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Let X=$C^{\alpha}(\Omega,\mathbb{R})$$X=C^{\alpha}(\Omega,\mathbb{R})$ be the space of Hölder continuous functions. What is its dual?

Let X=$C^{\alpha}(\Omega,\mathbb{R})$ be space of Hölder continuous functions. What is its dual?

Let $X=C^{\alpha}(\Omega,\mathbb{R})$ be the space of Hölder continuous functions. What is its dual?

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edited May 29, 2012 at 14:57

Dual of the space of HolderHölder continuous functions?

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asked Apr 10, 2012 at 9:36

Dual of the space of Holder continuous functions?

Let X=$C^{\alpha}(\Omega,\mathbb{R})$ be space of Hölder continuous functions. What is its dual?