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An integral transform denoted by $ℒ_{ν}^{(ρ)}$ that generalizes the well-known Laplace and Meijer transformations, is studied in this paper on certain spaces of generalized functions introduced by A.C. McBride by employing the adjoint method.

Topological imbedding of Laplace distributions in Laplace hyperfunctions [Book]

Zofia Szmydt, Bogdan Ziemian (1998)

Traitement du signal et algorithmes explicites de déconvolution

A. Yger, C. A. Berenstein (1984/1985)

Séminaire Équations aux dérivées partielles (Polytechnique)

Transformation intégrale de Weyl generalisée associée à un opérateur differentiel singulier sur $(0, \infty)$ et problème de radiation de Weinstein generalisé

Trimèche, K. (1990)

Portugaliae mathematica

Two complex variants of a Hankel type transformation of generalized functions

Betancor, J.J. (1989)

Portugaliae mathematica

Two special convolution products of $(n / 2 - k - 1)$ -th derivatives of Dirac delta in hypercone.

Aguirre Téllez, Manuel A. (2001)

Applied Mathematics E-Notes [electronic only]

Displaying 21 – 36 of 36

Topological imbedding of Laplace distributions in Laplace hyperfunctions [Book]

Currently displaying 21 – 36 of 36