The C^∞-well posed Cauchy problem for hyperbolic operators dominated by time functions

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概要

• 論文の詳細を見る
• Published for the Mathematical Society of Japan by Kinokuniya Co.の論文
• 2004-12-01

著者

• KAJITANI Kunihiko

  Institute of Mathematics University of Tsukuba

• WAKABAYASHI Seiichiro

  Institute of Mathematics, University of Tsukuba

• YAGDJIAN Karen

  DEPARTMENT OF MATHEMATICS KANSAS STATE UNIVERSITY

• Wakabayashi Seiichiro

  Institute Of Mathematics The University Of Tsukuba

関連論文

• On extension of solutions of Kirchhoff equations
• On Hypoellipticity of the Operator ${\rm exp} [- {\mid} x_1 {\mid} ^{- \sigma}] D^2 _1+x^4 _1 D^2_2 +1$ : Dedicated to Professor Matsuhide Matsumura on his seventieth birthday
• The C^∞-well posed Cauchy problem for hyperbolic operators dominated by time functions
• Microlocal a priori estimates and the Cauchy problem I
• Microhyperbolic Operators in Gevrey Classes
• Quasilinear hyperbolic operators with the characteristics of variable multiplicity
• Microlocal a priori estimates and the Cauchy problem II
• The Cauchy problem for Schrodinger type equations with variable coefficients Dedicated to Professor Toshinobu Muramatsu on his 60th birthday
• Microlocal smoothing effect for Schrodinger equations in Gevrey spaces
• On a Sharp Levi Condition in Gevrey Classes for Some Infinitely Degenerate Hyperbolic Equations and its Necessity
• Propagation of Singularities of Fundamental Solutions of Hyperbolic Mixed Problems
• Remarks on Analytic Hypoellipticity and Local Solvability in the Space of Hyperfunctions
• The hyperbolic mixed problem in Gevrey classes

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