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Multipliers and weak multipliers of algebras. (English) Zbl 07857976

MSC:

43A22 Homomorphisms and multipliers of function spaces on groups, semigroups, etc.
17A99 General nonassociative rings
46J10 Banach algebras of continuous functions, function algebras

References:

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[2] Kaniuth, E., A Course in commutative Banach algebras, 2008, USA: Springer, USA
[3] Kobayashi, Y.; Shirayanagi, K.; Tsukada, M.; Takahasi, S-E, A complete classification of three-dimensional algebras over \(\mathbb{R}\) and \(\mathbb{C} \), visiting old lean new, Asian-Eur. J. Math., 14, 2150131, 2021 · Zbl 1478.16014 · doi:10.1142/S179355712150131X
[4] Kobayashi, Y.; Shirayanagi, K.; Tsukada, M.; Takahasi, S-E, Classification of three dimensional zeropotent algebras over an algebraically closed field, Commun. Algebra, 45, 5037-5052, 2017 · Zbl 1414.17001 · doi:10.1080/00927872.2017.1313426
[5] Larsen, R., An introduction to the theory of multipliers, 1971, Berlin: New York, Springer-Verlag, Berlin · Zbl 0213.13301 · doi:10.1007/978-3-642-65030-7
[6] Laali, J.; Fozouni, M., \(n\)-multipliers and their relations with \(n\)-homomorphisms, Vietnam J. Math., 45, 451-457, 2017 · Zbl 1381.46038 · doi:10.1007/s10013-016-0216-9
[7] Tsukada, M., et al.: Linear algebra with Python. Theory and Applications, Springer, USA
[8] Wendel, JG, Left Centralizers and Isomorphisms on group algebras, Pacific J. Math., 2, 251-261, 1952 · Zbl 0049.35702 · doi:10.2140/pjm.1952.2.251
[9] Zivari-Kazempour, A., Almost multipliers of Frechet algebras, J. Anal., 28, 4, 1075-1084, 2020 · Zbl 1471.46049 · doi:10.1007/s41478-020-00235-z
[10] Zivari-Kazempour, A., Approximate \(\theta \)-multipliers on Banach algebras, Surv. Math. Appl., 77, 79-88, 2022 · Zbl 07529136
[11] Zivari-Kazempour, A., Valaei, M.: pseudo-\(n\)-multiplier and Pseudo-\(n\)-Jordan multiplier. Analysis (2023). doi:10.1515/anly-2021-1009
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