Surfaces carrying sufficiently many Dirichlet finite harmonic functions that are automatically bounded

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概要

• 論文の詳細を見る

• It is shown that there exists a Riemann surface on which every Dirichlet finite harmonic function is automatically bounded and yet the linear dimension of the linear space of Dirichlet finite harmonic functions on it is infinite.

• The Mathematical Society of Japanの論文
• 2012-01-01

著者

• Nakai Mitsuru

  Department Of Chemistry Faculty Of Science Kyushu University

• NAKAI Mitsuru

  Department of Mathematics, Nagoya Institute of Technology

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• Surfaces carrying sufficiently many Dirichlet finite harmonic functions that are automatically bounded

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