Sato-Kashiwara Determinant and Levi Conditions for Systems

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概要

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• We prove that a second-microlocal version of the Sato-Kashiwara determinant computes the Newton polygon of determined systems of linear partial differential operators with constant multiplicities. Applications are given to the Cauchy problem for hyperbolic systems with regular singularities.

• 東京大学の論文

著者

• Taglialatela Giovanni

  Institut De Mathematiques Analyse Algebrique Universite Pierre Et Marie Curie

関連論文

• Microlocal smoothing effect for Schrodinger equations in Gevrey spaces
• Sato-Kashiwara Determinant and Levi Conditions for Systems

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