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Commentationes Mathematicae Universitatis Carolinae
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Now showing items 991-1020 of 3843
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Fixed point theorems for $n$-periodic mappings in Banach spaces
Fixed point theorems for pseudo-contractive mappings and a counterexample for compact maps
Fixed point theorems for sum of nonlinear mappings
Fixed point theorems, Nemyckii and Uryson operators, and continuity of nonlinear mappings
Fixed point theorems of Rothe-type for Frum-Ketkov- and 1-set-contractions
Fixpunktsätze für limeskompakte mengenwertige Abbildungen in nicht notwendig lokalkonvexen topologischen Vektorräumen
Flows and periodic motions
For a dense set of equivalent norms, a non-reflexive Banach space contains a triangle with no Chebyshev center
Forced periodic oscillations in the climate system via an energy balance model
Forced vibrations in one-dimensional nonlinear thermoelasticity as a local coercive-like problem
Forcing countable networks for spaces satisfying $\operatorname{R}(X^\omega)=\omega$
Forcing in the alternative set theory. I
Forcing in the alternative set theory. II
Forcing with ideals generated by closed sets
A formula for calculation of metric dimension of converging sequences
Four-dimensional curvature homogeneous spaces
Fourier inversion of distributions on projective spaces
The fourth moment of a general linear statistic
F-quasigroups and generalized modules
F-quasigroups isotopic to groups
The fractional integral between weighted Orlicz and $BMO_{\phi}$ spaces on spaces of homogeneous type
Fractional integrals on spaces of homogeneous type
Fractional integro-differentiation in harmonic mixed norm spaces on a half-space
Fraïssé structures and a conjecture of Furstenberg
${\frak A} (1,1)$ can be strongly embedded into category of semigroups
Frame monomorphisms and a feature of the $l$-group of Baire functions on a topological space
Frattinian constructions
Fréchet differentiability via partial Fréchet differentiability
Fréchet directional differentiability and Fréchet differentiability
Fréchet property in compact spaces is not preserved by $M$-equivalence
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