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CHVALINA, J. KŘEHLÍK, Š. NOVÁK, M.
Originální název
Homomorphisms of EL-hyperstructures on a certain clasical transformation.
Typ
článek ve sborníku ve WoS nebo Scopus
Jazyk
angličtina
Originální abstrakt
Classical transformations as Laplace, Carson-Laplace, Fourier and others are important mathematical tools with numerous useful applications. One of basic properties of the Laplace transform apart of its linearity is the fact that maps a convolution of original functions into a product of their images. This enables us to construct the embedding of certain semihypergroups of Volterra integral operators with a translation kernel (i.e. convolution integrals) into hypergroups of generalized affine complex transformations. In the contribution these ideas are extended by some new results based on EL-hyperstructures, i.e. on hyperstructures created using the so called Ends-Lemma and using their homomorphisms.
Klíčová slova
Volterra integral equation and operator, Laplace transformation , generalized affine complex transformations, homomorphisms of EL-hyperstructures.
Autoři
CHVALINA, J.; KŘEHLÍK, Š.; NOVÁK, M.
Rok RIV
2014
Vydáno
10. 9. 2014
Místo
Xanthi
ISBN
978-80-558-0613-6
Kniha
12th AHA Conference
Strany od
55
Strany do
60
Strany počet
6
BibTex
@inproceedings{BUT111427, author="Jan {Chvalina} and Štěpán {Křehlík} and Michal {Novák}", title="Homomorphisms of EL-hyperstructures on a certain clasical transformation.", booktitle="12th AHA Conference", year="2014", pages="55--60", address="Xanthi", isbn="978-80-558-0613-6" }