CN101834613A - Encoding method of LDPC (Low Density Parity Check) code and encoder - Google Patents

Encoding method of LDPC (Low Density Parity Check) code and encoder Download PDF

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CN101834613A
CN101834613A CN200910079378A CN200910079378A CN101834613A CN 101834613 A CN101834613 A CN 101834613A CN 200910079378 A CN200910079378 A CN 200910079378A CN 200910079378 A CN200910079378 A CN 200910079378A CN 101834613 A CN101834613 A CN 101834613A
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matrix
column
ldpc code
column vector
check
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CN101834613B (en
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陈军
孙韶辉
王映民
索士强
胡树楷
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China Academy of Telecommunications Technology CATT
Datang Mobile Communications Equipment Co Ltd
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Abstract

The invention provides an encoding method of an LDPC (Low Density Parity Check) code. The encoding method comprises the following steps of: adjusting elements of a modular matrix Hbm by using an expanding factor zf to generate an adjusted modular matrix Hbmf; expanding by using the modular matrix Hbmf to generate a check matrix H, wherein the expanding mode is as follows: sub-matrixes Pi and j in the check matrix H expand according to the value of the modular matrix Hbmf, and each of the sub-matrixes Pi and j is a full zero matrix, a unit matrix or a unit matrix for left and right cyclic shifting according to a line direction; and encoding input information U by using the check matrix H and outputting encoding information V. The invention also provides an encoder of the LDPC code. According to the technical scheme proposed by the invention, through increasing the quantity of zero elements of the modular matrix Hbm, the processing complexity and the implementation complexity of the encoding and the decoding of the LDPC code can be reduced, and the processing speed of the encoding and the coding can be improved.

Description

Encoding method of LDPC code and encoder
Technical Field
The present invention relates to the field of digital communication, and in particular, to an encoding method and an encoder for an LDPC code.
Background
An LDPC (Low Density Parity Check) code is a block error correction code with a sparse Check matrix proposed by Gallager in 1962. In 1996, Mackay et al re-studied LDPC codes and found that LDPC codes have very good performance: approaching to the Shannon limit, simple coding, simple decoding and parallel computation.
In 2005, the IEEE std802.16e standard provided a structured LDPC code (structured LDPC). The coding structure of the LDPC code is based on a mode matrix HbmAnd the cyclic shift identity matrix and the all-zero matrix are used as sub-matrixes for expansion, and a check matrix H required by coding is generated. The check matrix structure corresponding to the LDPC code is shown as formula (1-1).
H = P 1,1 P 1,2 . . . . . . P 1 , n b - 1 P 1 , n b P 2,1 P 2,2 . . . . . . P 2 , n b - 1 P 2 , n b . . . . . . . . . . . . . . . . . . . . . . . . P m b - 1,1 P m b - 1,2 . . . . . . P m b - 1 , n b - 1 P m b - 1 , n b P m b , 1 P m b , 2 . . . . . . P m b - 1 , n b - 1 P m b , n b - - - ( 1 - 1 )
In the formula (1-1), the submatrix P in the check matrix Hi,jIs generated by expanding the unit matrix and the all-zero matrix of the cyclic shift as sub-matrixes, the sizes of the corresponding unit matrix and the all-zero matrix, zfLine, zfColumn, possibly with spreading factor zfFlexibly changing the mode matrix H corresponding to the check matrix HbmIs a natural number or is-1. Wherein, the natural number comprises 0 and positive integer, is cyclic shift value of the unit matrix, and represents the number of the unit matrix circularly shifted to the right according to the column, and the unit matrix circularly shifted to the right according to the column is used as the sub-matrix P in the corresponding check matrix Hi,j. Wherein-1 represents the corresponding check matrixSubmatrix P in Hi,jAnd the matrix is obtained by expanding the all-zero matrix. Mode matrix HbmThe number of rows and columns is mbAnd nbAs shown in the formula (1-2),
H bm = h 1,1 . . . h 1 , n b . . . . . . h m b , 1 . . . h m b , n b - - - ( 1 - 2 )
wherein each element hi,j(i=1,…,mb;j=1,…,nb) The value is a natural number or-1. Here, an element taking a positive integer is referred to as a positive integer element, an element taking a 0 is referred to as a zero element, and an element taking a-1 is referred to as an "-1" element.
The formula (1-2) can also be expressed as nbA number of column vectors, each of which is,
H bm = [ h 1 , . . . , h n b ] , - - - ( 1 - 3 )
wherein each column vector hi(i=1,…,nb) Comprising mbAnd (4) each element.
h i = h 1 , i . . . h m b , i = [ h 1 , i , . . . , h m b , i ] T - - - ( 1 - 4 )
Wherein x isTIndicating that the vector x is transposed.
The above-mentioned mode matrix HbmIt can also be divided into 2 parts, as shown in FIG. 1, where the mode matrix HbmExpressed as in equations (1-5):
H bm = H bm S H bm P - - - ( 1 - 5 )
wherein,
Figure B2009100793784D0000025
a systematic bit portion corresponding to the check matrix H, which includes the matrix HbmM on the left side ofbLine, kbElements of the column, corresponding to HbmLeft side k ofbA column vector hi(i=1,…,kb) As shown in the formulas (1-6),
H bm S = [ h 1 , . . . , h k b ] - - - ( 1 - 6 )
wherein,
Figure B2009100793784D0000027
a check bit portion corresponding to a check matrix H, which includes the matrix HbmM on the right side ofbLine, mbElements of the column, corresponding to HbmRight side m ofbA column vector hi(i=kb+1,…,nb) As shown in the formulas (1-7),
H bm P = [ h k b + 1 , . . . , h n b ] - - - ( 1 - 7 )
wherein k isb+mb=nb
The matrix mentioned above
Figure B2009100793784D0000029
Or divided into 2 parts, as shown in equations (1-8),
Figure B2009100793784D00000210
wherein,
Figure B2009100793784D0000031
is a mode matrix HbmKth of (1)b+1 column vectors.
Figure B2009100793784D0000032
Including a mode matrix HbmM on the right side ofbLine, mb1 column of elements, corresponding to HbmRight side m ofb1 column vector hi(i=kb+2,…,nb) As shown in the formulas (1-9),
H ^ bm P = [ h k b + 2 , . . . , h n b ] - - - ( 1 - 9 )
generally, a matrix
Figure B2009100793784D0000034
Adopts a double diagonal structure, as shown in formulas (1-10),
wherein, when i is 1, …, mbAnd i ═ j or i ═ j +1, hi,jThe value is 0, and the others are-1. As shown in Table 1, a modulus matrix H of LDPC coding is given for the IEEE std802.16e standardbmWherein k isb=12,mb=12,nb=24。
TABLE 1 Modular matrix for LDPC coding
Figure B2009100793784D0000036
In order to flexibly support other shorter code lengths, a smaller spreading factor z is requiredfMeanwhile, the above-mentioned mode matrix H is required to be adjusted according to the following formula (1-11)bmGenerating an adjusted mode matrix H by taking the value of the element(s)bmfIs composed of
Figure B2009100793784D0000037
Wherein p (i, j) represents the above-mentioned mode matrix HbmThe value of the element or cyclic shift value of the ith row and the jth column of (b), p (f, i, j) is the value corresponding to the above-mentioned spreading factor zfAdjusted mode matrix H ofbmfRow i, column j, or a cyclic shift value. z is a radical of0Is the largest spreading factor. Z provided by the IEEE std802.16e standard0=96。
However, the LDPC code described above has a problem when the mode matrix H isbmP (i, j) > 0 elements are relatively large, which means more complicated mathematical expressions in the formulas (1-11)
Figure B2009100793784D0000041
The calculation process of (a) also increases accordingly. In order to further reduce the processing complexity and implementation complexity of encoding and decoding of the LDPC code and increase the processing speed of encoding and decoding, it is necessary to match the mode matrix HbmFurther improvement is made, so that the operation amount of the formulas (1-11) is further reduced, and the encoding and decoding speed of the LDPC code is improved. In addition, the above-mentioned mode matrix HbmCan only take values of-1, 0 and positive integers, wherein the positive integers represent values of cyclic shift of the identity matrix to the right by columns, and all elements of the modulus matrix can not be negative integers. Therefore, it is necessary to provide a mode matrix H capable of bidirectional cyclic shiftbmThe flexibility of the encoding process is increased.
Disclosure of Invention
The present invention is directed to solving at least one of the above technical drawbacks, and in particular to solving the problems of reducing the processing complexity and implementation complexity of encoding and decoding of an LDPC code, increasing the processing speed of encoding and decoding, and increasing the flexibility of the encoding process.
In order to achieve the above object, an aspect of the present invention provides a method for encoding an LDPC code, including: using a spreading factor zfAdjusting the mode matrix HbmTo generate an adjusted mode matrix HbmfThe matrix HbmIs mbLine nbA matrix of columns, said matrix HbmThe value of the element p (i, j) in (b) is-1, 0 or an integer n, and the matrix HbmThe number of zero elements of (2) is not less than mb+nb-1, said matrix HbmfElement (1) of
Figure B2009100793784D0000042
Wherein
Figure B2009100793784D0000043
Presentation pair
Figure B2009100793784D0000044
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb,zf≤z0(ii) a Using said matrix HbmfExpanding to generate a check matrix H, wherein the expansion mode is a sub-matrix P in the check matrix Hi,jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jIs an all-zero matrix, and the corresponding sub-matrix P is when the value of P (f, i, j) is 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integer
Figure B2009100793784D0000051
Time, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure B2009100793784D0000052
p (f, i, j) is a negative integer
Figure B2009100793784D0000053
Time, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
Figure B2009100793784D0000054
And encoding the input information U by using the check matrix H, and outputting encoded information V.
According to an embodiment of the invention, the matrix HbmIncluding nbA column vector
Figure B2009100793784D0000055
Wherein each column vector hi(i=1,…,nb) Comprising mbEach element, each column vector hi(i=1,…,nb) The number of the contained zero elements is not smallAt 1.
According to an embodiment of the invention, the matrix HbmComprising a matrix
Figure B2009100793784D0000056
Sum matrix
Figure B2009100793784D0000057
Figure B2009100793784D0000058
Wherein
Figure B2009100793784D0000059
The systematic bit portion corresponding to the check matrix H, including the matrix HbmM on the left side ofbLine, kbThe elements of the column are,
Figure B2009100793784D00000510
a check bit portion corresponding to a check matrix H, including the matrix HbmM on the right side ofbLine, mbElements of a column, the matrix HbmThe number of the zero elements of (2) is not less thanb+kb-1 or 2nb-kb-1。
According to an embodiment of the present invention, the column vector hi(i=1,…,kb+1) number of zero elements not less than 1, column vector hi(i=kb+2,…,nb) The number of zero elements included is 2.
According to an embodiment of the present invention, encoding input information U using the check matrix H includes the steps of: the following operation is performed on the input information U,
Figure B2009100793784D00000511
wherein u (j) ═ j1,...,kb) A jth group of bits representing encoder input information U, v (i) (1. -, m)b) I groups of bits representing the coded information V output by the coder, each group having z bitsf
Figure B2009100793784D00000512
Representing a sub-matrix
Figure B2009100793784D00000513
X is more than or equal to 1 and less than or equal to mb
According to an embodiment of the invention, the matrix is a matrix of a plurality of matrices
Figure B2009100793784D00000514
Column vector h ofi(i=1,…,kb) M located foremostb-1 element
Figure B2009100793784D00000515
The number of zero elements contained is not less than 1.
According to an embodiment of the invention, the matrix is a matrix of a plurality of matricesIs located atLine 1 to mbBetween-1 lines, including 1 st and mb-1 line.
According to an embodiment of the invention, the matrix is a matrix of a plurality of matricesColumn vector h ofi(i=1,…,kb) M located at the lastb-1 element
Figure B2009100793784D0000064
The number of zero elements contained is not less than 1.
According to an embodiment of the invention, the matrix is a matrix of a plurality of matricesIs located at
Figure B2009100793784D0000066
Line 1 to mbBetween-1 lines, including 2 nd and m th linesbAnd (6) rows.
According to an embodiment of the invention, the matrix is a matrix of a plurality of matrices
Figure B2009100793784D0000067
Column vector h ofi(i=1,…,kb) M located in the middleb2 elements
Figure B2009100793784D0000068
The number of zero elements contained is not less than 1.
According to an embodiment of the invention, the matrix is a matrix of a plurality of matrices
Figure B2009100793784D0000069
Is located at
Figure B2009100793784D00000610
Line 2 to mbBetween-1 lines, including 2 nd and m th linesb-1 line.
In another aspect, the present invention provides an LDPC code encoder, which includes a matrix adjustment module, a matrix change module, a matrix storage module, and an encoding module: the matrix adjusting module is used for adjusting the matrix according to the expansion factor zfAdjusting the mode matrix HbmTo generate an adjusted mode matrix HbmfThe matrix HbmIs mbLine nbA matrix of columns, said matrix HbmElement p (b) of (1)i, j) takes the value of-1, 0 or an integer n, and the matrix HbmThe number of zero elements of (2) is not less than mb+nb-1, said matrix HbmfElement (1) of
Figure B2009100793784D00000611
Wherein
Figure B2009100793784D00000612
Presentation pair
Figure B2009100793784D00000613
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb,zf≤z0(ii) a The matrix transformation module is used for transforming the matrix H according to the matrixbmfGenerating a check matrix H in an expansion mode in which a sub-matrix P in the check matrix H is stored in the matrix storage modulei,jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jIs an all-zero matrix, and the corresponding sub-matrix P is when the value of P (f, i, j) is 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integerTime, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure B2009100793784D00000615
p (f, i, j) is a negative integerTime, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
Figure B2009100793784D0000072
The encoding module is used for encoding the input information U according to the check matrix H and outputting encoded information V; the matrix storage module is used for storing a matrix H required by codingbm、HbmfAnd H.
According to an embodiment of the invention, the matrix HbmIncluding nbA column vector
Figure B2009100793784D0000073
Wherein each column vector hi(i=1,…,nb) Comprising mbEach element, each column vector hi(i=1,…,nb) The number of zero elements contained is not less than 1.
According to an embodiment of the invention, the matrix HbmComprising a matrix
Figure B2009100793784D0000074
Sum matrix
Figure B2009100793784D0000075
Figure B2009100793784D0000076
Wherein
Figure B2009100793784D0000077
The systematic bit portion corresponding to the check matrix H, including the matrix HbmM on the left side ofbLine, kbThe elements of the column are,
Figure B2009100793784D0000078
a check bit portion corresponding to a check matrix H, including the matrix HbmM on the right side ofbLine, mbElements of a column, the matrix HbmThe number of the zero elements of (2) is not less thanb+kb-1 or 2nb-kb-1。
According to the inventionEmbodiment, the column vector hi(i=1,…,kb+1) number of zero elements not less than 1, column vector hi(i=kb+2,…,nb) The number of zero elements included is 2.
According to the technical scheme provided by the invention, by adding a mode matrix HbmThe number of the zero elements can reduce the processing complexity and the realization complexity of the encoding and decoding of the LDPC code and improve the processing speed of the encoding and decoding. The invention provides a mode matrix HbmThe element values of (1) can be-1, 0 and positive integer, and can also be negative and positive number less than-1, so that the unit matrix can also carry out bidirectional cyclic shift, and not only right cyclic shift but also left cyclic shift is supported, thereby increasing the flexibility of coding processing. In addition, the mode matrix HbmCan also become smaller so that the modulus matrix HbmThe quantization bit of the element parameter value can be reduced, thereby saving the storage cost and the hardware expense and reducing the implementation complexity.
Additional aspects and advantages of the invention will be set forth in part in the description which follows and, in part, will be obvious from the description, or may be learned by practice of the invention.
Drawings
The foregoing and/or additional aspects and advantages of the present invention will become apparent and readily appreciated from the following description of the embodiments, taken in conjunction with the accompanying drawings of which:
FIG. 1 is a mold matrix HbmSchematic structural diagram of (a);
FIG. 2 is a flow chart of LDPC code encoding;
FIG. 3 is a structural diagram of an LDPC code encoder.
Detailed Description
Reference will now be made in detail to embodiments of the present invention, examples of which are illustrated in the accompanying drawings, wherein like or similar reference numerals refer to the same or similar elements or elements having the same or similar function throughout. The embodiments described below with reference to the drawings are illustrative only and should not be construed as limiting the invention.
The invention provides a coding method of an LDPC code, which comprises the following steps: using a spreading factor zfAdjusting the mode matrix HbmTo generate an adjusted mode matrix HbmfThe matrix HbmIs mbLine nbA matrix of columns, said matrix HbmThe value of the element p (i, j) in (b) is-1, 0 or an integer n, and the matrix HbmThe number of zero elements of (2) is not less than mb+nb-1, said matrix HbmfElement (1) of
Figure B2009100793784D0000081
Wherein
Figure B2009100793784D0000082
Presentation pair
Figure B2009100793784D0000083
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb,zf≤z0(ii) a Using said matrix HbmfExpanding to generate a check matrix H, wherein the expansion mode is a sub-matrix P in the check matrix Hi, jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jIs an all-zero matrix, and the corresponding sub-matrix P is when the value of P (f, i, j) is 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integerTime, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure B2009100793784D0000085
p (f, i, j) is a negative integer
Figure B2009100793784D0000086
Time, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
Figure B2009100793784D0000087
Coding input information U by using the check matrix H and outputting coded information V
As shown in fig. 2, a flow chart of LDPC code coding proposed by the present invention includes the following steps:
s101: using a spreading factor zfAdjusting the mode matrix HbmGenerating an adjusted mode matrix Hbmf
According to the technical scheme provided by the invention, the mode matrix HbmThe number of rows and columns is mbAnd nbMatrix H as shown in equation (1-2)bmThe value of the element p (i, j) in (a) is-1, 0 or an integer n. In order to reduce the processing complexity and the realization complexity of the encoding and decoding of the LDPC code and improve the processing speed of the encoding and decoding, the invention provides the modular matrix HbmThe number of zero elements of (2) is not less than mb+nb-1。
Existing mode matrix HbmCan only take values of-1, 0 and positive integers, wherein the positive integers represent shift values of the unit matrix circularly shifted to the right according to columns, and all elements of the existing module matrix can not be negative integers. The invention provides a mode matrix HbmThe value of the element can be-1, 0 and positive integer, and can also be negative and positive number less than-1, the unit matrix can be circularly shifted in two directions, namely, the unit matrix not only supports right circular shift, but also supports left circular shift, and the coding position is increasedAnd (4) physical flexibility. In addition, the mode matrix HbmCan also become smaller so that the modulus matrix HbmThe quantization bit of the element parameter value can be reduced, thereby saving the storage cost and the hardware expense and reducing the implementation complexity.
Under this condition, the spreading factor z is usedfAdjusting the mode matrix HbmGenerating an adjusted mode matrix Hbmf. Matrix HbmfThe elements in (A) are adjusted to be:
Figure B2009100793784D0000091
wherein
Figure B2009100793784D0000092
Presentation pair
Figure B2009100793784D0000093
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb、z f≤z0
As an embodiment of the invention, matrix HbmIncluding nbA column vectorWherein each column vector hi(i=1,…,nb) Comprising mbEach element, each column vector hi(i=1,…,nb) The number of zero elements contained is not less than 1.
As an embodiment of the invention, the invention proposes a mode matrix HbmOr divided into 2 sections, as shown in FIG. 1, where the mode matrix HbmExpressed as in equations (1-5):
H bm = H bm S H bm P - - - ( 1 - 5 )
wherein,a systematic bit portion corresponding to the check matrix H, which includes the matrix HbmM on the left side ofbLine, kbElements of the column, corresponding to HbmLeft side k ofbA column vector hi(i=1,…,kb) As shown in the formulas (1-6),
H bm S = [ h 1 , . . . , h k b ] - - - ( 1 - 6 )
wherein,
Figure B2009100793784D0000102
a check bit portion corresponding to a check matrix H, which includes the matrix HbmM on the right side ofbLine, mbElements of the column, corresponding to HbmRight side m ofbA column vector hi(i=kb+1,…,nb) As shown in the formulas (1-7),
H bm P = [ h k b + 1 , . . . , h n b ] - - - ( 1 - 7 )
wherein k isb+mb=nb
At this time, as an embodiment of the present invention, the matrix HbmThe number of the zero elements of (2) is not less thanb+kb-1 or 2nb-kb-1。
As an embodiment of the invention, the column vector hi(i=1,…,kb+1) number of zero elements not less than 1, column vector hi(i=kb+2,…,nb) The number of zero elements included is 2.
The matrix H provided by the inventionbmThere may also be multiple forms that are subject to the following conditions, for example:
matrix array
Figure B2009100793784D0000104
Column vector h ofi(i=1,…,kb) M located foremostb-1 element
Figure B2009100793784D0000105
The number of contained zero elements is not less than 1; further, it may be a matrix
Figure B2009100793784D0000106
Is located at
Figure B2009100793784D0000107
Line 1 to mbBetween-1 lines, including 1 st and mb-1 line.
More specifically, momentMatrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=12、mb=12、nb=24:
TABLE 2(a)
Figure B2009100793784D0000108
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=20、mb=4、nb=24:
TABLE 3(a)
Figure B2009100793784D0000109
Matrix array
Figure B2009100793784D0000111
Column vector h ofi(i=1,…,kb) M located at the lastb-1 element
Figure B2009100793784D0000112
The number of contained zero elements is not less than 1; further, it may be a matrix
Figure B2009100793784D0000113
Is located atLine 1 to mbBetween-1 lines, including 2 nd and m th linesbAnd (6) rows.
More specifically, the matrix HbmN of (A) to (B)bIn the direction of each columnTaking n of a matrixbA column vector of kb=16、mb=8、nb=24:
TABLE 4(a)
Figure B2009100793784D0000115
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=8、nb=24:
TABLE 5(a)
Figure B2009100793784D0000116
Matrix array
Figure B2009100793784D0000117
Column vector h ofi(i=1,…,kb) M located in the middleb2 elements
Figure B2009100793784D0000118
The number of contained zero elements is not less than 1; further, the matrix
Figure B2009100793784D0000119
Is located at
Figure B2009100793784D00001110
Line 2 to mbBetween-1 lines, including 2 nd and m th linesb-1 line.
More specifically, the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vectorWherein k isb=16、mb=12、nb=32:
Watch 6(a)
Figure B2009100793784D0000121
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=16、nb=32:
TABLE 7(a)
Figure B2009100793784D0000122
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=16、nb=32:
Watch 8(a)
Figure B2009100793784D0000123
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=8、nb=24:
Watch 9(a)
Figure B2009100793784D0000124
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=18、mb=6、nb=24:
Watch 10(a)
Figure B2009100793784D0000131
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=18、mb=6、nb=24:
Watch 11(a)
Figure B2009100793784D0000132
Obviously, there are various expressions for each of the above matrix tables 2(a) to 11(a), and a specific mode matrix H is a specific example of one matrix in the above matrix tables 2(a) to 11(a)bmComprises the following steps:
watch 12(b)
Figure B2009100793784D0000133
Or the matrix HbmComprises the following steps:
watch 13(b)
Figure B2009100793784D0000134
Or the matrix HbmComprises the following steps:
watch 14(b)
Or the matrix HbmComprises the following steps:
watch 15(b)
Figure B2009100793784D0000142
Or the matrix HbmComprises the following steps:
watch 16(b)
Or the matrix HbmComprises the following steps:
watch 17(b)
Figure B2009100793784D0000144
Or the matrix HbmComprises the following steps:
watch 18(b)
Figure B2009100793784D0000151
Or the matrix HbmComprises the following steps:
watch 19(b)
Figure B2009100793784D0000152
Or the matrix HbmComprises the following steps:
watch 20(b)
Figure B2009100793784D0000153
Or the matrix HbmComprises the following steps:
watch 21(b)
S102: using adjusted mode matrix HbmfAnd expanding to generate a check matrix H.
Determining the modulus matrix H according to step S101bmAnd then expanding to generate a check matrix H for the input information. The expansion mode is a sub-matrix P in the check matrix Hi,jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jIs an all-zero matrix, and the corresponding sub-matrix P is when the value of P (f, i, j) is 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integer
Figure B2009100793784D0000155
Time, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure B2009100793784D0000161
p (f, i, j) is a negative integerTime, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
Figure B2009100793784D0000163
S103: the input information is encoded using a check matrix H.
And encoding the input information according to the check matrix H obtained in the step S102. The following operation is performed on the input information U,
Figure B2009100793784D0000164
wherein u (j) 1b) A jth group of bits representing encoder input information U, v (i) (1. -, m)b) I groups of bits representing the coded information V output by the coder, each group having z bitsf
Figure B2009100793784D0000165
Representing a sub-matrixX is more than or equal to 1 and less than or equal to mb
The method provided by the invention adds the mode matrix HbmThe number of the zero elements can reduce the processing complexity and the realization complexity of the encoding and decoding of the LDPC code and improve the processing speed of the encoding and decoding. For example, the mode matrix H is calculated using the coding matrices of tables 2(a) and 2(b) proposed in the present invention, as compared to the coding matrix of WiMAX of Table 1bmfComplexity of complex function of formula of elementThe coding method is relatively reduced by 25%, and the whole coding computation complexity of the coding method provided by the invention can be relatively reduced by 9.6%. In addition, the invention correspondingly reduces the processing complexity of the decoder for expanding the modulus matrix and generating the check matrix, improves the decoding processing speed and further reduces the expenses of the memory and the hardware by 12.5 percent. .
As shown in fig. 3, the present invention further provides an LDPC code encoder 300, which includes a matrix adjusting module 310, a matrix changing module, a matrix storing module 330, and an encoding module 340.
Wherein the matrix adjustment module 310 is configured to adjust the spreading factor zfAdjusting the mode matrix HbmTo generate an adjusted mode matrix HbmfAnd stored in a matrix storage block 330, matrix HbmIs mbLine nbMatrix of columns, matrix HbmThe value of the element p (i, j) in (A) is-1, 0 or an integer n, and the matrix HbmThe number of zero elements of (2) is not less than mb+nb-1, matrix HbmfElement (1) ofWhereinPresentation pair
Figure B2009100793784D0000173
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb,zf≤z0(ii) a The matrix transformation module 320 is used for transforming the matrix according to the matrix HbmfGenerating a check matrix H by expansion and storing the check matrix H in the matrix storage module 330, wherein the expansion mode is a sub-matrix P in the check matrix Hi,jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jThe value of p (f, i, j) is an all-zero matrixSub-matrix P corresponding to 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integer
Figure B2009100793784D0000174
Time, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure B2009100793784D0000175
p (f, i, j) is a negative integer
Figure B2009100793784D0000176
Time, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
Figure B2009100793784D0000177
The encoding module 340 is configured to encode the input information U according to the check matrix H, and output encoded information V; the matrix storage module 330 is used for storing the matrix H required by the codingbm、HbmfAnd H.
Matrix H used by encoder 300 as an embodiment of the present inventionbmIncluding nbA column vector
Figure B2009100793784D0000178
Wherein each column vector hi(i=1,…,nb) Comprising mbEach element, each column vector hi(i=1,…,nb) The number of zero elements contained is not less than 1.
As an embodiment of the invention, matrix HbmComprising a matrix
Figure B2009100793784D0000179
Sum matrix
Figure B2009100793784D00001710
Figure B2009100793784D00001711
Wherein
Figure B2009100793784D00001712
The systematic bit portion corresponding to the check matrix H, including the matrix HbmM on the left side ofbLine, kbThe elements of the column are,
Figure B2009100793784D00001713
a check bit portion corresponding to a check matrix H, including the matrix HbmM on the right side ofbLine, mbElements of a column, matrix HbmThe number of the zero elements of (2) is not less thanb+kb-1 or 2nb-kb-1。
Matrix H used by encoder 300 as an embodiment of the present inventionbmColumn vector h ofi(i=1,…,kb+1) number of zero elements not less than 1, column vector hi(i=kb+2,…,nb) The number of zero elements included is 2.
Matrix H used by encoder 300 as an embodiment of the present inventionbmAlso included are matrices H shown in tables 2(a) to 11(a), 12(b) to 21(b)bmExamples of (1).
The device provided by the invention is characterized in that a mode matrix H is addedbmThe number of the zero elements can reduce the processing complexity and the realization complexity of the encoding and decoding of the LDPC code and improve the processing speed of the encoding and decoding. The invention provides a mode matrix HbmThe element values of (1) can be-1, 0 and positive integer, and can also be negative and positive number less than-1, so that the unit matrix can also carry out bidirectional cyclic shift, and not only right cyclic shift but also left cyclic shift is supported, thereby increasing the flexibility of coding processing. In addition, the mode matrix HbmCan also become smaller so that the modulus matrix HbmThe quantization bits of the parameter values of the elements of (1) can be reduced, thereby saving memory cost and hardware overhead in the encoderAnd the pin reduces the implementation complexity.
The foregoing is only a preferred embodiment of the present invention, and it should be noted that, for those skilled in the art, various modifications and decorations can be made without departing from the principle of the present invention, and these modifications and decorations should also be regarded as the protection scope of the present invention.

Claims (19)

1. An encoding method of an LDPC code, comprising the steps of:
using a spreading factor zfAdjusting the mode matrix HbmTo generate an adjusted mode matrix HbmfThe matrix HbmIs mbLine nbA matrix of columns, said matrix HbmThe value of the element p (i, j) in (b) is-1, 0 or an integer n, and the matrix HbmThe number of zero elements of (2) is not less than mb+nb-1, said matrix HbmfElement (1) of
Figure F2009100793784C0000011
Wherein
Figure F2009100793784C0000012
Presentation pair
Figure F2009100793784C0000013
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb,zf≤z0
Using said matrix HbmfExpanding to generate a check matrix H, wherein the expansion mode is a sub-matrix P in the check matrix Hi,jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jIs an all-zero matrix, and the corresponding sub-matrix P is when the value of P (f, i, j) is 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integer
Figure F2009100793784C0000014
Time, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure F2009100793784C0000015
p (f, i, j) is a negative integerTime, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
And encoding the input information U by using the check matrix H, and outputting encoded information V.
2. The encoding method of LDPC code according to claim 1, wherein the matrix H isbmIncluding nbA column vector
Figure F2009100793784C0000018
Wherein each column vector hi(i=1,…,nb) Comprising mbEach element, each column vector hi(i=1,…,nb) The number of zero elements contained is not less than 1.
3. The encoding method of LDPC code according to claim 2, wherein the matrix H isbmComprising a matrix
Figure F2009100793784C0000019
Sum matrix
Figure F2009100793784C00000110
Wherein
Figure F2009100793784C00000112
The systematic bit portion corresponding to the check matrix H, including the matrix HbmM on the left side ofbLine, kbThe elements of the column are,a check bit portion corresponding to a check matrix H, including the matrix HbmM on the right side ofbLine, mbElements of a column, the matrix HbmThe number of the zero elements of (2) is not less thanb+kb-1 or 2nb-kb-1。
4. The encoding method of LDPC code according to claim 3, wherein the column vector hi(i=1,…,kb+1)Number of zero elements contained is not less than 1, column vector hi(i=kb+2,…,nb) The number of zero elements included is 2.
5. The encoding method of the LDPC code according to one of claims 3 to 4, wherein the encoding of the input information U using the check matrix H comprises the steps of: the following operation is performed on the input information U,
Figure F2009100793784C0000021
wherein u (j) 1b) A jth group of bits representing encoder input information U, v (i) (1. -, m)b) I groups of bits representing the coded information V output by the coder, each group having z bitsfRepresenting a sub-matrix
Figure F2009100793784C0000023
X is more than or equal to 1 and less than or equal to mb
6. The encoding method of LDPC code according to claim 5, wherein the matrix is formed of a plurality of matrices
Figure F2009100793784C0000024
Column vector h ofi(i=1,…,kb) M located foremostb-1 element
Figure F2009100793784C0000025
The number of zero elements contained is not less than 1.
7. The encoding method of the LDPC code according to claim 6, wherein the matrix is formed of a plurality of matrices
Figure F2009100793784C0000026
Is located at
Figure F2009100793784C0000027
Line 1 to mbBetween-1 lines, including 1 st and mb-1 line.
8. The encoding method of LDPC code according to claim 7,
the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=12、mb=12、nb=24:
Figure F2009100793784C0000028
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=20、mb=4、nb=24:
Figure F2009100793784C0000031
9. The encoding method of LDPC code according to claim 5, wherein the matrix is formed of a plurality of matrices
Figure F2009100793784C0000032
Column vector h ofi(i=1,…,kb) M located at the lastb-1 element
Figure F2009100793784C0000033
The number of zero elements contained is not less than 1.
10. The encoding method of LDPC code according to claim 9, wherein the matrix is a matrix of a plurality of bit lines
Figure F2009100793784C0000034
Is located at
Figure F2009100793784C0000035
Line 1 to mbBetween-1 lines, including 2 nd and m th linesbAnd (6) rows.
11. The encoding method of LDPC code according to claim 10,
the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=8、nb=24:
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=8、nb=24:
12. The encoding method of LDPC code according to claim 5, wherein the matrix is formed of a plurality of matrices
Figure F2009100793784C0000038
Column vector h ofi(i=1,…,kb) M located in the middleb2 elements
Figure F2009100793784C0000039
The number of zero elements contained is not less than 1.
13. The method of encoding an LDPC code as claimed in claim 12 wherein the moment barriersIs located at
Figure F2009100793784C00000311
Line 2 to mbBetween-1 lines, including 2 nd and m th linesb-1 line.
14. The encoding method of LDPC code according to claim 13,
the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=16、nb=32:
Figure F2009100793784C0000041
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=16、nb=32:
Figure F2009100793784C0000042
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=16、nb=32:
Figure F2009100793784C0000043
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=16、mb=8、nb=24:
Figure F2009100793784C0000044
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=18、mb=6、nb=24:
Figure F2009100793784C0000051
Or the matrix HbmN of (A) to (B)bThe column vectors are taken from n of the matrixbA column vector of kb=18、mb=6、nb=24:
Figure F2009100793784C0000052
15. The encoding method of LDPC code according to claim 5, wherein the matrix HbmComprises the following steps:
Figure F2009100793784C0000053
or the matrix HbmComprises the following steps:
or the matrix HbmComprises the following steps:
Figure F2009100793784C0000055
or the matrix HbmComprises the following steps:
Figure F2009100793784C0000056
or the matrix HbmComprises the following steps:
Figure F2009100793784C0000061
or the matrix HbmComprises the following steps:
Figure F2009100793784C0000062
or the matrix HbmComprises the following steps:
Figure F2009100793784C0000063
or the matrix HbmComprises the following steps:
Figure F2009100793784C0000064
or the matrix HbmComprises the following steps:
orThe matrix HbmComprises the following steps:
Figure F2009100793784C0000071
16. an LDPC code encoder, comprising a matrix adjustment module, a matrix change module, a matrix storage module and an encoding module:
the matrix adjusting module is used for adjusting the matrix according to the expansion factor zfAdjusting the mode matrix HbmTo generate an adjusted mode matrix HbmfThe matrix HbmIs mbLine nbA matrix of columns, said matrix HbmThe value of the element p (i, j) in (b) is-1, 0 or an integer n, and the matrix HbmThe number of zero elements of (2) is not less than mb+nb-1, said matrix HbmfElement (1) of
Figure F2009100793784C0000072
WhereinPresentation pair
Figure F2009100793784C0000074
Rounding to zero, mb、nb、j、i、zf、z0Are all positive integers, and i is more than or equal to 1 and less than or equal to mb,1≤j≤nb,zf≤z0
The matrix transformation module is used for transforming the matrix H according to the matrixbmfGenerating a check matrix H in an expansion mode in which a sub-matrix P in the check matrix H is stored in the matrix storage modulei,jExpanding according to the value of P (f, i, j), each sub-matrix Pi,jHas a size of zf×zfAnd P (f, i, j) is-1, and the corresponding sub-matrix Pi,jIs an all-zero matrix, and the corresponding sub-matrix P is when the value of P (f, i, j) is 0i,jIs an identity matrix, and the value of p (f, i, j) is a positive integer
Figure F2009100793784C0000075
Time, corresponding sub-matrix Pi,jCyclic shift column by column for identity matrix
Figure F2009100793784C0000076
p (f, i, j) is a negative integer
Figure F2009100793784C0000077
Time, corresponding sub-matrix Pi,jCyclically shifting the identity matrix column by column to the left
Figure F2009100793784C0000078
The encoding module is used for encoding the input information U according to the check matrix H and outputting encoded information V;
the matrix storage module is used for storing a matrix H required by codingbm、HbmfAnd H.
17. The LDPC code encoder of claim 16, wherein the matrix HbmIncluding nbA column vector
Figure F2009100793784C0000081
Wherein each column vector hi(i=1,…,nb) Comprising mbEach element, each column vector hi(i=1,…,nb) The number of zero elements contained is not less than 1.
18. The LDPC code encoder of claim 17, wherein the matrix HbmComprising a matrix
Figure F2009100793784C0000082
Sum matrix
Figure F2009100793784C0000083
Wherein
Figure F2009100793784C0000085
The systematic bit portion corresponding to the check matrix H, including the matrix HbmM on the left side ofbLine, kbThe elements of the column are,
Figure F2009100793784C0000086
a check bit portion corresponding to a check matrix H, including the matrix HbmM on the right side ofbLine, mbElements of a column, the matrix HbmThe number of the zero elements of (2) is not less thanb+kb-1 or 2nb-kb-1。
19. The LDPC code encoder of claim 18, wherein the column vector hi(i=1,…,kb+1) number of zero elements not less than 1, column vector hi(i=kb+2,…,nb) The number of zero elements included is 2.
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