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Derivations into annihilators of the ideals of Banach algebras
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Zeitschriftentitel: | Demonstratio Mathematica |
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Personen und Körperschaften: | , , |
In: | Demonstratio Mathematica, 52, 2019, 1, S. 20-28 |
Format: | E-Article |
Sprache: | Englisch |
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Walter de Gruyter GmbH
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Schlagwörter: |
author_facet |
Teymouri, Akram Bodaghi, Abasalt Bagha, Davood Ebrahimi Teymouri, Akram Bodaghi, Abasalt Bagha, Davood Ebrahimi |
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author |
Teymouri, Akram Bodaghi, Abasalt Bagha, Davood Ebrahimi |
spellingShingle |
Teymouri, Akram Bodaghi, Abasalt Bagha, Davood Ebrahimi Demonstratio Mathematica Derivations into annihilators of the ideals of Banach algebras General Mathematics |
author_sort |
teymouri, akram |
spelling |
Teymouri, Akram Bodaghi, Abasalt Bagha, Davood Ebrahimi 2391-4661 Walter de Gruyter GmbH General Mathematics http://dx.doi.org/10.1515/dema-2019-0004 <jats:title>Abstract</jats:title><jats:p>In this article, following Gorgi and Yazdanpanah, we define two new concepts of the ideal amenability for a Banach algebra A. We compare these notions with J-weak amenability and ideal amenability, where J is a closed two-sided ideal in A. We also study the hereditary properties of quotient ideal amenability for Banach algebras. Some examples show that the concepts of A/J-weak amenability and of J-weak amenability do not coincide for Banach algebras in general.</jats:p> Derivations into annihilators of the ideals of Banach algebras Demonstratio Mathematica |
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10.1515/dema-2019-0004 |
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Walter de Gruyter GmbH, 2019 |
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Walter de Gruyter GmbH, 2019 |
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2019 |
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Walter de Gruyter GmbH |
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ai |
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series |
Demonstratio Mathematica |
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49 |
title |
Derivations into annihilators of the ideals of Banach algebras |
title_unstemmed |
Derivations into annihilators of the ideals of Banach algebras |
title_full |
Derivations into annihilators of the ideals of Banach algebras |
title_fullStr |
Derivations into annihilators of the ideals of Banach algebras |
title_full_unstemmed |
Derivations into annihilators of the ideals of Banach algebras |
title_short |
Derivations into annihilators of the ideals of Banach algebras |
title_sort |
derivations into annihilators of the ideals of banach algebras |
topic |
General Mathematics |
url |
http://dx.doi.org/10.1515/dema-2019-0004 |
publishDate |
2019 |
physical |
20-28 |
description |
<jats:title>Abstract</jats:title><jats:p>In this article, following Gorgi and Yazdanpanah, we define two new concepts of the ideal amenability for a Banach algebra A. We compare these notions with J-weak amenability and ideal amenability, where J is a closed two-sided ideal in A. We also study the hereditary properties of quotient ideal amenability for Banach algebras. Some examples show that the concepts of A/J-weak amenability and of J-weak amenability do not coincide for Banach algebras in general.</jats:p> |
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author | Teymouri, Akram, Bodaghi, Abasalt, Bagha, Davood Ebrahimi |
author_facet | Teymouri, Akram, Bodaghi, Abasalt, Bagha, Davood Ebrahimi, Teymouri, Akram, Bodaghi, Abasalt, Bagha, Davood Ebrahimi |
author_sort | teymouri, akram |
container_issue | 1 |
container_start_page | 20 |
container_title | Demonstratio Mathematica |
container_volume | 52 |
description | <jats:title>Abstract</jats:title><jats:p>In this article, following Gorgi and Yazdanpanah, we define two new concepts of the ideal amenability for a Banach algebra A. We compare these notions with J-weak amenability and ideal amenability, where J is a closed two-sided ideal in A. We also study the hereditary properties of quotient ideal amenability for Banach algebras. Some examples show that the concepts of A/J-weak amenability and of J-weak amenability do not coincide for Banach algebras in general.</jats:p> |
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institution | DE-Pl11, DE-Rs1, DE-14, DE-105, DE-Ch1, DE-L229, DE-D275, DE-Bn3, DE-Brt1, DE-Zwi2, DE-D161, DE-Zi4, DE-Gla1, DE-15 |
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spelling | Teymouri, Akram Bodaghi, Abasalt Bagha, Davood Ebrahimi 2391-4661 Walter de Gruyter GmbH General Mathematics http://dx.doi.org/10.1515/dema-2019-0004 <jats:title>Abstract</jats:title><jats:p>In this article, following Gorgi and Yazdanpanah, we define two new concepts of the ideal amenability for a Banach algebra A. We compare these notions with J-weak amenability and ideal amenability, where J is a closed two-sided ideal in A. We also study the hereditary properties of quotient ideal amenability for Banach algebras. Some examples show that the concepts of A/J-weak amenability and of J-weak amenability do not coincide for Banach algebras in general.</jats:p> Derivations into annihilators of the ideals of Banach algebras Demonstratio Mathematica |
spellingShingle | Teymouri, Akram, Bodaghi, Abasalt, Bagha, Davood Ebrahimi, Demonstratio Mathematica, Derivations into annihilators of the ideals of Banach algebras, General Mathematics |
title | Derivations into annihilators of the ideals of Banach algebras |
title_full | Derivations into annihilators of the ideals of Banach algebras |
title_fullStr | Derivations into annihilators of the ideals of Banach algebras |
title_full_unstemmed | Derivations into annihilators of the ideals of Banach algebras |
title_short | Derivations into annihilators of the ideals of Banach algebras |
title_sort | derivations into annihilators of the ideals of banach algebras |
title_unstemmed | Derivations into annihilators of the ideals of Banach algebras |
topic | General Mathematics |
url | http://dx.doi.org/10.1515/dema-2019-0004 |