The ridgelet transform (Candµ es and Donoho, 1999) was introduced as a sparse expansion for functions on continuous spaces that are smooth away discontinuities along lines. Our construction uses the ¯ finite Radon transform (FRAT) as a building block. Taking the one-dimensional wavelet transform on the projections of the FRAT in a special way results in the ¯ finite ridgelet transform (FRIT), which is invertible,non-redundant, and computed via fast algorithms.

fratc.dll
fratc.mexglx
fratc.mexlx
fratc.mexmac
fratc.mexsol
fratf.m
fratfd.m
frit.m
frit_nla.m
fritdemo.m
fritfd.m
fritm.m
fritm_mov.m
frito.m
iafrit.m
ibfrit.m
idwtc.m
ifrat.m
ifratc.c
ifratc.dll
ifratc.mexglx
ifratc.mexlx
ifratc.mexmac
ifratc.mexsol
ifratf.m
ifratfd.m
ifrit.m
ifritfd.m
ifritm.m
ifrito.m
isprime.c
makeGauss.m
mterms.m
obj.png
plottopdir.m
README
SNR.m
wave2_nla.m
wavedecc.m
waverecc.m
afrit.m
bestdir.m
bfrit.m
bfrit_demo.m
col_entropy.m
compare_denoise.m
compare_nla.m
compress.m
dwtc.m
fold2.m
frat.m
fratc.c

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