matlab中conv(卷积)函数的C语言实现的源代码?请求大虾帮助。

matlab中conv(卷积)函数的C语言实现的源代码?请求大虾帮助。,第1张

function a=myconv(b,c)

bs=size(b)

cs=size(c)

i=any(bs-cs)

if i

error('error')

end

i=any(~(bs-1))

if ~i

error('error')

end

ko=0

if bs(1)>bs(2)

b=b'

c=c'

ko=1

end

bs=size(b)

cs=size(c)

ss=2*bs(2)-1

a=zeros(1,ss)

for i=1:cs(2)

q=zeros(1,i-1)

p=zeros(1,ss-cs(2)+1-i)

ba=[q,c,p]

ma=b(i)*ba

a=a+ma

end

if ko

a=a'

end

end

测试了一下,跟conv计算的结果偏差很小(我测试的结果是10^-15左右),执行效率略低(用cputime 测试rand(1,99),差了0.2964) 商业软件就是牛啊 真想知matlab中这个函数的源代码

一维卷积用conv(A,B,'same')

二维卷积用conv2(A,B,'same')

CONV Convolution and polynomial multiplication.

C = CONV(A, B) convolves vectors A and B. The resulting vector is

length MAX([LENGTH(A)+LENGTH(B)-1,LENGTH(A),LENGTH(B)]). If A and B are

vectors of polynomial coefficients, convolving them is equivalent to

multiplying the two polynomials.

C = CONV(A, B, SHAPE) returns a subsection of the convolution with size

specified by SHAPE:

'full' - (default) returns the full convolution,

'same' - returns the central part of the convolution

that is the same size as A.

'valid' - returns only those parts of the convolution

that are computed without the zero-padded edges.

LENGTH(C)is MAX(LENGTH(A)-MAX(0,LENGTH(B)-1),0).

Class support for inputs A,B:

float: double, single

CONV2 Two dimensional convolution.

C = CONV2(A, B) performs the 2-D convolution of matrices A and B.

If [ma,na] = size(A), [mb,nb] = size(B), and [mc,nc] = size(C), then

mc = max([ma+mb-1,ma,mb]) and nc = max([na+nb-1,na,nb]).

C = CONV2(H1, H2, A) convolves A first with the vector H1 along the

rows and then with the vector H2 along the columns. If n1 = length(H1)

and n2 = length(H2), then mc = max([ma+n1-1,ma,n1]) and

nc = max([na+n2-1,na,n2]).

C = CONV2(..., SHAPE) returns a subsection of the 2-D

convolution with size specified by SHAPE:

'full' - (default) returns the full 2-D convolution,

'same' - returns the central part of the convolution

that is the same size as A.

'valid' - returns only those parts of the convolution

that are computed without the zero-padded edges.

size(C) = max([ma-max(0,mb-1),na-max(0,nb-1)],0).


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