Handbook of Topological Fixed Point TheoryRobert F. Brown This book will be especially useful for post-graduate students and researchers interested in the fixed point theory, particularly in topological methods in nonlinear analysis, differential equations and dynamical systems. The content is also likely to stimulate the interest of mathematical economists, population dynamics experts as well as theoretical physicists exploring the topological dynamics. |
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Handbook of Topological Fixed Point Theory Robert F. Brown,Massimo Furi,L. Gorniewicz,Boju Jiang Limited preview - 2005 |
Common terms and phrases
abelian algebraic Amer assume bifurcation boundary bounded braid type class of f coincidence coincidence theory compact compute continuous map convex COROLLARY defined definition deformation degree denote differential equations dimension disjoint endomorphism equivalent equivariant essential example exists fibration finite Fix(f Fix(ƒ fixed point class fixed point index fixed point theory formula function fundamental group given hence homology homomorphism homotopy invariance Hopf HPer(f implies induced integer isomorphism Jiang Lefschetz number Lemma Let f Lie group linear manifolds map f map ƒ Math matrix neighbourhood Nielsen class Nielsen number Nielsen theory nilmanifolds number of fixed open subset orientable pair periodic orbits periodic points problem proof PROPOSITION pseudo-Anosov Reidemeister classes Reidemeister trace result retract root class satisfying self-maps semicontinuous sequence solutions solvmanifolds space subgroup surface Theorem topological torus vector field Wecken weighted map