Aims and Scopes

Journal of fixed point theory focuses on important developments in fixed point theory and its applications with a particular emphasis on topics include, but are not limited to:

Algebraic topology methods in the context of the Leray-Schauder theory;

Bifurcation theory and non-linear PDE-s;

Borsuk-Ulam type results;

Convex analysis and variational inequalities;

Degree and Conley Index in the study of non-linear phenomena;

Degree and fixed point index for various types of maps;

Elliptic complexes and the Atiyah-Bott fixed point theorem;

Fixed point algorithms for computing fixed points.

Floer Homology and Hamiltonian Systems;

Global Riemannian geometry;


Theory of games and economics;

Lefschetz and Nielsen theories;

Lusternik-Schnirelmann and Morse theoretic methods;

Nonlinear problems in fluid mechanics;

Symplectic fixed point theorems and results related the Arnold Conjecture;

Vietoris fractions and fixed points for set-valued maps.