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 Conference Papers (Available on Advance Programs)  (Sort by: Date Descending)
 Results 21 - 34 of 34 [Previous]  /   
Committee Date Time Place Paper Title / Authors Abstract Paper #
NLP, CAS 2014-10-16
13:20
Ehime Ehime University Dynamic Image Segmentation using Oscillatory Responses Observed in a Coupled System of One-dimensional Discrete-time Oscillators
Mio Kobayashi (Anan, NCT), Tetsuya Yoshinaga (Tokushima Univ.) CAS2014-59 NLP2014-53
We propose a novel discrete-time coupled system generating oscillatory responses by periodic points with high order of p... [more] CAS2014-59 NLP2014-53
pp.43-48
NLP, CAS 2014-10-17
11:15
Ehime Ehime University Phenomena on 2-coupled neuron model with an external harmonic force
Yuu Miino, Daisuke Ito, Tetsushi Ueta (Univ. of Tokushima) CAS2014-75 NLP2014-69
Recently, to simulate the behavior of neuron’s action, the mathematical model called neuron model is well used. There ar... [more] CAS2014-75 NLP2014-69
pp.119-123
NLP, CAS 2014-10-17
16:10
Ehime Ehime University Synchronization Property of Non-linear Coupling
Kenji Hishikawa, Daisuke Ito, Tetsushi Ueta (Univ. of Tokushima) CAS2014-85 NLP2014-79
In these years, a new rhythm synchronization method have been developed.
It was obtained by generalizing the function o... [more]
CAS2014-85 NLP2014-79
pp.171-174
MBE 2014-06-13
14:45
Hokkaido Hokkaido Univerisity A study on the method to initiate the pacemaker activity based on the bifurcation analysis of a human ventricular cell model
Yoshiki Ogawa, Shinji Doi (Kyoto Univ.) MBE2014-23
Electronic pacemakers play an important role in the treatment of bradyarrhythmia. Recently, different strategies to init... [more] MBE2014-23
pp.51-55
NLP 2014-01-22
14:10
Hokkaido Niseko Park Hotel A Solving Algorithm for Period-1 Local Bifurcation Point in a (2+2)-dimensional Linear Impact Oscillator
Yusuke Tone (Oita Univ.), Hiroyuki Asahara (Fukuoka Univ.), Kazuyuki Aihara (Univ. of Tokyo), Takuji Kousaka (Oita Univ.) NLP2013-156
In this paper, we propose a solving algorithm for period-1 local bifurcation point in a (2+2)-dimensional linear impact ... [more] NLP2013-156
pp.141-144
NLP 2013-10-29
10:45
Kagawa Sanport Hall Takamatsu A hysteresis piecewise-constant circuit with time-delayed feedback
Daichi Manabe, Tadashi Tsubone (Nagaoka Univ. of Tech) NLP2013-96
In this report, we consider a hysteresis piecewise-constant circuit with feedback of time-delayed states. In general, it... [more] NLP2013-96
pp.139-142
NC 2012-07-31
13:15
Shiga Ritsumeikan Univ. College of Information Science and Engineering Stability Analysis of Stochastic Neural Network with Depression and Facilitation Synapses
Yuichi Katori (JST, Univ. Tokyuo), Yasuhiko Igarashi (Univ. Tokyo), Masato Okada (Univ. Tokyo/RIKEN), Kazuyuki Aihara (Univ. Tokyo) NC2012-29
We investigate dynamical properties of a stochastic neural network model in which neurons are connected by dynamic synap... [more] NC2012-29
pp.83-88
NLP 2012-04-20
15:15
Mie Ise City Plaza A Method for Computation of Border Collision Bifurcation Point in a Piecewise Linear System with State-Period Dependent Characteristics
Yusuke Tone (Oita Univ.), Kazuyuki Aihara (Tokyo Univ.), Takuji Kousaka (Oita Univ.) NLP2012-22
This paper addresses the first step to propose a method for computation of the border collision bifurcation point in a p... [more] NLP2012-22
pp.111-114
NLP 2011-11-09
11:25
Okinawa Miyako Island Marine Terminal A Calculation Method of Grazing Bifurcation Point for Period-1 Orbit in an Impact Oscillator with Periodically Moving Borders
Akiko Takahashi (Oita Univ.), Hiroo Sekiya (Chiba Univ.), Kazuyuki Aihara (The Univ. of Tokyo), Takuji Kousaka (Oita Univ.) NLP2011-96
This paper proposes a calculation method of the grazing bifurcation point in an impact oscillator with the periodically ... [more] NLP2011-96
pp.29-32
NC, NLP 2011-01-25
09:30
Hokkaido Hokakido Univ. Searching Method of the Grazing Bifurcation Points for Impact Vibrating System
Yusho Shimizu (Oita Univ.), Shu Karube (Oita NCT), Hiroo Sekiya (Chiba Univ.), Takuji Kousaka (Oita Univ.) NLP2010-141 NC2010-105
The impact vibrating system has a property that the system changes when the trajectory hits the
border. There are vario... [more]
NLP2010-141 NC2010-105
pp.99-102
NLP 2010-11-19
14:55
Miyagi Tohoku University (RIEC) Tracking Method of the Bifurcation Points in an Impact Oscillator with Fixed Border
Akiko Takahashi, Shingo Tomonaga (Oita Univ.), Kunichika Tsumoto (Osaka Univ.), Takuji Kousaka (Oita Univ.) NLP2010-102
Impact oscillators have a property that the trajectory is jumped at hitting borders. These systems are observed in vario... [more] NLP2010-102
pp.17-20
NLP, CAS 2010-08-03
14:45
Tokushima Naruto University of Education Bifurcation Analysis of junctional Izhikevich Ocsirator
Daisuke Ito, Tetsushi Ueta (Tokushima Univ.), Kazuyuki Aihara (Univ. of Tokyo.) CAS2010-62 NLP2010-78
A simple oscillator of spiking neurons is proposed by Izhikevich. By some numerical experiments, all
firing patterns wh... [more]
CAS2010-62 NLP2010-78
pp.159-164
NLP 2008-02-01
11:10
Hokkaido   Analysis of Random Boolean Network Dynamics Based on One-dimensional Mapping
Nobumitsu Fujiwara, Shinji Doi, Sadatoshi Kumagai (Osaka Univ.) NLP2007-145
The dynamics of random Boolean networks which are used to model a range
of complex phenomena is studied. The states of... [more]
NLP2007-145
pp.19-24
NLP 2007-12-20
13:50
Fukui   Bifurcation Phenomena in Non-autonomous Systems with State Interrupted Characteristics
Shingo Tomonaga (Oita Univ.), Yue Ma (Kyoto Univ.), Takuji Kousaka (Oita Univ.) NLP2007-126
We call the system with interrupted characteristics if it is switched by a certain condition. In the mechanical systems,... [more] NLP2007-126
pp.31-34
 Results 21 - 34 of 34 [Previous]  /   
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