THE BSE-PROPERTIES FOR VECTOR-VALUED Lp-ALGEBRAS
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Rocky Mountain Mathematics Consortium
Reference24 articles.
1. [5] S. Bochner, “A theorem on Fourier–Stieltjes integrals”, Bull. Amer. Math. Soc. 40:4 (1934), 271–276.
2. [1] F. Abtahi, Z. Kamali, and M. Toutounchi, “The Bochner–Schoenberg–Eberlein property for vector-valued Lipschitz algebras”, J. Math. Anal. Appl. 479:1 (2019), 1172–1181.
3. [2] F. Abtahi, Z. Kamali, and M. Toutounchi, “The BSE concepts for vector-valued Lipschitz algebras”, Commun. Pure Appl. Anal. 20:3 (2021), 1171–1186.
4. [3] M. Alaghmandan, R. Nasr-Isfahani, and M. Nemati, “Character amenability and contractibility of abstract Segal algebras”, Bull. Aust. Math. Soc. 82:2 (2010), 274–281.
5. [4] B. A. Barnes, “Banach algebras which are ideals in a Banach algebra”, Pacific J. Math. 38:1 (1971), 1–7.
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