DSpace at University of West Bohemia: Katedra matematiky / Department of Mathematics

	Zahradníková, Michaela Postupné vlny v kvazilineárních reakčně-difuzních rovnicích This thesis concerns scalar reaction-diffusion equations with p-Laplacian type diffusion and different types of continuous reaction. In our general setting, the density-dependent diffusion coefficient allows for degenerations and singularities at equilibria 0 and 1 as well as finitely many jump d...
	Moskovka, A. , Frost, M. , Valdman, J. Numerical minimization of energy functionals in continuum mechanics using hp-FEM in MATLAB
	Frost, M. , Moskovka, A. , Sedlák, P. , Valdman, J. Numerical implementation of incremental minimization principle for materials with multiple rate-independent dissipative mechanisms
	Stehlík, Petr , Švígler, Vladimír , Volek, Jonáš Bifurcations in Nagumo Equations on Graphs and Fiedler Vectors Reaction-diffusion equations serve as a basic framework for numerous dynamic phenomena like pattern formation and travelling waves. Spatially discrete analogues of Nagumo reaction-diffusion equation on lattices and graphs provide insights how these phenomena are strongly influenced by the discrete and...
	Stehlík, Petr , Švígler, Vladimír , Volek, Jonáš Source-sink dynamics on networks: Persistence and extinction Dynamics of populations with logistic growth leads to global persistence on arbitrary networks, whereas bistable dynamics is always associated with local extinction. In this paper we study a reaction-diffusion model on networks with a combination of both logistic and bistable reactions. We&#...

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