Results 41 to 50 of about 118,692,044 (90)
A short note on hit-and-miss hyperspaces [PDF]
, 2003 Based on some set-theoretical observations, compactness results are given for general hit-and-miss hyperspaces. Compactness here is sometimes viewed splitting into “κ-Lindelöfness” and “κ-compactness” for cardinals κ.
Poppe, Harry +3 more
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Generalized Gibbs Phase Rule and Multicriticality Applied to Magnetic Systems. [PDF]
Entropy (Basel), 2021 Dias DA, Lima FWS, Plascak JA.
europepmc +1 more source
Vietoris-type topologies on hyperspaces
, 2018 We study the (F, G)-hit-and-miss topology introduced by Clementino and Tholen [4]. The same topology was introduced independently in the preliminary version [12] of this paper under the name of Vietoris-type hypertopology (at that time we were not aware ...
Ivanova-Dimova, Elza
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Selection principles in hyperspaces with generalized Vietoris topologies [PDF]
, 2008 We continue investigations of Čech closure spaces and their hyperspaces started in [M. Mršević, M. Jelić, Selection principles and hyperspace topologies in closure spaces, J. Korean Math. Soc. 43 (2006) 1099–1114] and [M. Mršević, M.
Mršević, Mila, Jelić, Milena
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New topology for voltage balancing in railway substations
, 2012 This paper deals with a new technique of voltage unbalance compensation for single phase railway substations. Using the concept of Chopper Controlled Impedance, the authors study the feasibility of an active Steinmetz circuit based on AC choppers.
New topology for voltage balancing in railway substations Raimondo G +3 more
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The complex build algorithm to set up starting structures of lanthanoid complexes with stereochemical control for molecular modeling. [PDF]
Sci Rep, 2021 Munguba GHL +3 more
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On the hyperspaces of meager and regular continua [PDF]
[EN] Given a metric continuum X, we consider the collection of all regular subcontinua of X and the collection of all meager subcontinua of X, these hyperspaces are denoted by D(X) and M(X), respectively. It is known that D(X) is compact if and only if D(
Javier Camargo +5 more
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, 2012 A bornology on a nonempty set X is a family of subsets of X that is closed under taking finite unions, that is hereditary, and that forms a cover of X. Bornologies have been widely applied in functional analysis and topology to form the general framework
Cao, J
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, 2011 A bornology on a nonempty set X is a family of subsets of X that is closed under taking finite unions, that is hereditary, and that forms a cover of X. Bornologies have been widely applied in functional analysis and topology to form the general framework
Cao, J
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On hyperspaces of max-plus and max-min convex sets
, 2017 The paper is devoted to some new results concerning the topology of hyperspaces of max-plus convex subsets in Euclidean spaces and some other ...
Mykhailo Zarichnyi +3 more
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