Approximating solution of \(0\in T(x)\) for an \(H\)-accretive operator in Banach spaces (Q641602)
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scientific article; zbMATH DE number 5962625
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Approximating solution of \(0\in T(x)\) for an \(H\)-accretive operator in Banach spaces |
scientific article; zbMATH DE number 5962625 |
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Approximating solution of \(0\in T(x)\) for an \(H\)-accretive operator in Banach spaces (English)
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24 October 2011
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The zero-point inclusion problem \(0\in T(x)\) is studied when \(T\) is a multivalued \(H\)-accretive operator in a Banach space. Strong and weak convergence theorems for this problem are given. Two numerical examples illustrate the main results.
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\(H\)-accretive operator
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resolvent operator
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strong convergence
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weak convergence
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zero-point inclusion
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