New Approaches Based on Real and Complex Forms of Ripplet-I Transform for Image Analysis

  • Yazar/lar YAŞAR, Hüseyin
    CEYLAN, Murat
  • Yayın Türü Konferans Bildirisi
  • Yayın Tarihi 2016
  • DOI Numarası 10.1109/SIU.2016.7495847
  • Yayıncı Institute of Electrical and Electronics Engineers Inc.
  • Tek Biçim Adres http://hdl.handle.net/20.500.12498/3017

The multi resolution analysis are important parts of image processing. Curvelet transform is analysis method which have been using wide variety of applications in multi resolution analysis. Ripplet-I transform is defined by recently generalising of the curvelet transform by adding parameters support (c) and degree (d). Even though this transform has been found out recently, it has been using wide variety of applications. Fast discrete and complex fast discrete versions of ripplet-I transform were examined by this study. In denoising application, better results were obtained with fast discrete and complex fast discrete versions of ripplet-I transform by discrete ripplet-I transform. © 2016 IEEE.

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Eser Adı
(dc.title)
New Approaches Based on Real and Complex Forms of Ripplet-I Transform for Image Analysis
Yayın Türü
(dc.type)
Konferans Bildirisi
Yazar/lar
(dc.contributor.author)
YAŞAR, Hüseyin
Yazar/lar
(dc.contributor.author)
CEYLAN, Murat
DOI Numarası
(dc.identifier.doi)
10.1109/SIU.2016.7495847
Atıf Dizini
(dc.source.database)
Scopus
Yayıncı
(dc.publisher)
Institute of Electrical and Electronics Engineers Inc.
Yayın Tarihi
(dc.date.issued)
2016
Kayıt Giriş Tarihi
(dc.date.accessioned)
2020-08-07T12:56:46Z
Açık Erişim tarihi
(dc.date.available)
2020-08-07T12:56:46Z
Kaynak
(dc.source)
24th Signal Processing and Communication Application Conference, SIU 2016
ISSN
(dc.identifier.issn)
9781509016792 (ISBN)
Özet
(dc.description.abstract)
The multi resolution analysis are important parts of image processing. Curvelet transform is analysis method which have been using wide variety of applications in multi resolution analysis. Ripplet-I transform is defined by recently generalising of the curvelet transform by adding parameters support (c) and degree (d). Even though this transform has been found out recently, it has been using wide variety of applications. Fast discrete and complex fast discrete versions of ripplet-I transform were examined by this study. In denoising application, better results were obtained with fast discrete and complex fast discrete versions of ripplet-I transform by discrete ripplet-I transform. © 2016 IEEE.
Yayın Dili
(dc.language.iso)
tr
Tek Biçim Adres
(dc.identifier.uri)
http://hdl.handle.net/20.500.12498/3017
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