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Deadline for Submissions: 15 February 2024 |
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Special Issue Editors |
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Guest Editor |
Prof. Firdous A. Shah |
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Affiliation |
Department of Mathematics, University of Kashmir, South Campus, Anantnag-192101, Jammu and Kashmir, India |
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Interests |
Wavelet Analysis, Fourier Analysis, Frames, Integral Transforms, Clifford Algebra |
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Guest Editor: |
Prof. Hatem Mejoaili |
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Affiliation |
Department of Mathematics, College of Sciences, Taibah University, PO.Box: 30002 Al Madinah AL Munawarah 42353, Saudi Arabia. |
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Interests |
Mathematics, Physics, Wavelet Theory, Fourier Analysis |
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Guest Editor: |
Dr. Azhar Y. Tantary |
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Affiliation |
Department of Mathematics, University of Kashmir, South Campus, Anantnag-192101, Jammu and Kashmir, India |
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Interests |
Harmonic Analysis, Fourier Analysis, Wavelet Theory |
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Special Issue Information
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The field of Mathematical analysis witnessed tremendous development with Fourier’s remarkable idea of expansion of a function or signal in terms of trigonometric series. The versatility of the celebrated concepts of the Fourier series and Fourier transforms led to the birth of an entirely new field of mathematics formally referred to as the Fourier analysis. As an extended form of Fourier analysis, Harmonic analysis has become a significantly vast discipline of mathematical analysis with applications areas in time-frequency analysis, Gabor analysis, wavelet theory, geometrical wavelet transforms, representation theory, perturbation theory, frame theory, pseudodifferential operators and Fourier integral operators, harmonic analysis on graphs and trees, numerical and abstract harmonic analysis, signal and image processing, sampling and filtering theory, compressed sensing, quantum mechanics, and medicine.
The aim of this themed Special Issue is to gather a collection of articles reflecting the latest innovative theoretical developments, methods, and algorithms of Applied and Computational Harmonic Analysis and also to provide a multidisciplinary forum among mathematicians, physicists, engineers, signal analysts and life scientists, discuss essential research problems and directions, and promote these methods in various research areas. This Special Issue welcomes articles which are closely related to the theme of the issue. More precisely, the Special Issue welcomes the review, expository, and original research articles addressing significant issues and contributing to the development of new concepts, methodologies, applications, trends, and knowledge in Applied and Computational Harmonic Analysis. Potential topics include but are not limited to the Following:
• Time-frequency analysis, Gabor and wavelet analysis. • Geometrical wavelet transforms, such as ridgelet, curvelet, shearlet, surfacelets and • taylorlet transforms. • Abstarct harmonic analysis • Compuational harmonic analysis • Frame and perturbuation theory • Pseudodifferential operators • Fourier integral operators • Fourier, fractional Fourier, linear canonical and special affine Fourier transforms. • Convolution, correlation, sampling and filtering theories beyond the Fourier domain. • Applications of harmonic analysis arising in optics, radar, acoustics, communication theory, signal and image processing, sampling and filtering theory, compressed sensing, quantum mechanics, medicine, computer vision, geophysics, remote sensing, and many other fields.
Keywords: Time-frequency analysis, Fourier analysis, Gabor transform, Wavelet analysis, Ridgelets, Curvelets, Shearlets, Bendlets, Taylorlets, Inverse Problems, Sampling, Filtering, Abastract and computational harmonic analysis, Pseudodifferential operators, Frame theory.
Manuscript Submission Information
Before submitting your work, please read the submission guidelines under: https://ojs.wiserpub.com/index.php/CM/about/submissions.
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Published Papers |
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This special issue is now open for submission. |
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