The $p$-integrable Teichmüller space for $p \geqslant 1$

We verify that the $p$ -integrable Teichmüller space $T_{p}$ admits the canonical complex Banach manifold structure for any $p \geq 1$ . Moreover, we characterize a quasisymmetric homeomorphism corresponding to an element of $T_{p}$ in terms of the $p$ -Besov space for any $p > 1$ .

The $p$ -integrable Teichmüller space for $p ⩾ 1$

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The $p$ -integrable Teichmüller space for $p ⩾ 1$

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The pp-integrable Teichmüller space for p⩾1p⩾1

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The pp-integrable Teichmüller space for p⩾1p⩾1

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The $p$ -integrable Teichmüller space for $p ⩾ 1$

讲解博客

AI智能校验

The $p$ -integrable Teichmüller space for $p ⩾ 1$

讲解博客

AI智能校验