Periodic point, endpoint, and convergence theorems for dissipative set-valued dynamic systems with generalized pseudodistances in cone uniform and uniform spaces.

Włodarczyk, Kazimierz; Plebaniak, Robert

Displaying similar documents to “Periodic point, endpoint, and convergence theorems for dissipative set-valued dynamic systems with generalized pseudodistances in cone uniform and uniform spaces.”

Quasigauge spaces with generalized quasipseudodistances and periodic points of dissipative set-valued dynamic systems.

Włodarczyk, Kazimierz, Plebaniak, Robert (2011)

Fixed Point Theory and Applications [electronic only]

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Maximality principle and general results of Ekeland and Caristi types without lower semicontinuity assumptions in cone uniform spaces with generalized pseudodistances.

Włodarczyk, Kazimierz, Plebaniak, Robert (2010)

Fixed Point Theory and Applications [electronic only]

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Some remarks on Prandtl system

Hua Shui Zhan, Jun Ning Zhao (2008)

Applications of Mathematics

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The purpose of this paper is to correct some drawbacks in the proof of the well-known Boundary Layer Theory in Oleinik’s book. The Prandtl system for a nonstationary layer arising in an axially symmetric incopressible flow past a solid body is analyzed.

A weighted vector-valued weak type (1,1) inequality and spherical summation

Shuichi Sato (1994)

Studia Mathematica

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We prove a weighted vector-valued weak type (1,1) inequality for the Bochner-Riesz means of the critical order. In fact, we prove a slightly more general result.

On Gateaux differentiable bump functions

Francisco Hernández, Stanimir Troyanski (1996)

Studia Mathematica

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It is shown that the order of Gateaux smoothness of bump functions on a wide class of Banach spaces with unconditional basis is not better than that of Fréchet differentiability. It is proved as well that in the separable case this order for Banach lattices satisfying a lower p-estimate for 1≤ p < 2 can be only slightly better.