Espacios con producto interior probabilístico.
Josep M.ª Fortuny (1984)
Stochastica
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Probabilistic inner product spaces are studied with detail.
Josep M.ª Fortuny (1984)
Stochastica
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Probabilistic inner product spaces are studied with detail.
Alberto Falqués Serra (1982)
Stochastica
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In this paper it is first shown that the linear evolution equations for a generalized thermoelastic solid generate a C semigroup. Next an analysis of the long time evolution behaviour yields the some results known for classical thermoelasticity: generically, the natural state is asymptotically stable.
Enrique Tarazona Ferrandis (1981)
Stochastica
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This paper deals with the existence of non constant real valued functions on a topological space X. The main results are related to closed covers and order properties.
Enrique Tarazona Ferrandis (1981)
Stochastica
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We study some relations whose compatibility with the topology is equivalent to normality or to complete regularity.
Roser Rovira (1984)
Stochastica
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Following the studies made by Alsina and Schweizer about countable products of probabilistic metric spaces, two kinds of products of probabilistic normed spaces are investigated.
Buenaventura Clares Rodríguez (1983)
Stochastica
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Our purpose is to introduce the W-composition, W-minimalization and W-primitive recursion operations as operations between W-valued functions, where W denotes the ordered semiring ([0,1],+,≤). We prove that: 1) the set of W-calculable functions is closed under the W-composition and W-primitice recursion operations, and 2) the set of the partially W-calculable functions is closed under the W-minimalization operation.
Francesc Bofill (1982)
Stochastica
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We study the relations between simetrization by a limiting process of probabilities and functions defined on a metric compacy product space and their ergodic properties.
Carme Burgués (1981)
Stochastica
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We prove that two archimedean t-norms with equal diagonal sections and zero-sets must be identical.
Piedad Guijarro Carranza (1985)
Stochastica
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Let U be an open convex set in a Banach space E, F another Banach space. We consider the space H(U,F) of all F-valued holomorphic functions of bounded type in U possesing an asymptotic expansion in the origin. We study classes of asymptotic approximations such that two functions in the same class with an identical asymptotic expansion must coincide. In this paper, we characterize the functions belonging to some of these classes which are optimal approximations of a given series. ...