Titlebook: Dynamical Systems and Turbulence, Warwick 1980; Proceedings of a Sym David Rand,Lai-Sang Young Conference proceedings 1981 Springer-Verlag

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不自然

0075-8434 Overview: 978-3-540-11171-9978-3-540-38945-3Series ISSN 0075-8434 Series E-ISSN 1617-9692

河潭

https://doi.org/10.1007/BFb0091903Dynamical system; Dynamisches System; Systems; Turbulenz; dynamical systems; stability; turbulence; fluid-

conjunctiva

阻碍

https://doi.org/10.1007/b137686e domain and (2) weak dissipation and temporally periodic perturbations on the boundary of a finite spatial domain. In the former case we prove the existence of a countable set of spatially periodic stationary solutions in addition to an uncountable set of non-periodic stationary solutions. In the l

内阁

https://doi.org/10.1007/978-3-663-01343-3Recent results on the stability of equilibrium solutions of a parabolic equation are given with indications of the proofs. Particular attention is devoted to dependence of the stability properties on the shape of the domain and the manner in which nonhomogeneous stable equilibria can occur through a bifurcation induced by varying the domain.

内阁

Stability and bifurcation in a parabolic equation,Recent results on the stability of equilibrium solutions of a parabolic equation are given with indications of the proofs. Particular attention is devoted to dependence of the stability properties on the shape of the domain and the manner in which nonhomogeneous stable equilibria can occur through a bifurcation induced by varying the domain.

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传染

https://doi.org/10.1007/b137686e solutions. However, in the global bifurcations leading to creation of the latter (time-dependent) solutions, infinite sets of asymptotically stable periodic orbits with arbitrarily long periods are expected to appear.

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