Convolution and S' - Convolution of Distributions
Displaying 201 – 220 of 246
Convolution de mesures portées par une surface convexe
Michel Talagrand (1974/1975)
Séminaire Choquet. Initiation à l'analyse
Convolution semigroup of measures on compact noncommutative semigroups
Štefan Schwarz (1964)
Czechoslovak Mathematical Journal
Convolutions and products of partially ordered vector-valued positive measures.
Panaiotis K. Pavlakos (1990)
Mathematische Annalen
Convolutions related to q-deformed commutativity
Anna Kula (2010)
Banach Center Publications
Two important examples of q-deformed commutativity relations are: aa* - qa*a = 1, studied in particular by M. Bożejko and R. Speicher, and ab = qba, studied by T. H. Koornwinder and S. Majid. The second case includes the q-normality of operators, defined by S. Ôta (aa* = qa*a). These two frameworks give rise to different convolutions. In particular, in the second scheme, G. Carnovale and T. H. Koornwinder studied their q-convolution. In the present paper we consider another convolution of measures...
Convolutions with the continuous primitive integral.
Talvila, Erik (2009)
Abstract and Applied Analysis
Coordinate -dimension prints.
Lee, Hung Hwan, Baek, In Soo (1995)
International Journal of Mathematics and Mathematical Sciences
Coordinatewise decomposition, Borel cohomology, and invariant measures
Benjamin D. Miller (2006)
Fundamenta Mathematicae
Given Polish spaces X and Y and a Borel set S ⊆ X × Y with countable sections, we describe the circumstances under which a Borel function f: S → ℝ is of the form f(x,y) = u(x) + v(y), where u: X → ℝ and v: Y → ℝ are Borel. This turns out to be a special case of the problem of determining whether a real-valued Borel cocycle on a countable Borel equivalence relation is a coboundary. We use several Glimm-Effros style dichotomies to give a solution to this problem in terms of certain σ-finite measures...
Coordinatewise decomposition of group-valued Borel functions
Benjamin D. Miller (2007)
Fundamenta Mathematicae
Answering a question of Kłopotowski, Nadkarni, Sarbadhikari, and Srivastava, we characterize the Borel sets S ⊆ X × Y with the property that every Borel function f: S → ℂ is of the form f(x,y) = u(x) + v(y), where u: X → ℂ and v: Y → ℂ are Borel.
Copies of in the space of Pettis integrable functions with integrals of finite variation
Juan Carlos Ferrando (2012)
Studia Mathematica
Let (Ω,Σ,μ) be a complete finite measure space and X a Banach space. We show that the space of all weakly μ-measurable (classes of scalarly equivalent) X-valued Pettis integrable functions with integrals of finite variation, equipped with the variation norm, contains a copy of if and only if X does.
Correction on “The properties of the Aumann integral with applications to differential inclusions and control systems”
Dimitrios A. Kandilakis, Nikolaos S. Papageorgiou (1990)
Czechoslovak Mathematical Journal
Correction to A Geometrie Characterization of Non-Atomic Measure Spaces.
R.B. Holmes (1973)
Mathematische Annalen
Correction to An algebraic formulation of ergodic problems
Steven M. Moore (1976)
Revista colombiana de matematicas
Correction to: Integrating bounded functions for the Dobrakov integral
Charles W. Swartz (1985)
Mathematica Slovaca
Correction to “On the non-measurability of a certain mapping”
R. E. Atalla (1973)
Compositio Mathematica
Correction to : “Precompact contraction of metric uniformities and the continuity of ”
C. J. Himmelberg (1974)
Rendiconti del Seminario Matematico della Università di Padova
Correction to the paper “A notion of measure for classes in AST”
Athanossios Tzouvaras (1988)
Commentationes Mathematicae Universitatis Carolinae
Correction to the paper ’Copies of in the space of Pettis integrable functions with integrals of finite variation’ (Studia Math. 210 (2012), 93-98)
Juan Carlos Ferrando (2016)
Studia Mathematica
Correction to the paper "Two classes of measures''
Jan K. Pachl (1981)
Colloquium Mathematicae
Corrections : «Les dérivations analytiques»
Michel Zinsmeister (1990)
Séminaire de probabilités de Strasbourg