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- Q4854511 subject Q7468819.
- Q4854511 abstract "Bandelets are an orthonormal basis that is adapted to geometric boundaries. Bandelets can be interpreted as a warped wavelet basis. The motivation behind bandelets is to perform a transform on functions defined as smooth functions on smoothly bounded domains. As bandelet construction utilizes wavelets, many of the results follow. Similar approaches to take account of geometric structure were taken for contourlets and curvelets.".
- Q4854511 wikiPageExternalLink loadFile.do?objectId=7914&objectType=FILE.
- Q4854511 wikiPageWikiLink Q1952516.
- Q4854511 wikiPageWikiLink Q2365325.
- Q4854511 wikiPageWikiLink Q3058184.
- Q4854511 wikiPageWikiLink Q4650735.
- Q4854511 wikiPageWikiLink Q5165589.
- Q4854511 wikiPageWikiLink Q5196075.
- Q4854511 wikiPageWikiLink Q7468819.
- Q4854511 wikiPageWikiLink Q831390.
- Q4854511 comment "Bandelets are an orthonormal basis that is adapted to geometric boundaries. Bandelets can be interpreted as a warped wavelet basis. The motivation behind bandelets is to perform a transform on functions defined as smooth functions on smoothly bounded domains. As bandelet construction utilizes wavelets, many of the results follow. Similar approaches to take account of geometric structure were taken for contourlets and curvelets.".
- Q4854511 label "Bandelet (computer science)".