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Czechoslovak Mathematical Journal
Volume 60
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Now showing items 6-35 of 89
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Cauchy's residue theorem for a class of real valued functions
$C$-Gorenstein projective, injective and flat modules
A class of weakly perfect graphs
A cohomological Steinness criterion for holomorphically spreadable complex spaces
Cohomology of configuration spaces of complex projective spaces
Components and inductive dimensions of compact spaces
Composition-diamond lemma for modules
Convergence conditions for Secant-type methods
Counting irreducible polynomials over finite fields
Crossed product of cyclic groups
A direct approach to the Weiss conjecture for bounded analytic semigroups
An elementary proof of the theorem that absolute gauge integrability implies Lebesgue integrability
An elliptic curve having large integral points
Equitorsion holomorphically projective mappings of generalized Kählerian space of the first kind
Erratum to the paper: Ideals of homogeneous polynomials and weakly compact approximation property in Banach spaces published in Czech. Math. J. vol. 57 (132), No. 2 (2007), 763–776
Essential norm of the difference of composition operators on Bloch space
Existence of perfect matchings in a plane bipartite graph
Extension and reconstruction theorems for the Urysohn universal metric space
General integration and extensions. I
General integration and extensions.II
Generalized derivations associated with Hochschild 2-cocycles on some algebras
Generalized Jordan derivations associated with Hochschild 2-cocycles of triangular algebras
Global and non-global existence of solutions to a nonlocal and degenerate quasilinear parabolic system
Global structure of positive solutions for superlinear $2m$th-boundary value problems
The Grothendieck property for injective tensor products of Banach spaces
Grothendieck ring of quantum double of finite groups
Homogeneous polynomials with isomorphic Milnor algebras
A hybrid mean value of the Dedekind sums
A hybrid mean value related to Dedekind sums
Integral polynomials on Banach spaces not containing $\ell _1$
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