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Generalized hypergeometric systems and the fifth and sixth Painlev´e equations
Authors: Galina Filipuk
Keywords: Reduction problems, Painlev´e equations, B¨acklund transformations
– 0.11 Mb
Keywords: Reduction problems, Painlev´e equations, B¨acklund transformations
Abstract
This paper concerns (generalized) hypergeometric systems associated with the fifth and sixth Painlev´e equations, which are the second order nonlinear ordinary differential equations. The Painlev´e equations govern monodromy preserving deformations of certain second order linear scalar equations. We reduce these scalar equations to generalized hypergeometric systems.Fulltext
– 0.11 Mb
Contents
- Generalized hypergeometric systems and the fifth and sixth Painlev´e equations
- Vague BF-algebras
- A heuristic algorithm for the two-dimensional single large bin packing problem
- On isotopy, parastrophy and orthogonality of quasigroups
- On stability of Pareto-optimal solution of portfolio optimization problem with Savages minimax risk criteria
- On quasiidenties of torsion free nilpotent loops
- Center problem for a class of cubic systems with a bundle of two invariant straight lines and one invariant conic
- Method for constructing one-point expansions of a topology* on a finite set and its applications
- Topological rings with at most two nontrivial closed ideals
- Convex Quadrics
- On spaces related to the Navier-Stokes equations
