Wavelet Toolbox |
Reconstruct single branch from 2-D wavelet coefficients
Syntax
X = wrcoef2('type
',C,S,'wname
',N) X = wrcoef2('type
',C,S,Lo_R,Hi_R,N) X = wrcoef2('type
',C,S,'wname
') X = wrcoef2('type
',C,S,Lo_R,Hi_R)
Description
wrcoef2
is a two-dimensional wavelet analysis function. wrcoef2
reconstructs the coefficients of an image.
X = wrcoef2(
'type
',C,S,
'wname
',N)
computes the matrix of reconstructed coefficients of level N
, based on the wavelet decomposition structure [C,S]
(see wavedec2
for more information).
'wname
' is a string containing the name of the wavelet (see wfilters
for more information). If 'type
' = 'a'
, approximation coefficients are reconstructed; otherwise if 'type
' = 'h'
('v'
or 'd'
,
respectively), horizontal (vertical or diagonal, respectively) detail coefficients are reconstructed.
Level N
must be an integer such that 0
N
size(S,1)-2
if 'type
' = 'a'
and such that 1
N
size(S,1)-2
if 'type
' = 'h'
, 'v'
or 'd'.
Instead of giving the wavelet name, you can give the filters.
For X = wrcoef2(
'type
',C,S,Lo_R,Hi_R,N)
, Lo_R
is the reconstruction low-pass filter and Hi_R
is the reconstruction high-pass filter.
X = wrcoef2(
'type
',C,S,
'wname
')
or X = wrcoef2(
'type
',C,S,Lo_R,Hi_R)
reconstruct coefficients of maximum level N
= size(S,1)-2
.
Examples
% The current extension mode is zero-padding (see dwtmode
).
% Load an image.
load woman;
% X contains the loaded image.
% Perform decomposition at level 2
% of X using sym5.
[c,s] = wavedec2(X,2,'sym5');
% Reconstruct approximations at
% levels 1 and 2, from the wavelet
% decomposition structure [c,s].
a1 = wrcoef2('a',c,s,'sym5',1);
a2 = wrcoef2('a',c,s,'sym5',2);
% Reconstruct details at level 2,
% from the wavelet decomposition
% structure [c,s].
% 'h' is for horizontal,
% 'v' is for vertical,
% 'd' is for diagonal.
hd2 = wrcoef2('h',c,s,'sym5',2);
vd2 = wrcoef2('v',c,s,'sym5',2);
dd2 = wrcoef2('d',c,s,'sym5',2);
% All these images are of same size sX.
sX = size(X)
sX =
256 256
sa1 = size(a1)
sa1 =
256 256
shd2 = size(hd2)
shd2 =
256 256
See Also
wrcoef | wrev |
© 1994-2005 The MathWorks, Inc.