Pattern Formation in a Nonlocal Fisher–Kolmogorov–Petrovsky–Piskunov Model and in a Nonlocal Model of the Kinetics of an Metal Vapor Active Medium; Russian Physics Journal; Vol. 65, iss. 4

Pattern Formation in a Nonlocal Fisher–Kolmogorov–Petrovsky–Piskunov Model and in a Nonlocal Model of the Kinetics of an Metal Vapor Active Medium; Russian Physics Journal; Vol. 65, iss. 4

Opis bibliograficzny
Parent link:	Russian Physics Journal=Известия вузов. Физика.— .— New York: Springer Science+Business Media LLC Vol. 65, iss. 4.— 2022.— P. 695-702
1. autor:	Shapovalov A. V. Aleksandr Vasilyevich
Kolejni autorzy:	Kulagin A. E. Anton Evgenievich, Sinyukov S. A. Sergey Aleksandrovich
Streszczenie:	Title screen Nonlocal versions of the reaction-diffusion type population equations can describe the evolution of spatiotemporal structures (patterns) depending on the equation parameter domain. Under conditions of weak diffusion, numerical methods have been used to compare the processes of spatiotemporal pattern formation in a nonlocal population model described by a one-dimensional generalized Fisher–Kolmogorov–Petrovsky–Piskunov equation with nonlocal competitive losses and in a two-dimensional nonlocal version of the kinetic model of quasi-neutral plasma of metal vapor active media described by the kinetic equation with nonlocal cubic nonlinearity. The effect of relaxation on the pattern formation is studied Текстовый файл AM_Agreement
Język:	angielski
Wydane:	2022
Hasła przedmiotowe:	nonlocal generalized Fisher–Kolmogorov–Petrovsky–Piskunov equation active optical medium nonlocal kinetic equation formation of structures numerical solution электронный ресурс труды учёных ТПУ
Dostęp online:	https://doi.org/10.1007/s11182-022-02687-1
Format:	Elektroniczne Rozdział
KOHA link:	https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=684884

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