Inverse discrete stationary wavelet transform 1-D
X = iswt(SWC,
'wname'
)
X
= iswt(SWA,SWD,'wname'
)
X
= iswt(SWA(end,:),SWD,'wname'
)
X = iswt(SWC,Lo_R,Hi_R)
X
= iswt(SWA,SWD,Lo_R,Hi_R)
X = iswt(SWA(end,:),SWD,Lo_R,Hi_R)
iswt
performs a multilevel
1-D stationary wavelet reconstruction using either an orthogonal or
a biorthogonal wavelet. Specify the wavelet using its name ('wname'
,
see wfilters
for more information)
or its reconstruction filters (Lo_R
and Hi_R
).
X = iswt(SWC,
or 'wname'
)X
= iswt(SWA,SWD,
or 'wname'
)X
= iswt(SWA(end,:),SWD,
reconstructs
the signal 'wname'
)X
based on the multilevel stationary
wavelet decomposition structure SWC
or [SWA,SWD]
(see swt
for more information).
X = iswt(SWC,Lo_R,Hi_R)
or X
= iswt(SWA,SWD,Lo_R,Hi_R)
or X = iswt(SWA(end,:),SWD,Lo_R,Hi_R)
reconstruct
as above, using filters that you specify.
Lo_R
is the reconstruction low-pass
filter.
Hi_R
is the reconstruction high-pass
filter.
Lo_R
and Hi_R
must be
the same length.
Nason, G.P.; B.W. Silverman (1995), “The stationary wavelet transform and some statistical applications,” Lecture Notes in Statistics, 103, pp. 281–299.
Coifman, R.R.; Donoho D.L. (1995), “Translation invariant de-noising,” Lecture Notes in Statistics, 103, pp 125–150.
Pesquet, J.C.; H. Krim, H. Carfatan (1996), “Time-invariant orthonormal wavelet representations,” IEEE Trans. Sign. Proc., vol. 44, 8, pp. 1964–1970.