Descriptor: "Primary 28B20" - Searchworks@Jio Institute Digital Library Search Results

Your search keyword '"Primary 28B20"' showing total 6 results

Start Over Descriptor "Primary 28B20"

Author: Valeria Marraffa, Luisa di Piazza, Kazimierz Musial, Anna Rita Sambucini, Valeria Marraffa, Luisa di Piazza, Kazimierz Musial, and Anna Rita Sambucini
Subjects: Mathematics - Functional Analysis, 28B05, Primary 28B20, Secondary 26E25, 26A39, 28B05, 46G10, 54C60, 54C65, 26A39, setwise convergence, vaguely convergence, weak convergence of measures, locally compact Hausdorff space, Vitali's Theorem, Settore MAT/05 - Analisi Matematica, 54C60, FOS: Mathematics, Primary 28B20, Secondary 26E25, 54C65, Functional Analysis (math.FA), 46G10
Abstract: In this paper convergence theorems for sequences of scalar, vector and multivalued Pettis integrable functions on a topological measure space are proved for varying measures vaguely convergent., 21 pages
Published: 2023

Author: Di Piazza, Luisa, Musiał, Kazimierz, Gohberg, I., editor, Alpay, D., editor, Arazy, J., editor, Atzmon, A., editor, Ball, J. A., editor, Bart, H., editor, Ben-Artzi, E., editor, Bercovici, H., editor, Böttcher, A., editor, Clancey, K., editor, Curto, R., editor, Davidson, K. R., editor, Demuth, M., editor, Dijksma, A., editor, Douglas, R. G., editor, Duduchava, R., editor, Ferreira dos Santos, A., editor, Frazho, A. E., editor, Fuhrmann, P. A., editor, Gramsch, B., editor, Kaper, H. G., editor, Kuroda, S. T., editor, Lerer, L. E., editor, Mityagin, B., editor, Olshevski, V., editor, Putinar, M., editor, Ran, A. C. M., editor, Rodman, L., editor, Rovnyak, J., editor, Schulze, B.-W., editor, Speck, F., editor, Spitkovsky, I. M., editor, Treil, S., editor, Tretter, C., editor, Upmeier, H., editor, Vasilevski, N., editor, Verduyn-Lunel, S., editor, Voiculescu, D., editor, Xia, D., editor, Yafaev, D., editor, Curbera, Guillermo P., editor, Mockenhaupt, Gerd, editor, and Ricker, Werner J., editor
Published: 2010
Full Text: View/download PDF

Author: Cichoń, Kinga, Cichoń, Mieczysław, Gohberg, I., editor, Alpay, D., editor, Arazy, J., editor, Atzmon, A., editor, Ball, J. A., editor, Bart, H., editor, Ben-Artzi, E., editor, Bercovici, H., editor, Böttcher, A., editor, Clancey, K., editor, Curto, R., editor, Davidson, K. R., editor, Demuth, M., editor, Dijksma, A., editor, Douglas, R. G., editor, Duduchava, R., editor, Ferreira dos Santos, A., editor, Frazho, A. E., editor, Fuhrmann, P. A., editor, Gramsch, B., editor, Kaper, H. G., editor, Kuroda, S. T., editor, Lerer, L. E., editor, Mityagin, B., editor, Olshevski, V., editor, Putinar, M., editor, Ran, A. C. M., editor, Rodman, L., editor, Rovnyak, J., editor, Schulze, B.-W., editor, Speck, F., editor, Spitkovsky, I. M., editor, Treil, S., editor, Tretter, C., editor, Upmeier, H., editor, Vasilevski, N., editor, Verduyn-Lunel, S., editor, Voiculescu, D., editor, Xia, D., editor, Yafaev, D., editor, Curbera, Guillermo P., editor, Mockenhaupt, Gerd, editor, and Ricker, Werner J., editor
Published: 2010
Full Text: View/download PDF

Author: Croitoru, Anca and Gavriluţ, Alina
Abstract: In this paper, results concerning relationships between Birkhoff integrability and Gould integrability, with special considerations on atoms/finitely purely atomic measures, are established. [ABSTRACT FROM AUTHOR]
Published: 2015
Full Text: View/download PDF

Author: Piazza, Luisa and Musiał, Kazimierz
Abstract: Fremlin (Ill J Math 38:471-479, ) proved that a Banach space valued function is McShane integrable if and only if it is Henstock and Pettis integrable. In this paper we prove that the result remains valid also in case of multifunctions with compact convex values being subsets of an arbitrary Banach space (see Theorem 3.4). Di Piazza and Musiał (Monatsh Math 148:119-126, ) proved that if $$X$$ is a separable Banach space, then each Henstock integrable multifunction which takes as its values convex compact subsets of $$X$$ is a sum of a McShane integrable multifunction and a Henstock integrable function. Here we show that such a decomposition is true also in case of an arbitrary Banach space (see Theorem 3.3). We prove also that Henstock and McShane integrable multifunctions possess Henstock and McShane (respectively) integrable selections (see Theorem 3.1). [ABSTRACT FROM AUTHOR]
Published: 2014
Full Text: View/download PDF

Books, media, physical & digital resources

Searchworks