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"$5z1fi" '>> ilwt2.m
ilwt2.m ( 文件浏览 )
function x = ilwt2(varargin)
%ILWT2 Inverse 2-D lifting wavelet transform.
ILWT2 performs a 2-D lifting wavelet reconstruction
with respect to a particular lifted wavelet that you specify.
X = ILWT2(AD_In_Place,W) computes the reconstructed matrix X
using the approximation and detail coefficients matrix AD_In_Place
obtained by a lifting wavelet decomposition.
W is a lifted wavelet name (see LIFTWAVE).
X = ILWT2(CA,CH,CV,CD,W) computes the reconstructed matrix X
using the approximation coefficients vector CA and detail
coefficients vectors CH, CV, CD obtained by a wavelet
decomposition using lifting.
X = ILWT2(AD_In_Place,W,LEVEL) or X = ILWT2(CA,CH,CV,CD,W,LEVEL)
compute the lifting wavelet reconstruction, at level LEVEL.
X = ILWT2(AD_In_Place,W,LEVEL,'typeDEC',typeDEC) or
X = ILWT2(CA,CH,CV,CD,W,LEVEL'typeDEC',typeDEC) with
typeDEC = 'w' or 'wp' compute the wavelet or the
wavelet packet decomposition using lifting, at level LEVEL.
Instead of a lifted wavelet name, you may use the associated
lifting scheme LS:
X = ILWT2(...,LS,...) instead of X = ILWT2(...,W,...).
For more information about lifting schemes type: lsinfo.
See also LWT2.
M. Misiti, Y. Misiti, G. Oppenheim, J.M. Poggi 02-Feb-2000.
Last Revision 10-Jul-2003.
The MathWorks, Inc.
$Revision: 1.1.6.3 $ $Date:
00:39:43 $
% Check arguments.
switch nbIn
} , error('Not enough input arguments.');
} , error('Invalid number of input arguments.');
, error('Too many input arguments.');
% Default: level and typeDEC.
level = 1; typeDEC = 'w';
firstIdxAPP = 1; firstIdxDET = 1+mod(firstIdxAPP,2);
% Check arguments.
x_in_place = iscell(varargin{
}) | ischar(varargin{
if x_in_place
[x,LS] = deal(varargin{
a = x(firstIdxAPP:2:end,firstIdxAPP:2:end);
h = x(firstIdxDET:2:end,firstIdxAPP:2:end);
v = x(firstIdxAPP:2:end,firstIdxDET:2:end);
d = x(firstIdxDET:2:end,firstIdxDET:2:end);
nextArg = 3;
[a,h,v,d,LS] = deal(varargin{
nextArg = 6;
sa = size(a); sh = size(h);
sv = size(v); sd = size(d);
if ~x_in_place , x = zeros(sa(1)+sh(1),sa(2)+sv(2)); end
if nargin&=nextArg
level = varargin{
for k = nextArg+1:2:length(varargin)-1
argName = lower( varargin{
switch argName
case 'typedec' , typeDEC = varargin{
if ischar(LS) , LS = liftwave(LS); end
% Recursion if level & 1.
if level&1
level = level-1;
a = ilwt2(a,LS,level,'typeDEC',typeDEC);
if isequal(typeDEC,'wp')
h = ilwt2(h,LS,level,'typeDEC',typeDEC);
v = ilwt2(v,LS,level,'typeDEC',typeDEC);
d = ilwt2(d,LS,level,'typeDEC',typeDEC);
%===================%
% LIFTING ALGORITHM %
%===================%
NBL = size(LS,1);
LStype = LS{
% Normalization.
if isempty(LStype)
a = a/(LS{
h = h/(LS{
v = v/(LS{
d = d/(LS{
% Reverse Lifting.
for k = NBL-1:-1:1
liftTYPE = LS{
liftFILT = -LS{
switch liftTYPE
a = a + lsupdate('c',h,liftFILT,DF,sa,LStype);
v = v + lsupdate('c',d,liftFILT,DF,sv,LStype);
h = h + lsupdate('c',a,liftFILT,DF,sh,LStype);
d = d + lsupdate('c',v,liftFILT,DF,sd,LStype);
% Merging.
sL = [sa(1)+sh(1),sa(2)];
L = zeros(sL);
L(firstIdxAPP:2:end,:) =
L(firstIdxDET:2:end,:) =
sH = [sv(1)+sd(1),sv(2)];
H = zeros(sH);
H(firstIdxAPP:2:end,:) =
H(firstIdxDET:2:end,:) =
% Reverse Lifting.
for k = NBL-1:-1:1
liftTYPE = LS{
liftFILT = -LS{
switch liftTYPE
case 'p' , L = L + lsupdate('r',H,liftFILT,DF,sL,LStype);
case 'd' , H = H + lsupdate('r',L,liftFILT,DF,sH,LStype);
% Merging.
x(:,firstIdxAPP:2:end) = L;
x(:,firstIdxDET:2:end) = H;
%=========================================================================%
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