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A. Askari Hemmat
Researcher at Shahid Bahonar University of Kerman
Publications - 29
Citations - 115
A. Askari Hemmat is an academic researcher from Shahid Bahonar University of Kerman. The author has contributed to research in topics: Wavelet & Abelian group. The author has an hindex of 6, co-authored 28 publications receiving 93 citations. Previous affiliations of A. Askari Hemmat include Graduate University of Advanced Technology.
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The Uniqueness of Shift-Generated Duals for Frames in Shift-Invariant Subspaces
TL;DR: In this article, the uniqueness of SG-dual frames is characterized using the Gramian and dual Gramian operators, which were introduced by Ron and Shen and are known to play an important role in the theory of shift-invariant spaces.
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Properties of oblique dual frames in shift-invariant systems
TL;DR: Gramian analysis is used to study properties of a shift-invariant system X = { ϕ ( ⋅ − B k ) : ϕ ∈ Φ, k ∈ Z n }, where B is an invertible n × n matrix and Φ a finite or countable subset of L 2 ( R n ) under the assumption that the system forms a frame for the closed subspace M of L R n as discussed by the authors.
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Online Handwritten Signature Verification and Recognition Based on Dual-Tree Complex Wavelet Packet Transform.
TL;DR: A novel procedure for online signature verification and recognition based on Dual-Tree Complex Wavelet Packet Transform (DT-CWPT) is presented, and favorable experimental results confirm the effectiveness of the presented method in both online signature verify and recognition objects.
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B-spline operational matrix of fractional integration
TL;DR: In this article, the second and third order spline functions are used to derive the operational matrix of fractional integration, which is then applied to solve fractional integro-differential equations, Abel equations and partial fractional differential equations.
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Numerical solution of two-dimensional first kind Fredholm integral equations by using linear Legendre wavelet
TL;DR: A numerical method is presented for solving two-dimensional first kind Fredholm integral equation based upon two- dimensional linear Legendre wavelet basis approximation by applying tensor product of one-dimensional linear Legend re wavelet.