On characterization of the Lipschitzian composition operator between spaces of functions of bounded $p$-variation

Nelson Merentes; Sergio Rivas

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Displaying similar documents to “On characterization of the Lipschitzian composition operator between spaces of functions of bounded $p$ -variation”

Uniformly bounded composition operators in the banach space of bounded (p, k)-variation in the sense of Riesz-Popoviciu

Francy Armao, Dorota Głazowska, Sergio Rivas, Jessica Rojas (2013)

Open Mathematics

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We prove that if the composition operator F generated by a function f: [a, b] × ℝ → ℝ maps the space of bounded (p, k)-variation in the sense of Riesz-Popoviciu, p ≥ 1, k an integer, denoted by RV(p,k)[a, b], into itself and is uniformly bounded then RV(p,k)[a, b] satisfies the Matkowski condition.

Characterization of globally Lipschitzian composition operators in the Banach space ${BV}_{p}^{2} [a, b]$

Janusz Matkowski, Nelson Merentes (1992)

Archivum Mathematicum

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We give a characterization of the globally Lipschitzian composition operators acting in the space $B V_{p}^{2} [a, b]$

Modelling of singularities in elastoplastic materials with fatigue

Pavel Krejčí (1994)

Applications of Mathematics

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The hypothesis that, on the macroscopic level, the accumulated fatigue of an elastoplastic material with kinematic hardening can be identified from the mathematical point of view with the dissipated energy, is used for the construction of a new constitutive elastoplastic fatigue model. Its analytical investigation characterizes conditions for the formation of singularities in a finite time. The corresponding constitutive law is then coupled with the dynamical equation of motion of a...

On Kottman's constants in Banach spaces

Jesús M. F. Castillo, Pier Luigi Papini (2011)

Banach Center Publications

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This paper deals with a few, not widely known, aspects of Kottman's constant of a Banach space and its symmetric and finite variations. We will consider their behaviour under ultrapowers, relations with other parameters such as Whitley's or James' constant, and connection with the extension of c₀-valued Lipschitz maps.

Displaying similar documents to “On characterization of the Lipschitzian composition operator between spaces of functions of bounded p -variation”

Uniformly bounded composition operators in the banach space of bounded (p, k)-variation in the sense of Riesz-Popoviciu

Characterization of globally Lipschitzian composition operators in the Banach space BV p 2 [ a , b ]

Modelling of singularities in elastoplastic materials with fatigue

On Kottman's constants in Banach spaces

Displaying similar documents to “On characterization of the Lipschitzian composition operator between spaces of functions of bounded $p$ -variation”

Characterization of globally Lipschitzian composition operators in the Banach space ${BV}_{p}^{2} [a, b]$