMUNICATION SYSTEM”, issued 28 May 2002 to Richard Fleeter, John Hanson, Scott McDermott, and Ray Zenick, and U.S. Pat. No. 6,317,029, “IN-SITU REMOTE SENSING” issued 13 Nov. 2001 to Richard Fleeter, disclose systems and methods that facilitate the reception and processing of messages from a large number of preferably low-cost transmitters, and are each incorporated by reference herein. For example, a large number of IC chip-size transmitters may be released from an aircraft that overflies a hurricane or forest fire. These transmitters may be configured to periodically or randomly transmit their location and the atmospheric conditions at their location, such as temperature, pressure, moisture content, and so on. A receiving system receives and processes the transmissions from these many devices and provides temperature and pressure profiles, changes and trends, predictions, and the like. Such systems require simple, low-cost, and efficient transmitters.
It is an object of this invention to provide a receiving system that is configured to distinguish among transmissions from a plurality of transmitters that are each communicating at a common frequency and using a common DSSS code sequence. It is a further object of this invention to provide a receiving system that distinguishes among these transmissions as the frequency and transmission rates vary among the plurality of transmitters.
These objects and others are achieved by providing a receiving system that dynamically searches the communications band for transmissions of messages having the same nominal communications parameters, including the use of the same spreading code, but having potentially different specific frequencies and code-phases. The receiver, which is independent of the transmitters, samples the communications band at each code-phase of the spreading code over a span of downconverted transmission frequencies. When a message element is detected at a particular code-phase and frequency, it is forwarded to a demodulator that demodulates the message and sends it to its intended destination. In a preferred embodiment of this invention, a progressive Fourier Transform is used to incrementally determine the power level at each successive code-phase at a given frequency, thereby substantially reducing the time required to search for transmissions at each discrete code-phase. To accommodate variances in frequency and/or phase of a received signal from the same transmitter, the received signal is partitioned into subsets, and a composite measure is used to detect subsets that ‘slip’ into an adjacent frequency or phase sampling bin.
The invention is explained in further detail, and by way of example, with reference to the accompanying drawings wherein:
Throughout the drawings, the same reference numerals indicate similar or corresponding features or functions.
At the receiver, the received signal at 1D is decoded by modulating it with the same code that was used to create the encoded signal, as illustrated at line 1E. As can be seen, decoding sequence at line 1E is identical, in value and phase, to the encoding sequence at line 1B. In this decoding, a logic value of zero in the code results in an output that is identical to the received signal, and a logic value of one in the code results in an output that is an inverse of the received signal. The decoded signal is illustrated at line 1F. As can be seen at line 1F, the regions of the decoded signal corresponding to a message bit value of “zero” have an overall signal level that is substantially lower than the regions of the decoded signal corresponding to the message bit value of “one”. That is, each segment of the message bit that was inverted by a “one” in the encoding sequence (1B) is inverted again by a corresponding “one” in the decoding sequence (1E). A decoder that accumulates the energy content contained in each bit region would demonstrate a substantial negative value corresponding to each “zero” message bit, and a substantial positive value corresponding to each “one” message bit.
If the encoding sequence at 1B or the decoding sequence at 1E differ, either in value or in phase, the resultant signal at 1F will exhibit erroneous “positive” energy content segments in the regions corresponding to “zero” message bits, and erroneous “negative” energy content segments in the regions corresponding to “one” message bits. Because of this non-coherence, the energy content of each segment will tend to average out to zero, rather than exhibiting a strong “positive” or “negative” bias.
There are a number of applications that include the communication of relatively short and non-critical messages. Because a typical code 202 includes a sequence of over a thousand bits, thereby forming over a thousand code-phases for each bit of a message, the likelihood of two infrequently transmitting devices transmitting at exactly the same code-phase at the same time is slight. Because the messages are non-critical, the loss of individual messages because of this possibility of an exact phase coincidence is acceptable. For example, an application of U.S. Pat. No. 6,317,029, “IN-SITU REMOTE SENSING”, referenced above, includes the sensing of moisture content over a vast geographic area. Collectively, this information is useful and significant, but the intermittent loss of reports from individual collectors would not be significant. Because the odds are in favor of subsequent or prior reports from these collectors being transmitted without collision, and the rate of change of information content from these collectors can be expected to be low, the loss of individual reports has an insignificant effect on the collective information.
Other applications that are particularly well suited for this invention include, for example, cargo or container tracking; intrusion or trespass detection; emergency beacons; pipeline monitors; utility consumption meters; and so on. An infrequently transmitting beacon on a cargo container, for example, will use very little power, and can be economically provided to allow tracking of even small containers. If some intermediate reports of the container's location are lost due to collisions with other transmission, the effect will be non-consequential. In like manner, if pressure-sensing transmitters are dispersed over an open area, pedestrian or vehicular traffic across this area can be readily detected, even if some of the transmissions from the transmitters are lost. Similarly, an emergency beacon need only be detected once to have a desired rescue effect. These and other applications will be evident to one of ordinary skill in the art in view of this disclosure.
In this example embodiment, the receiver 210 receives the composite signal 281, down-converts the composite signal 281 to a baseband signal 211, and provides the baseband signal 211 to the message discriminator 220. Within the message discriminator 220, a detector 230 determines each particular frequency 232 and code-phase 234 that contains substantial signal energy, as discussed further below, and provides these frequencies 232 and code-phases 234 to a demodulator 250. The demodulator 250 decodes the baseband signal 211 at each of these frequencies 232 and code-phase 234 to produce a decoded signal 251 corresponding to each frequency 232 and code-phase 234 pair. Each decoded signal 251 corresponds to segment of a particular transmitted message 282a-c. A queue controller 260 stores each decoded signal 251 from each frequency 232 and code-phase 234 pair into a corresponding queue 271-273, thereby forming strings of signals 251 in each queue 271-273 that correspond to the transmitted messages 282a-c.
Ideally, if the transmit frequencies of each transmitter were identical, and equal to the receiver frequency, each of the energy distributions 301-306 would lie along the f=0 axis. The variance among transmit and receive frequencies results in a distribution of energy distributions within the +/−F band, where F is defined as the maximum allowable difference between transmit and receive frequencies.
Although each transmitter is using the same spreading code, each transmitter operates asynchronously to the receiver, and thus the received energy distributions occur at different code-phases, relative to the receiver. As can be seen, each transmitter's energy distribution 301-306 can be identified as occurring at a particular (frequency, phase) pair, relative to the receiver. That is, energy distribution 301 occurs at frequency f3 and code phase p1 (f3, p1); energy distribution 302 occurs at (f1, p4); energy distribution 303 at (f3, p3); and so on. In accordance with this invention, individual transmissions are discriminated based on the energy content at each frequency and code-phase. Each coincidentally transmitted message that is sufficiently separated from other messages, in frequency or in code-phase, can be discriminated from the other messages using the techniques disclosed herein.
Referring back to
Although the detector 230 may be configured to contain multiple detection devices, to allow the detector 230 to scan and decode the baseband signal 211 in parallel, an embodiment of this invention that minimizes the cost of the detector 230 provides an efficient means for scanning and decoding the baseband signal 211 within a single process. Preferably, the efficiency of the detector 230 is such that it allows the detection process to be accomplished via software running on a general purpose processor, or on a signal processor, as well as via conventional hardware devices.
The loop 430-470 is configured to determine the energy content of the input stream at the particular discrete frequencies, at each of the N code-phases of the N-bit spreading code. In a straightforward embodiment of this invention, the N-bit spreading code would be applied to the last N-samples of the incoming signal to decode the signal at a current code-phase, and a DFT of the despread, or decoded, N-samples would be applied to determine the energy content at this code-phase for the given frequency. Then, time advances to the next code-phase, and a next sample of the incoming signal is received. The N-bit spreading code is applied to the new set of N-samples of the incoming signal (the newly received sample plus N−1 of the previous samples), and another DFT of the despread N-samples of incoming signal would be applied to determine the energy content of this next code-phase.
The DFT of a decoded N-bit input stream can be expressed as:
where:
Xm(t) is the discrete Fourier transform (DFT) output,
x(t) is the input sample at time t,
C(n) is the +/−1 spreading code at bit n, and
fm is the frequency being searched.
This straightforward approach, however, requires N complex multiplications, and N complex sums per code phase. In accordance with a second aspect of this invention, a “Progressive”, or incremental, Discrete Fourier Transform (PDFT) process is used to efficiently compute the DFT at each code-phase, as detailed below.
Each code-phase corresponds to the decoding of the incoming signal via the given spreading code at successive increments of time.
Line 5D illustrates the code of line 5B at the next code-phase; that is, shifted by one bit. The application of the code at this code phase produces the decoded output that is illustrated on Line 5E. The circled values on Line 5E illustrate the decoded bit values that differ from the values of Line 5C. At the extremes 501, 502 of the code, the newest sample 502, at time t, is included in this next set of N decoded samples, and the oldest sample 501, at t−N, is not included. At each transition of the code, the decoded samples on Line 5E differ from the decoded samples of Line 5C. At all points other than the transition points of the code, the values on Lines 5E and 5C are identical. Thus, the decoded samples at each successive code phase can be expressed in terms of the decoded samples of the prior code phase, modified by the addition of the newest sample, subtraction of the oldest sample, and the inversion of sample values at each code transition point. For ease of reference, the code transitions are distinguished as “up” transitions and “down” transitions. The “up” transitions are illustrated as occurring at times u1, u2, u3, u4, and u5 at Line 5B, and the “down” transitions are illustrated as occurring at times d1, d2, d3, d4, and d5. As time is illustrated as progressing from left-to-right in
At an “up” transition, such as u1, the decoded output y(t−u1) of Line 5E corresponds to an inversion of the input sample x(t−u1) of Line 5A′, whereas, on Line 5C, the corresponding decoded value 511 is a non-inversion of the input sample. Thus, each up-transition corresponds to a subtraction of the input sample, and an addition of the inversion of the input sample, for a total change of a double subtraction of the input sample x(t−u1) from the previous result. At a “down” transition, on the other hand, such as d1, the decoded output y(t−d1) on Line 5E corresponds to a non-inversion of the input sample x(t−d1), while on Line 5C, the corresponding decoded value 521 is an inversion of the input sample. Thus, each down-transition corresponds to the subtraction of an inversion of the input sample and the addition of the input sample, for a total change of a double addition of the input sample x(t−d1) to the previous result.
Based on the above, the progressive DFT of a next code phase can be expressed as:
where:
x′(t)=x(t)e−jf
Xm(t) is the DFT of the code phase at time t,
Xm(t−1) is the DFT of the prior code phase, at time t−1,
C(n) is the code at bit position n,
di are the down transitions of the code, and
ui are the up transitions of the code.
The output of equation (2) is identical to equation (1), but equation (2) is expressed as a change to the DFT of the prior code phase. Assuming that the transforms x′(t) are saved for subsequent use, equation (2) only requires one complex multiplication (to determine the newest x′(t)), and fewer than N+2 complex additions, depending upon the number of transitions in the spreading code.
Returning to
The loop 420-470 determines the DFT for each subsequent code-phase by modifying the Sum term based on the next transformed input sample x′(t), the oldest transformed input sample x′(t−N), and the transformed input samples at each transition, as detailed in equation (2). At 440, the next transformed input value x′(t) is determined, and at 450, the Sum term is modified. The Sum term corresponds to the energy content at the given frequency, F, and code-phase, P, and is stored as such, at 460.
As noted above, the incremental determination of the DFT at 450 for each code-phase is equivalent to a conventional determination of a DFT for each code-phase, and thus the flow diagram of
Any of a variety of techniques can be applied to determine which frequency-phase pairs (f, p) are reported to from the detector 230 to the demodulator 250 of
Note that the above-described determination of the energy content at a given frequency and phase corresponds to the energy content of a single duration of the spreading code, hereinafter termed an “epoch”. In a preferred embodiment of this invention, a plurality of epochs are used to determine the frequency-phase pairs that correspond to a transmission that warrants demodulation. In a straightforward embodiment, the magnitudes of the energy content at each epoch are added together and compared to a threshold value.
In a preferred embodiment, because the DFT measure of energy content includes both a magnitude and phase, a vector sum is also used. Because vector sum has the effect of narrowing the input bandwidth, and therefore reduces the allowable spacing between discrete frequencies in the +/−F search band, a combination of vector sums and magnitude sums is used. A running vector sum of a fixed number of epochs is maintained, and the magnitudes of these running vector sums are summed to provide the sum that is used to determine the overall energy content at each frequency-phase pair.
Due to a variety of effects, such as the Doppler effect caused by relative motion between a transmitter and receiver, the epochs from a single transmitter may drift, or ‘slip’ from one frequency-phase pair to an adjacent frequency-phase pair. If such effects are expected to occur, the energy-determination schemes addressed above can be modified to form a composite magnitude, based on the energy contents of a plurality of adjacent frequency-phase pairs. If the drift is constant or predictable, techniques can be applied to optimize the determination of the composite, by only including adjacent frequency-phase pairs in a determined direction from the initial frequency-phase pair. For example, if it is known that frequency drifts are rare, the composite energy determination may be based only on the two frequency-phase pairs that are adjacent in phase to the initial frequency-phase pair, rather than the eight frequency-phase pairs that are adjacent in frequency, in phase, or both.
While the above embodiment employs a Discrete Fourier Transform (DFT), any means for calculating a Fourier Transform may be adjusted using the above techniques to make it progressive, or incremental. For example, a Fast Fourier Transform (FFT) very efficiently calculates a set of evenly spaced Fourier Transforms by retaining information on sub-calculations common to multiple transforms. By applying the above techniques to the first calculation column of an FFT “butterfly diagram”, only a fraction of the nodes in this column need to be recalculated. That is, only those calculation nodes where one or both of its input points are “up” or “down” transitions as defined above, need to be recalculated. Similarly for the second column, only those calculation nodes where one or both of its input nodes (from the first column) have changed, need to be recalculated; and so on for the remaining columns in the FFT.
The foregoing merely illustrates the principles of the invention. It will thus be appreciated that those skilled in the art will be able to devise various arrangements which, although not explicitly described or shown herein, embody the principles of the invention and are thus within its spirit and scope. For example, although the techniques presented above use a Fourier Transform as the means for determining the energy content at a given frequency and code-phase, other techniques are common in the art for determining energy content, and may be used as well. In like manner, a DFT is used to determine the initial value of the Sum term in
This is a divisional application of U.S. patent application Ser. No. 10/208,882, filed 31 Jul. 2002, which is a continuation-in-part of U.S. patent application Ser. No. 09/513,962, filed 28 Feb. 2000, which is incorporated by reference herein.
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Number | Date | Country | |
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20120069870 A1 | Mar 2012 | US |
Number | Date | Country | |
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Parent | 10208882 | Jul 2002 | US |
Child | 11739377 | US |
Number | Date | Country | |
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Parent | 09513962 | Feb 2000 | US |
Child | 10208882 | US |