Revision as of 22:32, 22 March 2021 edit Beland (talk \| contribs) Autopatrolled, Administrators 259,084 edits m convert special characters (via WP:JWB) ← Previous edit		Revision as of 19:51, 6 July 2021 edit undo OAbot (talk \| contribs) Bots 643,717 edits m Open access bot: doi added to citation with #oabot. Next edit →
Line 36: == Multidimensional complex wavelet transform== Similar to the 1-D complex wavelet transform,<ref name=kingsbury>{{cite journal\|last1=Kingsbury\|first1=Nick\|title=Complex Wavelets for Shift Invariant Analysis and Filtering of Signals\|journal= Applied and Computational Harmonic Analysis\|date=2001\|volume=10\|issue=3\|pages=234–253\|doi=10.1006/acha.2000.0343\|url=http://www.idealibrary.com\|doi-access=free}}</ref> tensor products of complex wavelets are considered to produce complex wavelets for multidimensional signal analysis. With further analysis it is seen that these complex wavelets are oriented.<ref name=IEEEmag>{{cite journal\|last1=Selesnick\|first1=Ivan\|last2=Baraniuk\|first2=Richard\|last3=Kingsbury\|first3=Nick\|title=The Dual-Tree Complex Wavelet Transform\|journal=IEEE Signal Processing Magazine\|volume=22\|issue=6\|date=2005\|pages=123–151\|doi=10.1109/MSP.2005.1550194\|bibcode=2005ISPM...22..123S\|hdl=1911/20355\|hdl-access=free}}</ref> This sort of orientation helps to resolve the directional ambiguity of the signal. ===Implementation of multidimensional (M-D) dual tree CWT ===

Wavelet for multidimensional signals analysis: Difference between revisions