Kalecki's model of business cycle. Data dependence.
Kannan fixed point theorem on generalized metric spaces.
Kannan-type cyclic contraction results in -Menger space
In this paper we establish Kannan-type cyclic contraction results in probabilistic 2-metric spaces. We use two different types of -norm in our theorems. In our first theorem we use a Hadzic-type -norm. We use the minimum -norm in our second theorem. We prove our second theorem by different arguments than the first theorem. A control function is used in our second theorem. These results generalize some existing results in probabilistic 2-metric spaces. Our results are illustrated with an example....
KKM maps and variational inequalities
KKM theorem with applications to lower and upper bounds equilibrium problem in -convex spaces.
Kneser's theorems for strong, weak and pseudo-solutions of ordinary differential equations in Banach spaces
We investigate the structure of the set of solutions of the Cauchy problem x’ = f(t,x), x(0) = x₀ in Banach spaces. If f satisfies a compactness condition expressed in terms of measures of weak noncompactness, and f is Pettis-integrable, then the set of pseudo-solutions of this problem is a continuum in , the space of all continuous functions from I to E endowed with the weak topology. Under some additional assumptions these solutions are, in fact, weak solutions or strong Carathéodory solutions,...
Krasnoselskii-type fixed point theorems under weak topology settings and applications.
Krasnosel'skii-type fixed-set results.