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Christian Pötzsche (1972-)

Mathematiker

Name	Christian Pötzsche
Time	1972- (Date of birth and death)
Place	Friedberg (Landkreis Aichach-Friedberg) (Geburtsort) Deutschland
Gender	männlich
Academic degree	Dr.
Profession	Mathematiker (characteristic profession)
Related	Technische Universität München
Further information	Diss. Mathematik an der Universität Augsburg (2002); Habil.-Schr. Zentrum Mathematik an der Technischen Universität München (2009)
Record type	Person
GND-Identifier	124444342
Record ID	124444342
Involved in show all Advances in Difference Equations and Discrete Dynamical Systems : ICDEA, Osaka, Japan, July 2016 System modeling and optimization : 26th IFIP TC 7 Conference ; revised selected papers System Modeling and Optimization : 26th IFIP TC 7 Conference, CSMO 2013, Klagenfurt, Austria, September 9-13, 2013, Revised Selected Papers Geometric theory of discrete nonautonomous dynamical systems Geometric Theory of Discrete Nonautonomous Dynamical Systems Geometric theory of nonautonomous difference equations and discretizations Computation of integral manifolds for Carathéodory differential equations Computation of nonautonomous invariant and inertial manifolds ʗ m -smoothness of invariant fiber bundles for dynamic equations on measure chains A limit set trichotomy for order-preserving systems on time scales Cm-smoothness of invariant fiber bundles for dynamic equations on measure chains A Smoothness Theorem for Invariant Fiber Bundles Langsame Faserbündel dynamischer Gleichungen auf Maßketten

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Christian Pötzsche (1972-)

Advances in Difference Equations and Discrete Dynamical Systems : ICDEA, Osaka, Japan, July 2016

System modeling and optimization : 26th IFIP TC 7 Conference ; revised selected papers

System Modeling and Optimization : 26th IFIP TC 7 Conference, CSMO 2013, Klagenfurt, Austria, September 9-13, 2013, Revised Selected Papers

Geometric theory of discrete nonautonomous dynamical systems

Geometric Theory of Discrete Nonautonomous Dynamical Systems

Geometric theory of nonautonomous difference equations and discretizations

Computation of integral manifolds for Carathéodory differential equations

Computation of nonautonomous invariant and inertial manifolds

ʗ m -smoothness of invariant fiber bundles for dynamic equations on measure chains

A limit set trichotomy for order-preserving systems on time scales

Cm-smoothness of invariant fiber bundles for dynamic equations on measure chains

A Smoothness Theorem for Invariant Fiber Bundles

Langsame Faserbündel dynamischer Gleichungen auf Maßketten