On completeness of left-invariant Lorentz metrics on solvable Lie groups.
We study geodesic completeness for left-invariant Lorentz metrics on solvable Lie groups.
On constructive versions of the Tychonoff and Schauder fixed point theorems.
On continuous extensions.
On fuzzy subbundles of vector bundles.
On fuzzy Volterra integral equations with deviating arguments.
On infinitesimally optimal paths.
On isometries and compact operators between p-adic Banach spaces
On Modular Spaces over a Field with Valuation.
On near-standardness in Hilbert spaces.
On non-archimedean locally convex spaces
On quadratic and sesquilinear functionals.
On Sazonov Type Topology in p-adic Banach Space.
On stability and growth of solutions for classes of initial and boundary value problems
On the definition of a compactoid
On the definition of a probalistic normed space.
On the definition of fuzzy Hilbert spaces and its application.
On the hyperspace of bounded closed sets under a generalized Hausdorff stationary fuzzy metric
In this paper, we generalize the classical Hausdorff metric with t-norms and obtain its basic properties. Furthermore, for a given stationary fuzzy metric space with a t-norm without zero divisors, we propose a method for constructing a generalized Hausdorff fuzzy metric on the set of the nonempty bounded closed subsets. Finally we discuss several important properties as completeness, completion and precompactness.
On the -th birthday of Semen Samsonovich Kutateladze for .
On the -adic spectral analysis and multiwavelet on .
On the probabilistic domain invariance.