Jekwin J. Dabhi

collaborators

3 papers

math.FA2026

On Multiplicity of Uniform Norms and Maximal Spectral Substructures in Commutative Banach Algebras

Jekwin J. Dabhi, Prakash A. Dabhi

Let $A$ be a semisimple commutative Banach algebra. It is shown that either $A$ has exactly one uniform norm or it admits uncountably many uniform norms. Further,…

math.FA2026

On the BSE- property of vector valued Beurling algebra $L^{1} (G, I ¨ , A)$

Jekwin Dabhi, Prakash Dabhi

Let $G$ be a locally compact abelian group, and let $I ¨ : G \to [1, \infty)$ be a measurable weight, i.e., $I ¨ $ is measurable, and $I ¨ (s + t) \leq I ¨ (s) I ¨ (t)$ for all $s, t \in G$ . Let $…

math.FA2026

On the BSE and BED properties of the Beurling algebra $L^{1} (G, I ¨ )$

Jekwin J. Dabhi, Prakash A. Dabhi

Let $G$ be a locally compact abelian group, and let $I ¨ : G \to [1, \infty)$ be a weight, i.e., $I ¨ $ is measurable, $I ¨ $ is locally bounded and $I ¨ (s + t) \leq I ¨ (s) I ¨ (t)$ for all $s, t…

On Multiplicity of Uniform Norms and Maximal Spectral Substructures in Commutative Banach Algebras

On the BSE- property of vector valued Beurling algebra L1(G,I¨,A)

On the BSE and BED properties of the Beurling algebra L1(G,I¨)

On the BSE- property of vector valued Beurling algebra $L^{1} (G, I ¨ , A)$

On the BSE and BED properties of the Beurling algebra $L^{1} (G, I ¨ )$