Results 1 to 10 of about 149 (94)
Duality and quasi-normability for complexity spaces [PDF]
Applied General Topology, 2002 The complexity (quasi-metric) space was introduced in [23] to study complexity analysis of programs. Recently, it was introduced in [22] the dual complexity (quasi-metric) space, as a subspace of the function space [0,) ω. Several quasi-metric properties
Salvador Romaguera, M.P. Schellekens
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On semi-Lipschitz functions with values in a quasi-normed linear space
Applied General Topology, 2005 In a recent paper, S. Romaguera and M. Sanchis discussed several properties of semi-Lipschitz real valued functions. In this paper we analyze the structure of the space of semi-Lipschitz functions that are valued in a quasi-normed linear space.
José Manuel Sánchez-Álvarez
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Assessing the Importance of Psychosocial Factors Associated With Sustainable Organizational Development During COVID-19. [PDF]
Front Psychol, 2021 Dragan F, Luo C, Ivascu L, Ali M.
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Absolutely minimal semi-Lipschitz extensions. [PDF]
Calc Var Partial Differ EquDaniilidis A, Lê TM, Venegas FM.
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Association Rule Analysis of Cognitive Frailty Subtypes in Community-Dwelling Older Adults. [PDF]
Clin Interv AgingLiang S, Lai X, Chen H, Wang Q, Huo X.
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On bicomplete quasi-pseudometrizability [PDF]
Topology and Its Applications, 1993 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Salvador Romaguera
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On the fixed point theory in bicomplete quasi-metric spaces
Journal of Nonlinear Science and Applications, 2016 [EN] We show that some important fixed point theorems on complete metric spaces as Browder’s fixed point theorem and Matkowski’s fixed point theorem can be easily generalized to the framework of bicomplete quasi-metric spaces. From these generalizations we deduce quasi-metric versions of well-known fixed point theorems due to Krasnoselski˘ı and ...
Pedro Tirado
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The congruence biframe as a quasi-uniform bicompletion [PDF]
Topology and Its Applications, 2020 Künzi and Ferrario have shown that a $T_0$ space is sober if and only if it is bicomplete in the well-monotone quasi-uniformity. We prove a pointfree version of this result: a strictly zero-dimensional biframe is a congruence biframe if and only if it is bicomplete in the same quasi-uniformity.
Graham Manuell
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Some of the next articles are maybe not open access.
Bispaces admitting only bicomplete or only totally bounded quasi-metrics
Rendiconti Del Circolo Matematico Di Palermo, 2001The authors extend the following result: a (pseudo) metrizable topological space admits only complete (pseudo) metrics if and only if it is compact. In section 2 the above result is studied for quasi-(pseudo) metrizable bispaces. An example shows that it is not true that quasi-metrizable bispaces \((X,S,T)\) admit only bicomplete quasi-metrics if and ...
S Romaguera, H P A Kunzi
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μ-Bicomplete Categories and Parity Games
RAIRO - Theoretical Informatics and Applications, 2002Luigi Santocanale
exaly