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Commentationes Mathematicae Universitatis Carolinae
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Now showing items 2559-2588 of 3843
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On the method of least squares of finding eigenvalues of some symmetric operators
On the metric dimension of converging sequences
On the metric reflection of a pseudometric space in ZF
On the minimax principle for $K$-positive operators (Preliminary communication)
On the monoids of homomorphisms of semigroups with unity
On the multiple Birkhoff recurrence theorem in dynamics
On the multiplicity points of monotone operators on separable Banach spaces
On the multiplicity points of monotone operators on separable Banach spaces. II.
On the Neumann problem in potential theory (Preliminary communication)
On the $n$-fold symmetric product of a space with a $\sigma$-$(P)$-property $cn$-network ($ck$-network)
On the Noetherian type of topological spaces
On the non-commutative neutrix product $\ln x_+\circ x_+^{-s}$
On the non-$l_n^{(1)}$ and locally uniformly non-$l_n^{(1)}$ properties, and $l^1$ copies in Musielak-Orlicz spaces
On the nontrivial solvability of systems of homogeneous linear equations over $\mathbb Z$ in ZFC
On the Novák completion of convergence groups
On the Novak number of a hyperspace
On the number of binary signed digit representations of a given weight
On the number of compact subsets in topological groups
On the number of intersections of two polygons
On the number of Russell's socks or $2+2+2+\dots=\text{?}$
On the numerical range of operators on locally and on H-locally convex spaces
On the optimal control of nonresonant elliptic equations
On the order of convergence of Broyden-Gay-Schnabel's method
On the paracompactness of frames
On the Perron-Frobenius theory for sets of positive operators
On the points of multiplicity of monotone operators
On the points of multivaluedness of metric projections in separable Banach spaces
On the points of non-differentiability of convex functions
On the poset of tensor products on the unit interval
On the position of the space of representable operators in the space of linear operators$^1$
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