This invention relates to Wireless Baseband Processors and Forward Error-Correction (FEC) Codes (Turbo Codes Decoder) for 3rd/4th Generation (3G/4G) Wireless Mobile Communications. More particularly, the invention relates to a very high speed Baseband Processor sub-systems implementing diversity processing of multipath signals from multiple antenna and pipelined Max Log-MAP decoders for 3G Wideband Code Division Multiple Access (W-CDMA), 3G Code Division Multiple Access (CDMA2000) and Wireless LAN (WLAN).
Diversity processing computes signals from two or more separate antennas using so-called “multipath” signals that arrive at the terminal via different routes after being reflected from buildings, trees or hills. Diversity processing can increase the signal to noise ratio (SNR) more than 6 dB, which enables 3G systems to deliver data rates up to 200 Mbit/s. A multiple-input multiple-output employed multiple antennas at both transmitter and the receiver for data transmission. The system can provide improved performance over fading channel and multi-path channel.
The Orthogonal Frequency Division Multiplexing is a technique used to divide the broadband channel into sub-channels where multiple adjacent channels transmit their carriers' frequency, which are orthogonal to each other. The sum of all carriers can be transmitted over the air to the receiver where each channel's carrier can be separated without loss of information due to interferences.
Turbo Codes decoding is based upon the classic forward error correction concepts that include the use of concatenated Decoders and Interleavers to reduce Eb/N0 for power-limited wireless applications such as digital Wireless Mobile Communications.
A Turbo Codes Decoder is an important part of baseband processor of the digital wireless communication Receiver, which was used to reconstruct the corrupted and noisy received data and to improve BER (10−9) throughput.
A widely used Forward Error Correction (FEC) scheme is the Viterbi Algorithm Decoder in both wired and wireless applications. A drawback of the Viterbi Algorithm Decoder is that it requires a long wait for decisions until the whole sequence has been received. A delay of six times the memory processing speed of the received data is required for decoding. One of the more effective FEC schemes, with higher complexity, uses a maximum a posteriori (MAP) algorithm to decode received messages. The MAP algorithm is computationally complex, requiring many multiplications and additions per bit to compute the posteriori probability. A major difficulty with the use of the MAP algorithm has been the implementation in semiconductor ASIC devices. The complexity of the multiplications and additions slow down the decoding process and reduce the throughput data rates. Furthermore, even under the best conditions, multiplication operations in the MAP algorithm requires implementation using large circuits in the ASIC. The result is costly design and low performance in bit rates throughput.
Recently, the 3rd Generation Partnership Project (3GPP) organization introduced a new class of error correction codes using parallel concatenated codes (PCCC) that include the use of the classic recursive systematic constituent (RSC) Encoders and Interleavers as shown in
Other prior work relating to error correction codes was performed by Berrou et al., describing parallel concatenated codes which are complex encoding structures that are not suitable for portable wireless device. Another U.S. Pat. No. 6,023,783 to Divsalar et al. describes an improved encoding method over Berrou et al., using mathematical concepts of parallel concatenated codes. However, patents by Berrou et al., Divsalar et al., and others only describe the concept of parallel concatenated codes using mathematical equations which are good for research in deep space communications and other government projects, but are not feasible, economical, and suitable for consumer portable wireless devices. In these prior systems, the encoding of data is simple and can be easily implemented with a few “xor” and flip-flop logic gates. But decoding the Turbo Codes is much more difficult to implement in ASIC or software. The prior art describes briefly the implementation of the Turbo Codes Decoder which are mostly for deep space communications and requires much more hardware, power consumption and costs.
All the prior art Turbo Codes fail to provide simple and suitable methods and architectures for a Turbo Codes Decoder as it is required and desired for 3G cellular phones and 3G personal communication devices, including the features of high speed data throughput, low power consumption, lower costs, limited bandwidth, and limited power transmitter in noisy environments.
The present invention is directed to a Wireless Baseband Processor sub-system using diversity processing multipath signals arriving at the multiple antennas to improve error-rate of data transmission and to implement a more efficient, practical and suitable architecture and method to increase the signal to noise ratio (SNR), and to achieve the requirements for wireless systems, including the features of higher speed data throughput, lower power consumptions, lower costs, and suitable for implementation in ASIC or DSP codes. The diversity is achieved by paring two orthogonal channels for processing multipath data to improve receiver performance output. The present invention encompasses several improved and simplified Turbo Codes Decoder methods and devices to deliver higher speed and lower power consumption, especially for applications. Diversity processing can increase the signal to noise ratio (SNR) more than 6 dB, which enables wireless systems to deliver data rates up to 200 Mbit/s. As shown in
To implement diversity processing to increase the signal to noise ratio (SNR).
To deliver higher speed throughput and be suitable for implementation in application specific integrated circuit (ASIC) designs or digital signal processor (DSP) codes.
To utilize SISO Log-MAP decoders for best result and faster decoding and simplified implementation in ASIC circuits and DSP codes with the use of binary adders for computation.
To perform re-iterative decoding of data back-and-forth between the two Log-MAP decoders in a pipelined scheme until a decision is made. In such pipelined scheme, decoded output data is produced each clock cycle.
To utilize a Sliding Window of Block N on the input buffer memory to decode data per block N for improved pipeline processing efficiency
To provide higher performance in term of symbol error probability and low BER (10−9) for 3G applications such as 3G WCDMA, and 3G CDMA2000 operating at very high bit-rate up to 200 Mbps, in a low power, noisy environment.
To utilize a simplified and improved SISO Log-MAP decoder architecture, including a branch-metric (BM) calculations module, a recursive state-metric (SM) forward/backward calculations module, an Add-Compare-Select (ACS) circuit, a Log-MAP posteriori probability calculations module, and an output decision module.
To reduce complexity of multiplier circuits in MAP algorithm by performing the entire MAP algorithm in Log Max approximation using binary adder circuits, which are more suitable for ASIC and DSP codes implementation, while still maintaining a high level of performance output.
To design an improve Log-MAP Decoder using high level design language (HDL) such as Verilog, system-C and VHDL, which can be synthesized into custom ASIC and Field Programmable Gate Array (FPGA) devices. To implement an improve Log-MAP Decoder in DSP (digital signal processor) using optimized high level language C, C++, or assembly language.
To utilize an Orthogonal Frequency Division Multiplexing method implemented by N-point complex FFT processors to sub-divide the broadband high-speed channel into multiple slow-speed N sub-channels.
Still further objects and advantages will become apparent to one skill in the art from a consideration of the ensuing descriptions and accompanying drawings.
a illustrates a block diagram of the Log-MAP computing for u=0.
b illustrates a block diagram of the Log-MAP computing for u=1.
An illustration of a 3GPP 8-state Parallel Concatenated Convolutional Code (PCCC), with coding rate 1/3, constraint length K=4 is illustrated in
In accordance with an exemplary embodiment, a Turbo Codes Decoder block 23 has concatenated max Log-MAP SISO Decoders A 42 and B 44 connected in a feedback loop with Interleaver Memory 43 and Interleaver Memory 45.
Signals R2, R1, R0 are received soft decision signals of data path from the system receiver. Signals XO1 and XO2 are output soft decision signals of the Log-MAP Decoders A 42 and B 44, respectively, which are stored in the Interleaver Memory 43 and Memory 45 module. Signals Z2 and Z1 are the output of the Interleaver Memory 43 and Interleaver Memory 45. Z2 is fed into Log-MAP decoder B 44 and Z1 is looped back into Log-MAP decoder A 42 through Adder 231.
Each Interleaver Memory 43, 45, shown in
More particularly, as illustrated in
In accordance with the invention, corresponding ones of data bits R0 is added to the feedback signals Z1, then fed into the decoder A. Corresponding ones of data bits R1 is also fed into decoder A for decoding the first stage of decoding output X01. Z2 and corresponding ones of R2 are fed into decoder B for decoding the second stage of decoding output X02.
In accordance with the invention, as shown in
In accordance with the invention, the Turbo Codes Decoder decodes an 8-state Parallel Concatenated Convolutional Code (PCCC). The Turbo Codes Decoder also decodes a higher n-state Parallel Concatenated Convolutional Code (PCCC)
As illustrated in
Received soft decision data (RXD[2:0]) is stored in three input buffers Memorys 41 to produce data bits R0, R1, and R2 that correspond to data words. Each output data word R0, R1, R2 contains a number of binary bits.
A Sliding Window of Block N is imposed onto each interleaver memory blocks 43, 45 to produce corresponding ones output data words.
A Sliding Window of Block N is imposed onto each input memory to produce corresponding ones of R0, R1, and R2, output data words.
In accordance with the method of the invention, when an input data block of size N is ready, the Turbo Decoder starts the Log-MAP Decoder A, in block 23, to decode the N input data based on the soft-values of R0, Z1, and R1, then stores the outputs in the Interleaver Memory A.
The Turbo Decoder also starts the Log-MAP Decoder B, in block 23, to decode the N input data based on the soft-values of R2 and Z2, in pipelined mode with a delay latency of N, then stores the output in the Interleaver Memory.
The Turbo Decoder performs iterative decoding for L number of times (L=1, 2, . . . , M).
When the iterative decoding sequence is complete, the Turbo Decoder starts the hard-decision operations to compute and produce soft-decision outputs.
As shown in
As shown in
The Log-MAP Decoder 42, 44 reads each soft-values (SD) data pair input, then computes branch-metric (BM) values for all paths in the Turbo Codes Trellis 80 as shown in
The Log-MAP Decoder 4244 reads BM values from BM Memory 74 and SM values from SM Memory 75, and computes the forward state-metric (SM) for all states in the Trellis 80 as shown in
The Log-MAP Decoder 4244 reads BM values from BM Memory 74 and SM values from SM Memory 75, and computes the backward state-metric (SM) for all states in the Trellis 80 as shown in
The Log-MAP Decoder 4244 then computes Log-MAP posteriori probability for u=0 and u=1 using the BM values and SM values from BM Memory 74 and SM Memory 75. The process of computing Log-MAP posteriori probability is repeated for each input data until all N samples are calculated. The Log-MAP Decoder then decodes data by making soft decision based on the posteriori probability for each stage and produces soft-decision output, until all N inputs are decoded.
The Branch Metric (BM) computation module 71 computes the Euclidean distance for each branch in the 8-states Trellis 80 as shown in the
Local Euclidean distances values=SD0*G0+SD1*G1
where SD0 and SD1 are soft-value input data and G0 and G1 are the expected input for each path in the Trellis 80. G0 and G1 are coded as signed antipodal values, meaning that 0 corresponds to +1 and 1 corresponds to −1. Therefore, the local Euclidean distances for each path in the Trellis 80 are computed by the following equations:
M1=SD0+SD1
M2=−M1
M3=M2
M4=M1
M5=−SD0+SD1
M6=−M5
M7=M6
M8=M5
M9=M6
M10=M5
M11=M5
M12=M6
M13=M2
M14=M1
M15=M1
M16=M2
As shown in the exemplary embodiment of
The State Metric Computing module 72 calculates the probability A(k) of each state transition in forward recursion and the probability B(k) in backward recursion.
In an exemplary embodiment, the ACS logic includes an Adder 132, an Adder 134, a Comparator 131, and a Multiplexer 133. In the forward recursion, the Adder 132 computes the sum of the branch metric and state metric in the one-path 84 from the state s(k−1) of previous stage (k−1). The Adder 134 computes the sum of the branch metric and state metric in the zero-path 83 from the state (k−1) of previous stage (k−1). The Comparator 131 compares the two sums and the Multiplexer 133 selects the larger sum for the state s(k) of current stage (k). In the backward recursion, the Adder 142 computes the sum of the branch metric and state metric in the one-path 84 from the state s(j+1) of previous stage (J+1). The Adder 144 computes the sum of the branch metric and state metric in the zero-path 83 from the state s(j+1) of previous stage (J+1). The Comparator 141 compares the two sums and the Multiplexer 143 selects the larger sum for the state s(j) of current stage (j).
The Equations for the ACS are shown below:
A(k)=MAX[(bm0+sm0(k−1)),(bm1+sm1(k−1)]
B(j)=MAX[(bm0+sm0(j+1)),(bm1+sm1(j+1)]
Time (k−1) is the previous stage of (k) in forward recursion as shown in
The Log-MAP computing module calculates the posteriori probability for u=0 and u=1, for each path entering each state in the Turbo Codes Trellis 80 corresponding to u=0 and u=1 or referred as zero-path 83 and one-path 84. The accumulated probabilities are compared and the u with larger probability is selected. The soft-decisions are made based on the final probability selected for each bit.
sum—s00=sm0i+bm1+sm0j
sum—s01=sm3i+bm7+sm1j
sum—s02=sm4i+bm9+sm2j
sum—s03=sm7i+bm15+sm3j
sum—s04=sm1i+bm4+sm4j
sum—s05=sm2i+bm6+sm5j
sum—s06=sm5i+bm12+sm6j
sum—s07=sm6i+bm14+sm7j
sum—s10=sm1i+bm3+sm0j
sum—s11=sm2i+bm5+sm1j
sum—s12=sm5i+bm11+sm2j
sum—s13=sm6i+bm13+sm3j
sum—s14=sm0i+bm2+sm4j
sum—s15=sm3i+bm8+sm5j
sum—s16=sm4i+bm10+sm6j
sum—s17=sm7i+bm16+sm7j
s00sum=MAX[sum—s00,0]
s01sum=MAX[sum—s01,s00sum]
s02sum=MAX[sum—s02,s01sum]
s03sum=MAX[sum—s03,s02sum]
s04sum=MAX[sum—s04,s03sum]
s05sum=MAX[sum—s05,s04sum]
s06sum=MAX[sum—s06,s05sum]
s07sum=MAX[sum—s07,s06sum]
s10sum=MAX[sum—s10,0]
s11sum=MAX[sum—s11,s10sum]
s12sum=MAX[sum—s12,s11sum]
s13sum=MAX[sum—s13,s12sum]
s14sum=MAX[sum—s14,s13sum]
s15sum=MAX[sum—s15,s14sum]
s16sum=MAX[sum—s16,s15sum]
s17sum=MAX[sum—s17,s16sum]
As shown in
The Branch-Metric Memory 74 and the State-Metric Memory 75 are shown in
As shown in
As shown in
The Interleaver Memory module uses an interleaver to generate the write-address sequences of the Memory core in write-mode. In read-mode, the memory core read-address is normal sequences.
As shown in
As shown in
Turbo Codes decoder performs iterative decoding by feeding back the output Z1, Z3 of the second Log-MAP decoder B into the corresponding first Log-MAP decoder A before making decision for hard-decoding output. As shown in
A preferred embodiment of a wireless baseband processor is provided in
In accordance with an exemplary embodiment, a M-channels Baseband Processor sub-system 12 comprises M-multiple of Turbo Codes Decoders 23, an N-point Complex-FFT Processor 24 (Fast Fourier Transform) for demodulating orthogonal signals R(0) to R(M−1).
In accordance with an exemplary embodiment, the N-point Complex FFT Processor 24 process orthogonal signals from the Receivers and providing baseband signals to each Turbo Codes Decoders 23.
In accordance with an exemplary embodiment, the Diversity M-channels Baseband Processor 12 sub-system functions effectively as follows:
The RX multipath orthogonal signals were initially processed by the receiver for demodulating into baseband I/Q components.
The I/Q components are then fed into the N-point complex FFT Processor 24. The FFT Processor 24 performs the complex Fast Fourier Transform (FFT) for the I and Q sequences of N samples to transform them into N points of complex-coefficient outputs.
In accordance with an exemplary embodiment, an N-point Complex-FFT Processor 24 processes each of the M-channels I/Q signals, where the I component is mapped into Real-coefficient input, and Q is mapped into the Imaginary-coefficient input of the FFT processor.
Consequently, each set of complex-coefficient is loaded into each of corresponding Turbo Codes Decoder 23, where data is iteratively decoded until a final decision hard-decoded bit is produced for the output that correspond to each bit-stream for each sub-channels.
In accordance with an exemplary embodiment, the Turbo Codes Decoder block 23 has concatenated max Log-MAP SISO Decoders A 42 and B 44 connected in a feedback loop with Interleaver Memory 43 and Interleaver Memory 45. Signals R2, R1, R0 are received soft decision signals from complex-coefficient output of the Post-Processor.
The Orthogonal Frequency Division Multiplexing (OFDM) is a technique used to divide the broadband channel into sub-channels where multiple adjacent channels transmit their carriers' frequency, which are orthogonal to each other. The sum of all carriers can be transmitted over the air to the receiver where each channel's carrier can be separated without loss of information due to interferences. In OFDM the subcarrier pulse used for transmission is chosen to be rectangular. This has the advantage that the task of pulse forming and modulation can be performed by a simple Inverse Discrete Fourier Transform (IDFT). Accordingly in the receiver we only need a Forward FFT to reverse this operation. The invention presents a method to divide the broadband into multiple sub-channels and uses an Orthogonal Frequency Division Multiplexing method implemented by N-point complex FFT processors to effectively divide the broadband high-speed channel into multiple slow-speed N sub-channels where multiple adjacent channels transmit their carriers' frequency which are orthogonal to each other.
Forward Complex FFT takes sample data, multiplies it successively by complex exponentials over the range of frequencies, sums each product and produces the results as sequence of frequency coefficients. The results array of frequency coefficients is called a spectrum. The equation of a forward Complex FFT is shown below:
where x(n) are inputs sampled data and X(k) is sequence of frequency coefficients.
As shown in
This application is a continuation-in-part of which U.S. patent application Ser. No. 13/290,093 filed Nov. 6, 2011 which is a continuation-in-part of U.S. patent application Ser. No. 13/278,592 filed Oct. 21, 2011 which is a continuation-in-part of U.S. patent application Ser. No. 12/910,827 filed Oct. 24, 2010 which is a continuation-in-part of U.S. patent application Ser. No. 12/548,749 filed Aug. 27, 2009 which is a continuation-in-part of U.S. patent application Ser. No. 12/173,799 filed Jul. 15, 2008 which is a continuation-in-part of U.S. patent application Ser. No. 90/008,190 filed Aug. 25, 2006 which is a continuation-in-part of U.S. patent application Ser. No. 10/248,245 filed Dec. 30, 2002 which is a continuation-in-part of U.S. patent application Ser. No. 09/681,093 filed Jan. 2, 2001.
Number | Date | Country | |
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Parent | 13290093 | Nov 2011 | US |
Child | 13491710 | US | |
Parent | 13278592 | Oct 2011 | US |
Child | 13290093 | US | |
Parent | 12910827 | Oct 2010 | US |
Child | 13278592 | US | |
Parent | 12548749 | Aug 2009 | US |
Child | 12910827 | US | |
Parent | 12173799 | Jul 2008 | US |
Child | 12548749 | US | |
Parent | 90008190 | Aug 2006 | US |
Child | 12173799 | US | |
Parent | 10248245 | Dec 2002 | US |
Child | 90008190 | US | |
Parent | 09681093 | Jan 2001 | US |
Child | 10248245 | US |