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  • The whole thesis is devoted to problems containing so called jumping nonlinearities. This type of nonlinearity can reflect a transition between two media or can model a jump in properties of two media crossing their mutual boundary line. The precise des cription of the solution set of an ODE periodic problem with an asymmetric nonlinearity is given with respect to all its parameters. The existence of multiple periodic solutions is proved for an ODE periodic problem with a perturbed right-hand side. Bo th previous results are applied to two mathematical models. In the case of the model of a suspension bridge, the importance of the Fucik spectrum is shown, the correspondence of points of resonance and asymptotic bifurcation points is given. Some branch es of the Fucik spectrum for a wave operator are explored using a continuation shooting method. Moreover, some qualitative properties of the Fucik spectrum are explored, which are not observable in the case of ordinary differential operators.
  • The whole thesis is devoted to problems containing so called jumping nonlinearities. This type of nonlinearity can reflect a transition between two media or can model a jump in properties of two media crossing their mutual boundary line. The precise des cription of the solution set of an ODE periodic problem with an asymmetric nonlinearity is given with respect to all its parameters. The existence of multiple periodic solutions is proved for an ODE periodic problem with a perturbed right-hand side. Bo th previous results are applied to two mathematical models. In the case of the model of a suspension bridge, the importance of the Fucik spectrum is shown, the correspondence of points of resonance and asymptotic bifurcation points is given. Some branch es of the Fucik spectrum for a wave operator are explored using a continuation shooting method. Moreover, some qualitative properties of the Fucik spectrum are explored, which are not observable in the case of ordinary differential operators. (en)
Title
  • Nonlinear boundary value problems with asymmetric nonlinearities - periodic solutions and the Fucik spectrum
  • Nonlinear boundary value problems with asymmetric nonlinearities - periodic solutions and the Fucik spectrum (en)
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  • Nonlinear boundary value problems with asymmetric nonlinearities - periodic solutions and the Fucik spectrum
  • Nonlinear boundary value problems with asymmetric nonlinearities - periodic solutions and the Fucik spectrum (en)
skos:notation
  • RIV/49777513:23520/03:00000247!RIV/2004/GA0/235204/N
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  • RIV/49777513:23520/03:00000247
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  • the Fucik spectrum;; jumping nonlinearity;; asymmetric nonlinearity;; existence and multiplicity of periodic solutions;; wave operator;; beam operator;; points of resonance;; asymptotic bifurcation points; (en)
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  • [5BF404030ECD]
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  • Nonlinear boundary value problems with asymmetric nonlinearities - periodic solutions and the Fucik spectrum
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  • Nečesal, Petr
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  • Neuveden
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  • 23520
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