Shuichi Matsumoto
University of the Ryukyus
117 Papers
538 Citations
Shuichi Matsumoto is an academic researcher from University of the Ryukyus. The author has contributed to research in topics: Signal & Voltage. The author has an hindex of 13, co-authored 117 publications. Previous affiliations of Shuichi Matsumoto include Oki Electric Industry & Mitsubishi Electric.
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Papers
Patent
Driving force transmission apparatus for injector used in diesel engine, has valve body which opens when pressure in chest valve is reduced by displacing in direction where pistons spaces apart
Tetsuya Yoshimura,Shuichi Matsumoto +1 more
- 16 Feb 2006
TL;DR: In this paper, a valve body opens when pressure in chest valve (39) is reduced, by displacing in direction where pistons (43,44) spaces apart, and closes when working fluid flows backwards in supply channel.
Patent
Building construction method, and underground skeleton of new building
Shuichi Matsumoto,修一 松本,Tsutomu Komuro,努 小室 +3 more
- 11 Mar 2014
TL;DR: In this article, a building construction method for building a new building 2 by utilizing an existing building 1 with an n-storied subsurface section (n is a natural number equal to or more than 2) is presented.
Patent
Structure de coulissement pour tige a resistance amelioree a l'abrasion et injecteur
Tetsuya Yoshimura,Shuichi Matsumoto +1 more
- 06 Aug 2004
TL;DR: The structure de coulissement dans laquelle une tige est retenue de maniere a pouvoir coulisser dans un trou de guidage, l'absence de film d'huile resultant du contact du bord de la tige, a laqueelle une charge de poussee dans the direction axiale est appliquee andant empechee as discussed by the authors.
•Posted Content
Proper Time for Spin 1/2 Particles
Shoju Kudaka,Shuichi Matsumoto +1 more
TL;DR: In this article, a quantum mechanical formulation of proper time for spin 1/2 particles within the framework of the Dirac theory is presented, where the rate of proper times can be represented by an operator called the '' tempo operator'' and the proper time itself is given by the integral of the expectation value of the operator.