Pseudo-metrizability of quotient spaces
C. J. Himmelberg (1968)
Fundamenta Mathematicae
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Displaying similar documents to “Remark on some abstract distance spaces.”
Pseudo-metrizability of quotient spaces
Abstract distance and neighborhood spaces
Mamuzić, Z.
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Isomorphically isometric probabilistic normed linear spaces.
Howard Sherwood (1979)
Stochastica
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Probabilistic normed linear spaces (briefly PNL spaces) were first studied by A. N. Serstnev in [1]. His definition was motivated by the definition of probabilistic metric spaces (PM spaces) which were introduced by K. Menger and subsequebtly developed by A. Wald, B. Schweizer, A. Sklar and others. In a previuos paper [2] we studied the relationship between two important classes of PM spaces, namely E-spaces and pseudo-metrically generated PM spaces. We showed that a PM space...
Pseudo-Delta Functions and Sequences in the Optimization Theory
Endre Pap, Nenad Teofanov (1998)
The Yugoslav Journal of Operations Research
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Pseudo-integral of differential equations of the n-th order
K. Orlov, M. Stojanović (1974)
Matematički Vesnik
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On the pseudo-processes and pseudo-dynamical systems
Zenon Moszner, Maria Żurek-Etgens (1987)
Archivum Mathematicum
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A class of spaces in which compactness and finiteness are equivalent
H. B. Potoczny (1984)
Matematički Vesnik
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Factorwise rigidity of embeddings of products of pseudo-arcs
Mauricio E. Chacón-Tirado, Alejandro Illanes, Rocío Leonel (2012)
Colloquium Mathematicae
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An embedding from a Cartesian product of two spaces into the Cartesian product of two spaces is said to be factorwise rigid provided that it is the product of embeddings on the individual factors composed with a permutation of the coordinates. We prove that each embedding of a product of two pseudo-arcs into itself is factorwise rigid. As a consequence, if X and Y are metric continua with the property that each of their nondegenerate proper subcontinua is homeomorphic to the pseudo-arc,...