Results 11 to 20 of about 263,107 (285)
Land, 2022 Urbanization increases the scales of urban spaces and the sizes of their populations, causing the functions in cities and towns to be in short supply. This study carries out functional space identification on the Dujiangyan elite irrigation area based on
Qidi Dong +4 more
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First-countable Lindelöf scattered spaces
Topology and its Applications, 2022 We study the class of first-countable Lindelöf scattered spaces, or "FLS" spaces. While every $T_3$ FLS space is homeomorphic to a scattered subspace of $\mathbb Q$, the class of $T_2$ FLS spaces turns out to be surprisingly rich. Our investigation of these spaces reveals close ties to $Q$-sets, Lusin sets, and their relatives, and to the cardinals ...
Banakh, Taras +2 more
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Soliton Scattering in Noncommutative Spaces [PDF]
Theoretical and Mathematical Physics, 2018 We discuss exact multi-soliton solutions to integrable hierarchies on noncommutative space-times in diverse dimension. The solutions are represented by quasi-determinants in compact forms. We study soliton scattering processes in the asymptotic region where the configurations could be real-valued.
Hamanaka, M., Okabe, H.
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La métro-périurbanisation comme nouveau paradigme ?
Projets de Paysage, 2012 Stigmatized for a long time, the knowledge of the periurbanized spaces was essentially approached through a series of all-embracing, sometimes ideological presuppositions, ignoring the variety of the urban and social dynamics at work.
Émeline Bailly, Hervé Duret
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Land, 2023 Evolution and influencing factors of manufacturing production spaces in the global city regions of China are diverse from the West, attracting attention to accurately identify and analyze the real and continuous distribution of manufacturing production ...
Bo Liu, Desheng Xue, Sijun Zheng
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On spaces whose nowhere dense subsets are scattered
International Journal of Mathematics and Mathematical Sciences, 1998 The aim of this paper is to study the class of N-scattered spaces, i.e. the spaces whose nowhere dense subsets are scattered. The concept was recently used in a decomposition of scatteredness a topological space (X,τ) is scattered if and only if X ...
Julian Dontchev, David Rose
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Fan-Gottesman Compactification and Scattered Spaces
Applied Mathematics and Nonlinear Sciences, 2020 Abstract Compactification is the process or result of making a topological space into a compact space. An embedding of a topological space X as a dense subset of a compact space is called a compactification of X. There are a lot of compactification methods but we study with Fan- Gottesman compactification.
UĞUR, TAMER, ELMALI, CEREN SULTAN
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Vietoris topology on spaces dominated by second countable ones
Open Mathematics, 2015 For a given space X let C(X) be the family of all compact subsets of X. A space X is dominated by a space M if X has an M-ordered compact cover, this means that there exists a family F = {FK : K ∈ C(M)} ⊂ C(X) such that ∪ F = X and K ⊂ L implies that FK ⊂
Islas Carlos, Jardon Daniel
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Derived length for arbitrary topological spaces
International Journal of Mathematics and Mathematical Sciences, 1992 The notion of derived length is as old as that of ordinal numbers itself. It is also known as the Cantor-Bendixon length. It is defined only for dispersed (that is scattered) spaces.
A. J. Jayanthan
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A Banach Space Regularization Approach for Multifrequency Microwave Imaging
International Journal of Antennas and Propagation, 2016 A method for microwave imaging of dielectric targets is proposed. It is based on a tomographic approach in which the field scattered by an unknown target (and collected in a proper observation domain) is inverted by using an inexact-Newton method ...
Claudio Estatico +3 more
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