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20142023
most citedWigner Distribution and associated uncertainty principles in the framework of octonion Linear Canonical Transform

12 citations · 16 across the 13 of their papers we have counts for

collaborators

13 papers

eess.SP2023★ 1 cited

Special Affine Stockwell Transform Theory, Uncertainty Principles and Applications

Aamir Hamid Dar, Mohammad Younus Bhat

In this paper, we study the convolution structure in the special affine Fourier transform domain to combine the advantages of the well known special affine Fourier and Stockwell tr…

math.FA2022★ 12 cited

Wigner Distribution and associated uncertainty principles in the framework of octonion Linear Canonical Transform

Aamir H. Dar, M. Younus Bhat

The most recent generalization of octonion Fourier transform (OFT) is the octonion linear canonical transform (OLCT) that has become popular in present era due to its applications…

eess.SP2022★ 1 cited

Uncertainty Principles for the Short-time Free Metaplectic Transform

M. Younus Bhat, Aamir H. Dar

The free metaplectic transformation (FMT) has gained much popularity in recent times because of its various application in signal processing, paraxial optical systems, digital algo…

eess.SP2021★ 2 cited

Uncertainty Inequalities for 3D Octonionic-valued Signals Associated with Octonion Offset Linear Canonical Transform

Mohammad Younus Bhat, Aamir Hamid Dar

he octonion offset linear canonical transform can be defined as a time shifted and frequency modulated version of the octonion linear canonical transform, a more general framework…

eess.SP2021

Quaternion Offset Linear Canonical Transform in One dimensional Setting

Mohammad Younus Bhat, Aamir Hamid Dar

In this paper, we introduce quaternion offset linear canonical transform of integrable and square integrable functions. Moreover, we show that the proposed transform satisfies all…

math.FA2021

Characterization of Nonhomogeneous Wavelet Bi-frames for Reducing Subspaces of Sobolev Spaces over Local Fields of Prime Characteristics

Mohammad Younus Bhat

In this paper, we provide the characterization of nonhomogeneous wavelet bi-frames. First of all we introduce the reducing subspaces of Sobolev spaces over local fields of prime ch…

cs.IT2021

Donoho Starks and Hardys Uncertainty Principles for the Shortotime Quaternion Offset Linear Canonical Transform Donoho-Stark's and Hardy's Uncertainty Principles for the Short-time Quaternion Offset Linear Canonical Transform

Mohammad Younus Bhat, Aamir Hamid Dar

The quaternion offset linear canonical transform (QOLCT) which is time shifted and frequency modulated version of the quaternion linear canonical transform (QLCT) provides a more g…

math.FA2021

Uncertainty Principles for Quaternion Linear Canonical S Transform

Mohammad Younus Bhat, Aamir Hamid Dar

In this paper, we introduce the notion of Quaternion Linear Canonical Stockwell Transform which is an extension of the Linear Canonical Transform. We establish some inequalities li…

eess.SP2021

Convolution and Correlation Theorems for Wigner-Ville Distribution Associated with the Quaternion Offset Linear Canonical Transform

Mohammad Younus Bhat, Aamir Hamid Dar

The quaternion offset linear canonical transform(QOLCT) has gained much popularity in recent years because of its applications in many areas, including color image and signal proce…

math.FA2018

Pair of Dual Wavelet Frames on Local Fields

M. Younus Bhat

In this paper, an algorithm based on polyphase matrix for constructing a pair of orthogonal wavelet frames is suggested, and a general form for all orthogonal tight wavelet frames…

math.FA2018

Sufficient Conditions for Composite Wavelet Frames in L^2(R^n)

M. Younus Bhat

In this paper, we provide conditions which are sufficient to form composite wavelet frames on the Hilbert space of Euclidean space over R^n

math.FA2018

Simplified Inequalities for Fractional Wavelet Frames on L^2(R)

M. Younus Bhat

In this paper, we provide inequalities for fractional wavelets in a simplified form on the Hilbert space over Euclidean space R

math.FA2014

Construction of Biorthogonal Wavelet Packets on Local Fields of Positive Characteristic

F. A. Shah, M. Y. Bhat

Orthogonal wavelet packets lack symmetry which is a much desired property in image and signal processing. The biorthogonal wavelet packets achieve symmetry where the orthogonality…