Global ETD Search

1	Mutational analysis a joint framework for dynamical systems in and beyond vector spaces / Lorenz, Thomas. January 2009 (has links) Heidelberg, Univ., Habil.-Schr., 2009.
2	When graph meets diagonal: an approximative access to fixed point theory / Wenn der Graph auf die Diagonale trifft: ein approximativer Zugang zur Fixpunkttheorie Okon, Thomas 25 August 2001 (has links) (PDF) The thesis deals with a general access to topological transversality in uniform spaces. / Die Arbeit behandelt einen allgemeinen Zugang zur Topologischen Transversalität in uniformen Räumen. Fixpunkttheorie Nichtlinare Alternative Robertssche Räume Topologische Transversalität mengenwertige Abbildung uniformer Raum Überstreichsatz fixed point theory nonlinear alternative roberts spaces set-valued map sweeping theorem topological transversality uniform space ddc:27 rvk:SK 300 Fixpunkttheorie Mengenwertige Abbildung Uniformer Raum
3	When graph meets diagonal: an approximative access to fixed point theory Okon, Thomas 30 August 2001 (has links) The thesis deals with a general access to topological transversality in uniform spaces. / Die Arbeit behandelt einen allgemeinen Zugang zur Topologischen Transversalität in uniformen Räumen. info:eu-repo/classification/ddc/27 ddc:27
4	A parabolic stochastic differential inclusion Bauwe, Anne, Grecksch, Wilfried 06 October 2005 (has links) (PDF) Stochastic differential inclusions can be considered as a generalisation of stochastic differential equations. In particular a multivalued mapping describes the set of equations, in which a solution has to be found. This paper presents an existence result for a special parabolic stochastic inclusion. The proof is based on the method of upper and lower solutions. In the deterministic case this method was effectively introduced by S. Carl. Itô formula maximal monotone operator set-valued mapping stochastic evolution inclusion upper and lower solution ddc:510 Ito-Formel Mengenwertige Abbildung
5	A parabolic stochastic differential inclusion Bauwe, Anne, Grecksch, Wilfried 06 October 2005 (has links) Stochastic differential inclusions can be considered as a generalisation of stochastic differential equations. In particular a multivalued mapping describes the set of equations, in which a solution has to be found. This paper presents an existence result for a special parabolic stochastic inclusion. The proof is based on the method of upper and lower solutions. In the deterministic case this method was effectively introduced by S. Carl. info:eu-repo/classification/ddc/510 ddc:510 Ito-Formel Mengenwertige Abbildung Itô formula maximal monotone operator set-valued mapping stochastic evolution inclusion upper and lower solution

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