Miyake Masatake | Department Of Mathematics College Of General Education Nagoya University

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• 同名の論文著者
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関連著者

• Miyake Masatake

  Department Of Mathematics College Of General Education Nagoya University

• Yoshino Masafumi

  Faculty Of Economics Chuo University

• MIYAKE Masatake

  Department of Polymathematics, Nagoya University

• HASHIMOTO Yoshiaki

  Department of Electric and Electronic Engineering, Toyohashi University of Technology

• Miyake Masatake

  Department Of Mathematics University Of Tsukuba

• Miyake Masatake

  Department Of Mathematics Faculty Of Science Kanazawa University

• Miyake Masatake

  Department Of Polymathematics Nagoya University

• Miyake Masatake

  Department Of Mathematics. College Of General Education Nagoya University

• YOSHINO Masafumi

  Faculty of Economics, Chuo University

• MIYAKE MASATAKE

  DEPARTMENT OF MATHEMATICS COLLEGE OF GENERAL EDUCATION NAGOYA UNIVERSITY NAGOYA

• MIYAKE Masatake

  Department of Mathematics, College of General Education, Nagoya University

• Hashimoto Yoshiaki

  Department of Mathematics, College of General Education, Nagoya City University

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著作論文

• Necessary Conditions for Fredholmness of Partial Differential Operators of Irregular Singular Type
• Wiener-Hopf equation and Fredholm property of the Goursat problem in Gevrey space : Dedicated to Professor Yoshio Kato on the occasion of his 60th birthday
• Solvabilityu of systems of ordinary differential equations in the space of Aronszajn and the detewrminant over the Weyl algebra
• An operator L=aI-D^j_tD^_x-D^_tD^_x and its nature in Gevrey functions
• Hypoelliptic Degenerate Evolution Equations of the Second Order
• Newton polygons and formal Gevrey indices in the Cauchy-Goursat-Fuchs type equations
• A Uniqueness Theorem for Initial-value Problems
• A Remark on Cauchy-Kowalevski's Theorem
• Reduction to the First Order Systems of the Kowalevskian Systems in the Sense of Volevic
• On Cauchy-Kowalevski's Theorem for General Systems
• Newton polygons and gevrey indices for linear partial differential operators
• REMARKS ON THE FORMULATION OF THE CAUCHY PROBLEM FOR GENERAL SYSTEM OF ORDINARY DIFFERENTIAL EQUATIONS
• Characterizations of the well posed Cauchy problem for a system in a complex domain

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