Fujita Takao | Department Of Electrical Engineering Tohoku University

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概要

• 同名の論文著者
• Department Of Electrical Engineering Tohoku Universityの論文著者

関連著者

• Fujita Takao

  Department Of Electrical Engineering Tohoku University

• FUJITA Takao

  Department of Basic Pharmaceutics, Faculty of Pharmaceutical Sciences, Kyoto University

• Fujita Takao

  Department Of Biology Faculty Of Sciences Kyushu University

• FUJITA Takao

  Department of Mathematics College of General Education University of Tokyo

• HIRAYAMA Koichi

  Department of Electrical and Electronic Engineering, Kitami Institute of Technology

• Adachi Saburo

  Department Of Electrical Engineering Tohoku University

• Ohmori Shingo

  Department Of Electrical Engineering Tohoku University

• Ohnuma Toshiro

  Department Of Electrical Engineering Tohoku University

• OHNUKI Shigeo

  Department of Electrical Engineering,Tohoku University

• FUJITA Takao

  Department of Electrical Engineering,Tohoku University

• OGIWARA Yutaka

  Department of Electrical Engineering,Tohoku University

• Hirayama Koichi

  Department Of Electrical And Electronic Engineering Kitami Institute Of Technology

• Hirayama Koichi

  Department Of Electrical Engineering Tohoku University

• Ohnuki Shigeo

  Department Of Electrical Engineering Tohoku University

• Ogiwara Yutaka

  Department Of Electrical Engineering Tohoku University

• Fujita Takao

  Department Of Mathematics Tokyo Institute Of Technology

• FUJITA Takao

  Department of Mathematics College of Arts and Sciences University of Tokyo

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著作論文

• Three-Dimensional Propagations of Electron Bernstein Waves
• On the structure of polarized manifolds with total deficiency one, II
• On the structure of polarized manifolds with total deficiency one, I
• Vector bundles on ample divisors
• On the hyperplane section principle of Lefschetz
• On Kähler fiber spaces over curves
• Theorems of Bertini type for certain types of polarized manifolds
• Approximating Zariski decomposition of big line bundles
• On Kodaira energy of polarized log varieties
• On polarized manifolds of Δ-genus two; part I

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