Suchergebnisse - (("wavelet transform of generalized functions") OR ("wavelet transfer of generalized functions"))~

LAGUERRE WAVELET TRANSFORM OF GENERALIZED FUNCTIONS INK′{MP} SPACES

Autoren: S. S. Jadhav T. G. Thange

Quelle: Advances in Mathematics: Scientific Journal. 9:2209-2218

Mexican hat wavelet transform of generalized functions in $$\varvec{\mathcal {G}}'$$ spaces

Autoren: Aparna Rawat Abhishek Singh

Quelle: Proceedings - Mathematical Sciences. 131

Schlagwörter: 0101 mathematics, 01 natural sciences

Zugangs-URL: https://link.springer.com/article/10.1007/s12044-021-00627-6

Wavelet transform of generalized functions in K ′{M p } spaces

Autoren: R. S. Pathak Abhishek Singh

Quelle: Proceedings - Mathematical Sciences. 126:213-226

Schlagwörter: 0101 mathematics, 01 natural sciences

Zugangs-URL: https://link.springer.com/article/10.1007/s12044-016-0281-8
https://link.springer.com/content/pdf/10.1007%2Fs12044-016-0281-8.pdf

Mexican hat wavelet transform of generalized functions in G′ spaces.

Autoren: Rawat, Aparna Singh, Abhishek

Quelle: Proceedings of the Indian Academy of Sciences: Mathematical Sciences; Oct2021, Vol. 131 Issue 2, p1-13, 13p

Continuous wavelet transform of schwartz tempered distributions in S'(ℝ n )

Autoren: Pandey, J. N. (Jagdish Narayan) Maurya, J.S. (Jay Singh) Upadhyay, S.K. (Santosh Kumar) et al.

Quelle: Symmetry vol. 11 no. 2

Schlagwörter: Distribution space, Distributions, Fourier transform, Function spaces and their duals, Generalized functions, Schwartz testing function space, Tempered distributions, Wavelet transform of generalized functions

Dateibeschreibung: application/pdf

Relation: https://ir.library.carleton.ca/pub/23915

Verfügbarkeit: https://ir.library.carleton.ca/pub/23915
https://doi.org/10.3390/sym11020235

Wavelet transform of generalized functions in K'{Mp} spaces.

Autoren: PATHAK, R. S. SINGH, ABHISHEK

Quelle: Proceedings of the Indian Academy of Sciences: Mathematical Sciences; May2016, Vol. 126 Issue 2, p213-226, 14p

Schlagwörter: CURVELET transforms, WAVELET transforms, MATHEMATICAL transformations, ALGORITHMS, THEORY of distributions (Functional analysis)

Gelfand-Shilov boundedness of the gyrator wavelet transform.

Autoren: Sharma, Vibha Kumari Mahato, Kanailal

Quelle: Journal of Pseudo-Differential Operators & Applications; Sep2025, Vol. 16 Issue 3, p1-27, 27p

Integral Transforms and Operational Calculus

Autoren: Srivastava, Hari Mohan

Schlagwörter: sufficient conditions, recurrence relations, convex functions, strongly convex functions, q)-Bernstein operators, q)-analogue of tangent zeta function, starlike function, upper bound, generalization of exponential function, subordination, Bell numbers, exact solutions, advanced and deviated arguments, Riemann-Stieltjes functional integral, and Genocchi numbers, inclusion relationships, multiple Hurwitz-Euler eta function, univalent functions, Dunkl analogue, functions with positive real part, nonlinear boundary value problems, meromorphic function, distribution space, q-starlike functions, anuran calls, nonlinear boundary value problem, q)-Bleimann–Butzer–Hahn operators, ?-convex function, Bernoulli spiral, Bernoulli, existence of at least one solution, DCT, q)-analogue of tangent numbers and polynomials, higher order q-Euler numbers and polynomials, symmetric identities, fuzzy differential equations, radius estimate, zeros, analytic, multi-point, q–Bleimann–Butzer–Hahn operators, Mittag–Leffler function, TA1-2040, differential subordination, q -Hermite–Bernoulli polynomials, symmetry of the zero, strongly-starlike function, modified Kudryashov method, Liouville-Caputo fractional derivative, pseudo-Chebyshev polynomials, wavelet transform of generalized functions, highly oscillatory Bessel kernel, fractional-order differential equations, q)-integers, q-polynomials, tempered distributions, q -Hermite–Genocchi polynomials, (p, highly oscillatory, basic hypergeometric functions, recurrence relation, modulus of continuity, thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues::TBX History of engineering and technology, piecewise Hermite collocation method, K-functional, password, encryption, generalized functions, cryptography, convergence, fractional integral, spectrum symmetry, direct Hermite collocation method, nonlocal, Ulam stability, Mittag–Leffler functions, vibrating string equation, Dziok–Srivastava operator, fuzzy general linear method, tangent polynomials, Hölder condition, Lommel functions, volterra integral equation, spectral decomposition, differential operator, analytic number theory, differential inclusion, Chebyshev polynomials, Función exponencial, Liouville–Caputo-type fractional derivative, distributions, Funciones convexas, the uniqueness of the solution, integral representations, multi-strip, derivative properties, Szász operator, analytic function, uniformly convex functions, series representation, Hurwitz-Lerch zeta function, differential equation, q -Hermite–Euler polynomials, partial sum, determinant definition, infinite-point boundary conditions, higher order Schwarzian derivatives, Soluciones exactas, generalized Hukuhara differentiability, Schauder fixed point theorem, functions of bounded boundary and bounded radius rotations, Función analítica, generalized mittag-leffler function, summation formulas, starlike functions, Caputo fractional derivative, symmetric, Apostol-type polynomials and Apostol-type numbers, Euler numbers and polynomials, Fredholm integral equation, q-hypergeometric functions, Carlitz-type q-tangent polynomials, initial conditions, Struve functions, truncated-exponential polynomials, q)-Euler numbers and polynomials of higher order, Janowski star-like function, Schwartz testing function space, analytic functions, fixed point, MFCC, Janowski functions, Fourier transform, bound on derivatives, distortion theorems, generalized Kuramoto–Sivashinsky equation, strongly starlike functions, Hadamard product, Volterra integral equations, Janowski convex function, regular solution, PBKDF, natural transform, Maple graphs, rate of approximation, exponential function, Hardy space, starlike and q-starlike functions, the existence of a solution, Euler, audio features, Hankel determinant, hash, uniformly starlike and convex functions, generating functions, T1-995, tangent numbers, q -Sheffer–Appell polynomials, Mellin transform, generating relations, Carlitz-type q-tangent numbers, Hadamard product (convolution), q-derivative (or q-difference) operator, Euler and Genocchi polynomials, convolution quadrature rule, Grandi curves, Srivastava–Tomovski generalization of Mittag–Leffler function, existence, fuzzy volterra integro-differential equations, q-Euler numbers and polynomials, function spaces and their duals, monomiality principle, ?-generalized Hurwitz-Lerch zeta functions, orthogonality property, Adomian decomposition method, Hurwitz-Euler eta function, Hermite interpolation, ?-generalized Hurwitz–Lerch zeta functions, Bessel kernel, operational methods

Dateibeschreibung: application/octet-stream; 512 páginas; application/pdf

Zugangs-URL: https://www.mdpi.com/books/pdfdownload/book/1817
https://mdpi.com/books/pdfview/book/1817
https://directory.doabooks.org/handle/20.500.12854/50371
https://directory.doabooks.org/handle/20.500.12854/50371
https://expeditiorepositorio.utadeo.edu.co/handle/20.500.12010/14906

Gyrator potential operator and L^p-Sobolev spaces involving Gyrator transform.

Autoren: Mahato, Kanailal Arya, Shubhanshu

Quelle: Integral Transforms & Special Functions; Mar2025, Vol. 36 Issue 3, p193-220, 28p

Schlagwörter: PARTIAL differential equations, SOBOLEV spaces, INTEGRAL representations, GYRATORS, ANALYTICAL solutions

Lp-Sobolev spaces and coupled potential operators associated with coupled fractional Fourier transform.

Autoren: Das, Shraban Mahato, Kanailal Das, Sourav

Quelle: Journal of Pseudo-Differential Operators & Applications; Dec2024, Vol. 15 Issue 4, p1-32, 32p

Gelfand-Shilov Boundedness of Continuous Wavelet Transform Related to a New Class of Fractional Hankel-like Transform.

Autoren: Mahato, Kanailal Singh, Prashant

Quelle: International Journal of Applied & Computational Mathematics; Dec2024, Vol. 10 Issue 6, p1-28, 28p

Wavelet transform of multiplicators and convolutors for ultradistributions.

Autoren: Singh, Abhishek Raghuthaman, Nikhila Carmichael, Richard D.

Quelle: Mathematical Methods in the Applied Sciences; Mar2023, Vol. 46 Issue 4, p4225-4236, 12p

Schlagwörter: WAVELET transforms, DISTRIBUTION (Probability theory)

On the Wavelet Transform for Boehmians.

Autoren: Singh, Abhishek Rawat, Aparna Singh, Shubha et al.

Quelle: Proceedings of the National Academy of Sciences, India Section A: Physical Sciences; Sep2022, Vol. 92 Issue 3, p331-336, 6p

Generalization of Paley–Wiener–Schwartz Type Theorem.

Autoren: Singh, Abhishek Raghuthaman, Nikhila

Quelle: National Academy Science Letters; Aug2022, Vol. 45 Issue 4, p335-338, 4p

A family of Mexican hat wavelet transforms associated with an isometry in the heat equation.

Autoren: Srivastava, Hari M. Singh, Abhishek Rawat, Aparna et al.

Quelle: Mathematical Methods in the Applied Sciences; 9/30/2021, Vol. 44 Issue 14, p11340-11349, 10p

Schlagwörter: GREEN'S functions, WAVELET transforms, ENTHALPY, HEAT equation

The wavelet transform for Boehmians of analytic type.

Autoren: Rawat, Aparna Singht, Abhishek Daiya, Jitendra et al.

Quelle: Mathematics in Engineering, Science & Aerospace (MESA); 2021, Vol. 12 Issue 3, p743-750, 8p

Schlagwörter: ANALYTIC functions, WAVELET transforms, FOURIER transforms

Paley–Wiener–Schwartz Type Theorem for Ultradistributional Wavelet Transform.

Autoren: Singh, Abhishek Raghuthaman, Nikhila Rawat, Aparna

Quelle: Complex Analysis & Operator Theory; Jun2021, Vol. 15 Issue 4, p1-16, 16p

Representation theorems for the Mexican hat wavelet transform.

Autoren: Singh, Abhishek Raghuthaman, Nikhila Rawat, Aparna et al.

Quelle: Mathematical Methods in the Applied Sciences; May2020, Vol. 43 Issue 7, p3914-3924, 11p

Schlagwörter: INTEGRABLE functions, WAVELET transforms

Some Characterizations of Wavelet Transform.

Autoren: Singh, Abhishek

Quelle: National Academy Science Letters; Apr2021, Vol. 44 Issue 2, p143-145, 3p

Continuous wavelet transform of Schwartz tempered distributions.

Autoren: Pandey, J.N. Upadhyay, S.K. Liu, Lishan

Quelle: Cogent Mathematics & Statistics. Jan2019, Vol. 6 Issue 1, p1-15. 15p.

Schlagwörter: *WAVELET transforms, *UNIQUENESS (Mathematics), *KERNEL (Mathematics), *STOCHASTIC convergence, *GENERALIZATION