Results 21 to 30 of about 54 (43)
Generalized Caratheodory Extension Theorem on Fuzzy Measure Space
Lattice‐valued fuzzy measures are lattice‐valued set functions which assign the bottom element of the lattice to the empty set and the top element of the lattice to the entire universe, satisfying the additive properties and the property of monotonicity.
Mehmet Şahin +4 more
wiley +1 more source
We are concerned with fully nonlinear uniformly elliptic operators with a superlinear gradient term. We look for local estimates, such as weak Harnack inequality and local maximum principle, and their extension up to the boundary. As applications, we deduce ABP‐type estimates and weak maximum principles in general unbounded domains, a strong maximum ...
M. E. Amendola +3 more
wiley +1 more source
The compactificability classes of certain spaces
We apply the theory of the mutual compactificability to some spaces, mostly derived from the real line. For example, any noncompact locally connected metrizable generalized continuum, the Tichonov cube without its zero point Iℵ0\{0}, as well as the Cantor discontinuum without its zero point Dℵ0\{0} are of the same class of mutual compactificability as ...
Martin Maria Kovár
wiley +1 more source
In this paper, we introduce the concept of mc‐vertices in simple graphs and use monophonic paths to define a new class of vertex topologies, called monophonic c‐topologies. We investigate fundamental properties of these spaces, including openness‐minimizing behavior, compactness, and various forms of connectedness, and we characterize graphs that ...
Faten H. Damag +5 more
wiley +1 more source
Line antiderivations over local fields and their applications
A non‐Archimedean antiderivational line analog of the Cauchy‐type line integration is defined and investigated over local fields. Classes of non‐Archimedean holomorphic functions are defined and studied. Residues of functions are studied; Laurent series representations are described.
S. V. Ludkovsky
wiley +1 more source
Some applications of minimal open sets
We characterize minimal open sets in topological spaces. We show that any nonempty subset of a minimal open set is pre‐open. As an application of a theory of minimal open sets, we obtain a sufficient condition for a locally finite space to be a pre‐Hausdorff space.
Fumie Nakaoka, Nobuyuki Oda
wiley +1 more source
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Selective versions of acc and (a) spaces and the Alexandroff duplicate
AIP Conference Proceedings, 2022Ljubisa Kočinac, Kočinac Ljubiša D R
exaly +2 more sources
Alexandroff topologies and monoid actions
Forum Mathematicum, 2020Federico Giovanni Infusino +1 more
exaly
Topological realizations of groups in Alexandroff spaces
Revista De La Real Academia De Ciencias Exactas, Fisicas Y Naturales - Serie A: Matematicas, 2020FRANCISCO Romero Ruiz Del Portal +2 more
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