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Curvelet transform for Boehmians
Author(s) -
Subash Moorthy Rajendran,
R. Roopkumar
Publication year - 2013
Publication title -
arab journal of mathematical sciences
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.353
H-Index - 11
eISSN - 2588-9214
pISSN - 1319-5166
DOI - 10.1016/j.ajmsc.2013.10.001
Subject(s) - curvelet , mathematics , convolution (computer science) , convergence (economics) , context (archaeology) , space (punctuation) , mathematical analysis , pure mathematics , algorithm , artificial intelligence , computer science , artificial neural network , wavelet transform , geology , paleontology , economics , economic growth , operating system , wavelet
By proving the required auxiliary results, two Boehmian spaces are constructed for the purpose of extending the curvelet transform to the context of Boehmian spaces. A convolution theorem for curvelet transform is proved. As an application, the curvelet transform is consistently extended from one Boehmian space into the other Boehmian space and its properties like linearity, injectivity and continuity with respect to δ-convergence and Δ-convergence are obtained

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