TAKEMURA KAZUO | SCHOOL OF MEDIA SCIENCE, TOKYO UNIVERSITY OF TECHNOLOGY

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概要

• 同名の論文著者
• SCHOOL OF MEDIA SCIENCE, TOKYO UNIVERSITY OF TECHNOLOGYの論文著者

関連著者

• 永井 敦

  日本大学

• Nagai Atsushi

  Liberal Arts And Basic Sciences College Of Industrial Technology Nihon University

• Katoh Takahiko

  宮崎大学 医学部免疫感染病態学

• TAKEMURA KAZUO

  SCHOOL OF MEDIA SCIENCE, TOKYO UNIVERSITY OF TECHNOLOGY

• Takemura Kazuo

  Liberal Arts And Basic Sciences College Of Industrial Technology Nihon University

• Nagai Atsushi

  Department Of Neurology Hematology & Rheumatology Shimane University Faculty Of Medicine

• Kosugi Takayoshi

  Department Of Pharmacy National Cardiovascular Center

• Yamagishi Hiroyuki

  Faculty Of Engineering Science Osaka University

• WATANABE Kohtaro

  Department of Internal Medicine, Institute of Clinical Medicine, University of Tsukuba

• HIRAO Yoshihiko

  Working Group for Creation of Clinical Practice Guidelines for Prostate Cancer

• KAMETAKA YOSHINORI

  Faculty of Engineering Science, Osaka University

• Watanabe Kohtaro

  Department Of Biological Functions And Engineering Kyushu Institute Of Technology

• OSHIME YORIMASA

  Faculty of Engineering, Doshisha University

• KAMETAKA Yoshinori

  Graduate School of Engineering Science, Osaka University

• NAGAI Atsushi

  College of Industrial Technology, Nihon University

• Oshime Yorimasa

  Faculty Of Engineering Doshisha University

• Yokoyama Hitoshi

  Division Of Nephrology Kanazwa Medical University

• Kametaka Yoshinori

  Graduate School Of Engineering Science Osaka University

• Nagai Atsushi

  College Of Industrial Technology Nihon University

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著作論文

• THE BEST CONSTANT OF L^P SOBOLEV INEQUALITY CORRESPONDING TO THE PERIODIC BOUNDARY VALUE PROBLEM FOR (-1)^M (D/DX)^
• THE BEST CONSTANT OF SOBOLEV INEQUALITY WHICH CORRESPONDS TO A BENDING PROBLEM OF A STRING WITH PERIODIC BOUNDARY CONDITION
• RIEMANN ZETA FUNCTION, BERNOULLI POLYNOMIALS AND THE BEST CONSTANT OF SOBOLEV INEQUALITY
• Two-point Simple-type Self-adjoint Boundary Value Problems for Bending a Beam - Dependency of Green Functions on an Interval Length

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