The fourier transform of P+ λ and P- λ

We know from([5],page284) that the Fourier transform of P+ λ and P- λ are given by the formulae(4) and(5) respectively. In this article using another method we obtain the Fourier transform of P+ λ and P- λ, where P = P(x) is defined by(1), P+ λ by(8) and P- λ by(9). We prove that our formulae (44) a...

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Detalles Bibliográficos
Publicado: 2015
Materias:
Distributions
Fourier transform
Ultrahyperbolic kernel
Acceso en línea:https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_13118080_v105_n2_p281_Aguirre
http://hdl.handle.net/20.500.12110/paper_13118080_v105_n2_p281_Aguirre
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Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) de Universidad de Buenos Aires
id paper:paper_13118080_v105_n2_p281_Aguirre
record_format dspace
spelling paper:paper_13118080_v105_n2_p281_Aguirre2023-06-08T16:10:18Z The fourier transform of P+ λ and P- λ Distributions Fourier transform Ultrahyperbolic kernel We know from([5],page284) that the Fourier transform of P+ λ and P- λ are given by the formulae(4) and(5) respectively. In this article using another method we obtain the Fourier transform of P+ λ and P- λ, where P = P(x) is defined by(1), P+ λ by(8) and P- λ by(9). We prove that our formulae (44) and (82) are equivalent to formulae (4) and (5) respectively. © 2015 Academic Publications, Ltd. 2015 https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_13118080_v105_n2_p281_Aguirre http://hdl.handle.net/20.500.12110/paper_13118080_v105_n2_p281_Aguirre
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
topic Distributions
Fourier transform
Ultrahyperbolic kernel
spellingShingle Distributions
Fourier transform
Ultrahyperbolic kernel
The fourier transform of P+ λ and P- λ
topic_facet Distributions
Fourier transform
Ultrahyperbolic kernel
description We know from([5],page284) that the Fourier transform of P+ λ and P- λ are given by the formulae(4) and(5) respectively. In this article using another method we obtain the Fourier transform of P+ λ and P- λ, where P = P(x) is defined by(1), P+ λ by(8) and P- λ by(9). We prove that our formulae (44) and (82) are equivalent to formulae (4) and (5) respectively. © 2015 Academic Publications, Ltd.
title The fourier transform of P+ λ and P- λ
title_short The fourier transform of P+ λ and P- λ
title_full The fourier transform of P+ λ and P- λ
title_fullStr The fourier transform of P+ λ and P- λ
title_full_unstemmed The fourier transform of P+ λ and P- λ
title_sort fourier transform of p+ λ and p- λ
publishDate 2015
url https://bibliotecadigital.exactas.uba.ar/collection/paper/document/paper_13118080_v105_n2_p281_Aguirre
http://hdl.handle.net/20.500.12110/paper_13118080_v105_n2_p281_Aguirre
_version_ 1768541717517041664

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