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See the recommended documentation of this function
conv2
discrete 2-D convolution.
Syntax
C = conv2(A,B [,shape]) C = conv2(hrow,hcol,B [,shape])
Parameters
- hrow
a real or complex vector.
- hcol
a real or complex vector.
- A
a real or complex 2-D array.
- B
a real or complex 2-D array.
- shape
an optional character string with possible values:
"full"
,conv2
computes the full two-dimensional convolution. It is the default value."same"
,conv2
computes the central part of the convolution of the same size asA
."valid"
,conv2
computes the convolution parts without the zero-padding ofA
.
- C
a real or complex 2-D array.
Description
conv2
uses a straightforward formal
implementation of the two-dimensional convolution equation in
spatial form.
C=conv2(A,B [,shape])
computes the
two-dimensional convolution of the arrays A
and B
:
- With
shape=="full"
the dimensions of the resultC
are given bysize(A)+size(B)+1
. The indices of the center element ofB
are defined asfloor((size(B)+1)/2)
. - With
shape=="same"
the dimensions of the resultC
are given bysize(A)
. The indices of the center element ofB
are defined asfloor((size(B)+1)/2)
. - With
shape=="valid"
the dimensions of the resultC
are given bysize(A)-size(B)+1)
ifand(size(A)-size(B))>=0
elseC
is empty . The indices of the center element ofB
are defined as[1 1]
.
The separable form C=conv2(hrow,hcol,B [,shape])
is equivalent to C=conv2(hrow(:)*hcol(:).',B [,shape])
Note that convol2d can be more efficient for large arrays.
Examples
s = [1 2 1; 0 0 0; -1 -2 -1];//Sobel horizontal edge kernel A = zeros(10,10);A(3:7,3:7) = 1; conv2(s,A); //separable form u=[1;0;-1];v=[1 2 1];// u*v=s conv2(u,v,A)
History
Version | Description |
5.4.0 | Function conv2 introduced. |
Report an issue | ||
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