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Displaying 4861 – 4880 of 13226

Integrability of derivations of classical solutions of Dirichlet's problem for an elliptic equation.

Hassan, M.I. (1984)

International Journal of Mathematics and Mathematical Sciences

Integrable, ergodic actions of Abelian groups on von Neumann algebras.

D. de Schreye (1983)

Mathematica Scandinavica

Integrable functions for the Bernoulli measures of rank $1$

Hamadoun Maïga (2010)

Annales mathématiques Blaise Pascal

In this paper, following the $p$ -adic integration theory worked out by A. F. Monna and T. A. Springer [4, 5] and generalized by A. C. M. van Rooij and W. H. Schikhof [6, 7] for the spaces which are not $σ$ -compacts, we study the class of integrable $p$ -adic functions with respect to Bernoulli measures of rank $1$ . Among these measures, we characterize those which are invertible and we give their inverse in the form of series.

Integrable group actions on von Neumann algebras.

W.L. Paschke (1977)

Mathematica Scandinavica

Integrable-ergodic C*-dynamical systems on Abelian groups.

D. de Schreye (1985)

Mathematica Scandinavica

Integración bilineal bornológica.

María E. Ballve, P. Jiménez Guerra (1989)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

Integración de funciones con valores en un espacio localmente convexo respecto de medidas infinitas. II.

Baltasar Rodríguez-Salinas (1983)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

Integración de funciones con valores en un espacio localmente convexo respecto de medidas infinitas. III.

Baltasar Rodríguez-Salinas (1983)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

Integración de funciones con valores en un espacio localmente convexo respecto de medidas infinitas. I.

Baltasar Rodríguez-Salinas (1983)

Revista de la Real Academia de Ciencias Exactas Físicas y Naturales

Integral and derivative operators of functional order on generalized Besov and Triebel-Lizorkin spaces in the setting of spaces of homogeneous type

Silvia I. Hartzstein, Beatriz E. Viviani (2002)

Commentationes Mathematicae Universitatis Carolinae

In the setting of spaces of homogeneous-type, we define the Integral, $I_{φ}$ , and Derivative, $D_{φ}$ , operators of order $φ$ , where $φ$ is a function of positive lower type and upper type less than $1$ , and show that $I_{φ}$ and $D_{φ}$ are bounded from Lipschitz spaces $Λ^{ξ}$ to $Λ^{ξ φ}$ and $Λ^{ξ / φ}$ respectively, with suitable restrictions on the quasi-increasing function $ξ$ in each case. We also prove that $I_{φ}$ and $D_{φ}$ are bounded from the generalized Besov ${\dot{B}}_{p}^{ψ, q}$ , with $1 \leq p, q < \infty$ , and Triebel-Lizorkin spaces ${\dot{F}}_{p}^{ψ, q}$ , with $1 < p, q < \infty$ , of order $ψ$ to those of order $φ ψ$ and $ψ / φ$ respectively,...

Integral criteria for transportation-cost inequalities.

Gozlan, Nathael (2006)

Electronic Communications in Probability [electronic only]

Integral equalities for functions of unbounded spectral operators in Banach spaces [Book]

Benedetto Silvestri (2009)

Integral equations of the first kind of Sonine type.

Samko, Stefan G., Cardoso, Rogério P. (2003)

International Journal of Mathematics and Mathematical Sciences

Integral holomorphic functions

Verónica Dimant, Pablo Galindo, Manuel Maestre, Ignacio Zalduendo (2004)

Studia Mathematica

We define the class of integral holomorphic functions over Banach spaces; these are functions admitting an integral representation akin to the Cauchy integral formula, and are related to integral polynomials. After studying various properties of these functions, Banach and Fréchet spaces of integral holomorphic functions are defined, and several aspects investigated: duality, Taylor series approximation, biduality and reflexivity.

Integral inequalities and summability of solutions of some differential problems

Lucio Boccardo (2000)

Banach Center Publications

The aim of this note is to indicate how inequalities concerning the integral of ${| \nabla u |}^{2}$ on the subsets where |u(x)| is greater than k ( $k \in I R^{+}$ ) can be used in order to prove summability properties of u (joint work with Daniela Giachetti). This method was introduced by Ennio De Giorgi and Guido Stampacchia for the study of the regularity of the solutions of Dirichlet problems. In some joint works with Thierry Gallouet, inequalities concerning the integral of ${| \nabla u |}^{2}$ on the subsets where |u(x)| is less than k ( $k \in I R^{+}$ ) or...

Integral inequalities in anisotropic Sobolev spaces.

Alborova, M.S. (2002)

Vladikavkazskiĭ Matematicheskiĭ Zhurnal

Integral mappings and the principle of local reflexivity for noncommutative $L^{1}$ -spaces.

Effros, Edward G., Junge, Marius, Ruan, Zhong-Jin (2000)

Annals of Mathematics. Second Series

Integral multilinear forms on $C (K, X)$ spaces

Ignacio Villanueva (2004)

Czechoslovak Mathematical Journal

We use polymeasures to characterize when a multilinear form defined on a product of $C (K, X)$ spaces is integral.

Integral operators and absolute convergence systems.

Korotkov, V.B. (2002)

Sibirskij Matematicheskij Zhurnal

Integral operators and weighted amalgams

C. Carton-Lebrun, H. Heinig, S. Hofmann (1994)

Studia Mathematica

For large classes of indices, we characterize the weights u, v for which the Hardy operator is bounded from $ℓ^{q ̅} (L_{v}^{p ̅})$ into $ℓ^{q} (L_{u}^{p})$ . For more general operators of Hardy type, norm inequalities are proved which extend to weighted amalgams known estimates in weighted $L^{p}$ -spaces. Amalgams of the form $ℓ^{q} (L_{w}^{p})$ , 1 < p,q < ∞ , q ≠ p, $w \in A_{p}$ , are also considered and sufficient conditions for the boundedness of the Hardy-Littlewood maximal operator and local maximal operator in these spaces are obtained.

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