Titlebook: Difference Equations and Discrete Dynamical Systems with Applications; 24th ICDEA, Dresden, Martin Bohner,Stefan Siegmund,Petr Stehlík Conf

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Qualit?tssicherung in der Erwachsenenbildungn . and . is a non-negative sequence. Sufficient conditions for the global asymptotic stability of the zero solution are derived in terms of the attractivity of the fixed point . under the iterations of distinct maps of the family of one-dimensional maps . The principal motivation for consideration

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Was bedeutet ?Qualit?t“ in der P?dagogik? concentration of antibodies in biopixel (.,?.), .. . is spatial diffusion-like operator. Permanence of the system is investigated. Stability research uses approach of Lyapunov functions. Numerical simulations are used in order to investigate qualitative behavior when changing the value of time dela

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,Die Bewertung von Aktienb?rsen,rete, the space is represented by a simple graph. The equation is derived from “first principles”. Basic qualitative properties, namely, existence and stability of equilibria are discussed. The results are demonstrated on a particular system that can be interpreted as a model of metapopulation on in

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https://doi.org/10.1007/978-3-663-13104-5eral time scale can yield new results or new proofs to known results. It seems that this approach has not been extensively used in the literature devoted to dynamic equations. We present, in particular, two types of applications. In the first one, an original dynamic equation is transformed into a s

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Qualit?tssicherung in der ErwachsenenbildungIn this paper, we give sufficient conditions for oscillation and nonoscillation of solutions to the neutral difference equation .where . is the forward difference operator, ., . and .. Our new oscillation and nonoscillation tests include product type conditions. We also show with an example that the new conditions are sharp.

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Sharp Conditions for Oscillation and Nonoscillation of Neutral Difference EquationsIn this paper, we give sufficient conditions for oscillation and nonoscillation of solutions to the neutral difference equation .where . is the forward difference operator, ., . and .. Our new oscillation and nonoscillation tests include product type conditions. We also show with an example that the new conditions are sharp.

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