Behavior of the spectral function for the biharmonic operator near the boundary

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概要

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• We consider the biharmonic operator with the Dirichlet boundary condition in the half space, and study the behavior of the spectral function near the boundary. We obtain the estimate for a certain integral of the spectral function, which gives a more precise remainder estimate for the counting function than the estimate for the spectral function itself.

• 日本大学の論文
• 2003-12-25

著者

• Miyazaki Yoichi

  日本大学歯学部数学

• Miyazaki Yoichi

  日本大学歯学部

関連論文

• Boundedness of Pseudodifferential Operators with Double Symbols
• Tauberian theorem by Avakumovic
• Behavior of the spectral function for the biharmonic operator near the boundary
• Behavior of the spectral function for the Laplacian near the boundary

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