Handbook of Topological Fixed Point Theory
Contributor(s): Brown, R. F [editor.1 ] | Furi, M [editor.1 ] | G�rniewicz, L [editor.1 ] | [editor.2 ].
Material type:
BookDordrecht : Springer Netherlands, 2005. Description: X, 972 p. online resource.Content type: text Media type: computer Carrier type: online resourceISBN: 9781402032226.Subject(s): Mathematics. 0 | Differential equations. 0 | Partial differential equations. 0 | Topology. 0 | Algebraic topology.14 | Mathematics.24 | Ordinary Differential Equations.24 | Partial Differential Equations.24 | Topology.24 | Algebraic Topology.1DDC classification: 515.352 | Item type | Current location | Call number | Status | Date due | Barcode | Item holds |
|---|---|---|---|---|---|---|
| PK Kelkar Library, IIT Kanpur | Available | EBKS0006359 |
Homological Methods in Fixed Point Theory -- Coincidence Theory -- On the Lefschetz Fixed Point Theorem -- Linearizations for Maps of Nilmanifolds and Solvmanifolds -- Homotopy Minimal Periods -- Periodic Points and Braid Theory -- Fixed Point Theory of Multivalued Weighted Maps -- Fixed Point Theory for Homogeneous Spaces A Brief Survey -- Equivariant Fixed Point Theory -- A Note on Equivariant Fixed Point Theory -- Equivariant Degree -- Bifurcations of Solutions of SO(2)-Symmetric Nonlinear Problems with Variational Structure -- Nielsen Theory -- Nielsen Root Theory -- More about Nielsen Theories and Their Applications -- Algebraic Techniques for Calculating the Nielsen Number on Hyperbolic Surfaces -- Fibre Techniques in Nielsen Theory Calculations -- Wecken Theorem for Fixed and Periodic Points -- A Primer of Nielsen Fixed Point Theory -- Nielsen Fixed Point Theory on Surfaces -- Relative Nielsen Theory -- Applications -- Applicable Fixed Point Principles -- The Fixed Point Index of the Poincar� Translation Operator on Differentiable Manifolds -- On the Existence of Equilibria and Fixed Points of Maps under Constraints -- Topological Fixed Point Theory and Nonlinear Differential Equations -- Fixed Point Results Based on the Wa?ewski Method. 0
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