Ternary weighted function and Beurling ternary Banach algebra \(l_1^{\omega}(S)\) (Q657102)
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scientific article; zbMATH DE number 5997780
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Ternary weighted function and Beurling ternary Banach algebra \(l_1^{\omega}(S)\) |
scientific article; zbMATH DE number 5997780 |
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Ternary weighted function and Beurling ternary Banach algebra \(l_1^{\omega}(S)\) (English)
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16 January 2012
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Summary: Let \(S\) be a ternary semigroup. In this paper, we introduce our notation and prove some elementary properties of a ternary weight function \(\omega\) on \(S\). Also, we define a ternary weighted algebra \(l^{\omega}_1 (S)\) and show that \(l^{\omega}_1 (S)\) is a ternary Banach algebra.
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ternary weighted algebra
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0.8504854
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0.8456676
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0.84484524
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0.84384173
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0.8400762
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0.83933467
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0.8391787
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0.8391421
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