Uwano Yoshio

ウワノヨシオ | Uwano Yoshio

Affiliation and department：
Job title： Professor

Research field (5)： Computational science , Mathematical analysis , Applied mathematics and statistics , Basic mathematics , Geometry

Research keywords (3)： Geometric Mechanics to Quantum Computing , 力学系と微分幾何学 , Dynamical Systems and Differential Geometry

Research theme for competitive and other funds (18)：

2004 - 2006 Computer-algebra approach to the inverse problem of the Birkhoff-Gustavson normalization and application to problems in science and engineering
2006 - Quantum Computation and Dynamics for Algorithms Engineering
2001 - 2003 The inverse problem of the Birkhoff-Gustavson normalization and its application
2001 - 2003 Geometric theory of alynawical systems, development and application
1999 - 2000 保存力学系における標準形理論の展開と逆問題

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Papers (55)：

Yoshio Uwano. The Phase Space Description of the Geodesics on the Statistical Model on a Finite Set -Trajectory-Confinement and Integrability -. Lecture Notes in Computer Science, Springer (Heidelberg, Germany). 2023. 14072. 444-453
Yoshio Uwano. The averaged Hebbian learning equation, the exponential-type geodesics of the finite discrete distributions, and their quantum statistical analogues. RIMS Kokyuroku. 2019. 2137. 168-182
UWANO Yoshio. All the trajectories of an extended averaged Hebbian learning equation on the quantum state space are the e-geodesics. Mathematical Modeling and Geometry. 2016. 4. 1. 19-33
Yoshio Uwano. Geometry and Dynamics of Algorithms on the Quantum Information Space. Proceedings of the 19th International Conference on Application of Computer Algebra. 2013. 282-286
Yoshio Uwano. A HYBRID-APPLICABILITY OF THE BIRKHOFF/GUSTAVSON NORMALIZATIONS TO A HAMILTONIAN SYSTEM FOR THE JOSEPHSON JUNCTION PRISM QUBIT. Far East Journal of Applied Mathematics. 2013. 78. 1. 1-24

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Books (4)：

Lectures and oral presentations (2)：

The Phase Space Description of the Geodesics on the Statistical Model on a Finite Set -Trajectory Confinement and Integrability -
(GSI'23, The 6th International Conference on Geometric Science of Information 2023)
統計多様体の余接バンドル上のハミルトン力学系ー対称性,簡約化の観点からー
(Poisson幾何とその周辺 22 2022)

Education (4)：

Professional career (1)：

Work history (6)：

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Association Membership(s) (2)：

日本応用数理学会 , 日本数学会

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