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Czechoslovak Mathematical Journal
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Now showing items 676-705 of 4822
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A contribution to the foundations of network theory using the distribution theory
Contribution to the foundations of network theory using the distribution theory, II
A contribution to the metric theory of Diophantine approximations
A contribution to the theory of stability of differential equations in Banach space
Controlled convergence theorems for Henstock-Kurzweil-Pettis integral on $m$-dimensional compact intervals
Controlling products of currents by higher powers of plurisubharmonic functions
The control problem $\dot x=(A(1-u)+Bu)x$: A comment on an article by J. Kučera
The control problem $\dot x=A(u)x$
Convergence conditions for Secant-type methods
Convergence estimate for second order Cauchy problems with a small parameter
Convergence of Ishikawa iterates for a multi-valued mapping with a fixed point
Convergence of Rump's method for computing the Moore-Penrose inverse
Convergence of series and isomorphic embeddings in Banach spaces
A convergence on Boolean algebras generalizing the convergence on the Aleksandrov cube
Convergences and higher degrees of distributivity of lattice ordered groups and of Boolean algebras
Convergences ${\frak L}\sp H\sb S$ for the group of real numbers
The convergence space of minimal usco mappings
Convergence theorems for the Birkhoff integral
Convex automorphisms of partial monounary algebras
Convex chains in a pseudo MV-algebra
Convex-compact sets and Banach discs
Convex directed subgroups of right ordered tree groups
Convex domination in the composition and Cartesian product of graphs
Convexities of Gaussian integral means and weighted integral means for analytic functions
Convexities of normal valued lattice ordered groups
Convex subsets of partial monounary algebras
A convex treatment of numerical radius inequalities
Convolution operators on Kucera-type spaces for the Hankel transformation
Convolution semigroup of measures on compact noncommutative semigroups
Copies of $l_{p}^{n}$'s uniformly in the spaces $\Pi _{2}( C[ 0,1] ,X) $ and $\Pi _{1}(C[ 0,1],X) $
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