KOMURO Motomasa

J-GLOBAL         Last updated: Sep 9, 2016 at 14:21
 
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Name
KOMURO Motomasa
Affiliation
Teikyo University of Science & Technology
Section
Faculty Life & Environmental Sciences, Department of Media and Information Systems
Degree
(BLANK)

Research Interests

 
 

Research Areas

 
 

Education

 
 
 - 
1985
Graduate School, Division of Natural Science, Tokyo Metropolitan University
 
 
 - 
1979
Faculty of Science, Tokyo Metropolitan University
 

Published Papers

 
Motomasa Komuro,Kyohei Kamiyama,Tetsuro Endo,Kazuyuki Aihara
I. J. Bifurcation and Chaos   26(7) 1-40   2016   [Refereed]
Kyohei Kamiyama,Tetsuro Endo,Isao Imai,Motomasa Komuro
I. J. Bifurcation and Chaos   26(7) 1-12   2016   [Refereed]
Yoshito Hirata,Motomasa Komuro,Shunsuke Horai,Kazuyuki Aihara
I. J. Bifurcation and Chaos   25(12)    2015   [Refereed]
Kyohei Kamiyama,Motomasa Komuro,Tetsuro Endo,Kazuyuki Aihara
I. J. Bifurcation and Chaos   24(12)    2014   [Refereed]
Kyohei Kamiyama,Motomasa Komuro,Tetsuro Endo
I. J. Bifurcation and Chaos   23(9)    2013   [Refereed]

Misc

 
KOMURO Motomasa
Journal of The Society of Instrument and Control Engineers   55(4) 305-310   2016
神山 恭平, 小室 元政, 遠藤 哲郎
電子情報通信学会技術研究報告 = IEICE technical report : 信学技報   115(77) 121-124   Jun 2015
神山 恭平, 小室 元政, 遠藤 哲郎
電子情報通信学会技術研究報告 = IEICE technical report : 信学技報   115(78) 121-124   Jun 2015
KAMIYAMA Kyohei, KOMURO Motomasa, ENDO Tetsuro
IEICE technical report. Nonlinear problems   114(348) 7-10   Nov 2014
In this report, we explain the algorithm for obtaining Lyapunov bundle which is developed by us by using pseudocode. Lyapunov bundle is the generalization of eigenvector of periodic solution to quasi-periodic solution. We can analyze the bifurcati...
KAMIYAMA Kyohei, ENDO Tetsuro, KOMURO Motomasa
IEICE technical report. Circuits and systems   114(249) 145-150   Oct 2014
We elucidate that bifurcation of 1-torus in map and 2-torus in flow can be known by using Dominant Lyapunov Exponent (DLE) and Dominant Lyapunov Bundle (DLB). Namely, a certain local bifurcation occurs from the point at which DLE touches zero, and...
KAMIYAMA Kyohei, ENDO Tetsuro, KOMURO Motomasa
IEICE technical report. Nonlinear problems   114(250) 145-150   Oct 2014
We elucidate that bifurcation of 1-torus in map and 2-torus in flow can be known by using Dominant Lyapunov Exponent (DLE) and Dominant Lyapunov Bundle (DLB). Namely, a certain local bifurcation occurs from the point at which DLE touches zero, and...
Ichinose Natsuhiro, Komuro Motomasa
Proceedings of the IEICE General Conference   2014 "SS-55"-"SS-56"   Mar 2014
KAMIYAMA Kyohei, KOMURO Motomasa, ENDO Tetsuro
IEICE technical report. Nonlinear problems   113(383) 89-91   Jan 2014
In this paper, we'd like to explain covariant Lyapunov bundle (CLB) which is generalization of eigen vector for high dimensional torus (2-torus and more). A coupled oscillator system is given as an example of CLB. In continuous dynamical system, t...
Kamiyama Kyohei, Komuro Motomasa, Endo Tetsuro
Proceedings of the Japan Joint Automatic Control Conference   57(0) 1029-1031   2014
2つの周期入力をもつ位相同期回路方程式において発生する準周期解の分岐がポアンカレ断面の取り方によりポアンカレ写像上では異なる分岐として現れることをリアプノフバンドルを用いて説明する.また元のフロー上での分岐はこの2つの分岐の組み合わさった物であることを説明する.
KAMIYAMA Kyohei, KOMURO Motomasa, ENDO Tetsuro
IEICE technical report. Nonlinear problems   113(69) 77-80   May 2013
In continuous dynamical system, a periodic orbit becomes a fix point by taking a certain Poincare section. Therefore, by calculating the eigenvalues and eigenvectors of the fixed point, we can calculate local stability and progressing direction. I...

Books etc

 
Expansive properties of Lorenz attractors, in The Theory of Dynamical Systems and Its Applications to Nonlinear Problems, ed. by H. Kawakami
World Scientific Publishing, Singapore   1984   
On Embeddings of Subshifts of Finite Type, in Probability Theory and Mathematical Statistics, Proc. 4th USSR-Japan Symp. , 1982, Spinger Lect. Notes Math. 1021
Springer   1983   
Poincare Maps of the Double scroll, in Dynamical Systems and Nonlinear Oscillations, ed. by G. Ikegami,
World Scientific Publishing   1986   
Normal forms of piecewise linear vector fields, in Theory of Dynamical Systems and Singular Phenomena, ed. by G. Ikegami
World Scientific Publishing   1987   
Strange attractors in picewise linear vector fields, in Dynamical Systems and Applications, ed. by N. Aoki
World Scientific Publishing   1987   

Research Grants & Projects

 
Bifurcation and Chaos