Mimura Fumitake | Department Of Mathematics Kyushu Institute Of Technology
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概要
関連著者
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Mimura Fumitake
Department Of Mathematics Kyushu Institute Of Technology
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Mimura Fumitake
Department Of Mathematics Faculty Of Engineering Kyushu Institute Of Technology
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Nono Takayuki
Department Of Economics Fukuyama University
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Fujiwara Fumiyo
Faculty Of Environmental Engineering The University Of Kitakyushu
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MIMURA FUMITAKE
Department of Mathematics, Kyushu Institute of Technology
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NONO TAKAYUKI
Department of Economics, Fukuyama University
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FUJIWARA Fumiyo
Department of Mathematics, Faculty of Engineering, Kyushu Institute of Technology
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Fujiwara Fumiyo
Department Of Mathematics Fukuoka University Of Education
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Fujiwara Fumiyo
Faculty Of Engineering Kyushu Institute Of Technology
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FUJIWARA Fumiyo
Mechanical Engineering, Faculty of Engineering, Kyushu Institute of Technology, Graduate School
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Ikushima Akira
Department Of Information Science Yomiuri Institute Of Science And Engineering
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Fujiwara Fumiyo
Mechanical Engineering Faculty Of Engineering Kyushu Institute Of Technology Graduate School
著作論文
- A RELAXATION OF THE HOMOGENEITIES IMPOSED ON THE RELATING FUNCTIONS IN THE EXTREMAL PROBLEM FOR THE DERIVATION OF CONSERVED QUANTITIES
- NEW DERIVATION OF CONSERVED QUANTITIES FOR HIGHER ORDER DIFFERENTIAL SYSTEM
- Conserved Quantities in the Open-loop Nash Strategies
- A COMPOSITE MAXIMIZING PROBLEM FOR THE OPEN-LOOP NASH STRATEGIES
- CONSERVATION LAWS AND OPTIMAL PATHS IN A GROWTH MODEL WITH UTILITY POLYNOMIAL
- Conservation Laws and Optimal Paths in External Three-Sector Growth Model
- NEW DERIVATION OF CONSERVATION LAWS FOR MAXIMIZING PROBLEM UNDER CONSTRAINTS
- NEW DERIVATION OF CONSERVATION LAWS IN ONE AND TWO SECTOR GROWTH MODELS
- NEW DERIVATION OF CONSERVATION LAWS AND ITS APPLICATION TO MORE GENERAL NEOCLASSICAL OPTIMAL GROWTH MODELS
- NEW DERIVATION OF CONSERVATION LAWS FOR OPTIMAL ECONOMIC GROWTHS
- CONSERVATION LAWS IN A MODEL FOR CAPITAL ACCUMULATION WITH MANY EXHAUSTIBLE RESOURCES
- AN EQUIVALENT CLASS OF UTILITY FUNCTIONS IN A VON NEUMANN GROWTH MODEL
- Generalized Contact Transformations
- A METHOD FOR DERIVING NEW CONSERVATION LAWS OF A SYSTEM OF PARTIAL DIFFERENTIAL EQUATIONS
- LIE ALGEBRA STRUCTURES ON A MANIFOLD WITH A COUPLE OF DIFFERENTIAL FORMS
- A Differential Geometric Foundation for Hamiltonian Continuum Mechanics