BIFURCATION OF CYCLES IN PARABOLIC SYSTEMS WITH WEAK DIFFUSION

dc.contributor.author	Klevchuk, Ivan
dc.contributor.author	Hrytchuk, Mykola
dc.date.accessioned	2022-11-21T17:08:58Z
dc.date.available	2022-11-21T17:08:58Z
dc.date.issued	2022-09-22
dc.identifier.citation	Klevchuk Ivan, Hrytchuk Mykola Bifurcation of cycles in parabolic systems with weak diffusion // International scientific conference “Applied mathematics and information technology” – Chernivtsi, 2022. – P. 131-134. http://www.amit60.fmi.org.ua/files/AMIT2022-Materials.pdf	uk_UA
dc.identifier.uri	https://archer.chnu.edu.ua/xmlui/handle/123456789/5989
dc.description.abstract	We prove the existence of periodic solutions of an autonomous parabolic system of differential equations with retarded argument and weak diffusion on a circle. We study the existence and stability of an arbitrarily large ﬁnite number of cycles for a parabolic system with weak diﬀusion	uk_UA
dc.language.iso	en	uk_UA
dc.publisher	Yuriy Fedkovych Chernivtsi National University	uk_UA
dc.subject	parabolic system, bifurcation, integral manifold, stability, traveling waves.	uk_UA
dc.title	BIFURCATION OF CYCLES IN PARABOLIC SYSTEMS WITH WEAK DIFFUSION	uk_UA
dc.title.alternative	International scientific conference «Applied Mathematics and Information Technology»	uk_UA
dc.type	Thesis	uk_UA