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All Technical Committee Conferences (Searched in: All Years)
| Committee | Date Time | Place | Paper Title / Authors | Abstract | Paper # | |
| NLP | 2022-08-02 15:55 |
Online | Online | Quantum Phase Reduction for Continuous Measurement Wataru Setoyama, Yoshihiko Hasegawa (Univ. Tokyo)  NLP2022-37 |
With the recent development of quantum technology, quantum synchronization and quantum limit cycle attract interest. In ... [more] | NLP2022-37 p.43 |
| NLP, MICT, MBE, NC (Joint) [detail] |
2022-01-22 10:55 |
Online | Online | Optimization for global phase distribution control of weakly forced limit-cycle oscillators Yuzuru Kato, Hiroya Nakao (Tokyo tech) NLP2021-100 MICT2021-75 MBE2021-61 |
In this paper, we proposed a method for optimizing periodic input waveforms for phase distribution control of weakly for... [more] | NLP2021-100 MICT2021-75 MBE2021-61 pp.125-128 |
| NLP, MICT, MBE, NC (Joint) [detail] |
2022-01-23 10:15 |
Online | Online | A simple method for estimating phase and amplitude functions of limit-cycle oscillators by polynomial regression from time series data Norihisa Namura, Hiroya Nakao (Tokyo Tech.) NLP2021-122 MICT2021-97 MBE2021-83 |
In the real world, there are various nonlinear rhythmic phenomena, many of which can be modeled mathematically as limit-... [more] | NLP2021-122 MICT2021-97 MBE2021-83 pp.237-242 |
| CAS, NLP | 2021-10-14 13:25 |
Online | Online | A simple method for estimating phase functions of limit cycles by polynomial regression from time series data Norihisa Namura, Hiroya Nakao (Tokyo Tech.) CAS2021-23 NLP2021-21 |
Many rhythmic phenomena in the real world are mathematically modeled as limit-cycle oscillators. The phase reduction a... [more] |
CAS2021-23 NLP2021-21 pp.35-38 |
| CCS | 2019-11-14 13:00 |
Hyogo | Kobe Univ. | Phase reduction approach to spatiotemporal synchronization of traveling and oscillating convection Yoji Kawamura (JAMSTEC) CCS2019-24 |
We formulate a theory for the phase reduction of traveling and oscillating thermal convection in a two-dimensional incom... [more] | CCS2019-24 pp.1-4 |
| MSS, CAS, SIP, VLD | 2019-07-30 15:15 |
Iwate | Iwate Univ. | [Invited Talk]
Functional Roles of Phase Resetting Control in Rhythmic Movements and their Engineering Applications
-- Mathematical Design of an Optimal Phase Response Curve for Walking Control -- Kazuki Nakada (Tsukuba Univ. Tech..), Keiji Miura (Kwansei Gakuin Univ.) CAS2019-9 VLD2019-15 SIP2019-25 MSS2019-9 |
Possible functional roles of the phase resetting control during rhythmic movements have attracted much attention. The ph... [more] | CAS2019-9 VLD2019-15 SIP2019-25 MSS2019-9 p.39 |
| NLP, NC (Joint) |
2019-01-24 11:20 |
Hokkaido | The Centennial Hall, Hokkaido Univ. | Underactuated control of coupled oscillator systems using deep reinforcement learning Maaki Nakasaka, Sho Shirasaka, Hideyuki Suzuki (Osaka Univ) NLP2018-114 |
Among a wide variety of rhythmic phenomena, systems in which a plurality of rhythm elements interact are called coupled ... [more] | NLP2018-114 pp.97-100 |
| QIT (2nd) |
2018-11-26 10:10 |
Tokyo | The University of Tokyo | Phase Reduction Theory for Quantum Synchronization under Semiclassical Approximation Yuzuru Kato, Hiroya Nakao (Titech) |
The phase reduction theory is a standard framework for analyzing rhythmic dynamics of weakly perturbed classical limit-c... [more] | |
| IN, CCS (Joint) |
2018-08-01 14:00 |
Hokkaido | Kitayuzawa Mori-no-Soraniwa | [Invited Talk]
Phase description and synchronization of collective rhythms in networks of coupled dynamical systems Hiroya Nakao (Tokyo Tech.) CCS2018-25 IN2018-12 |
Collective rhythms in networks of coupled dynamical elements often play important functional roles in real-world systems... [more] | CCS2018-25 IN2018-12 pp.1-6 |
| NLP, CCS | 2018-06-08 13:25 |
Kyoto | Kyoto Terrsa | Phase reduction approach to hydrodynamic synchronization of beating flagella Yoji Kawamura, Remi Tsubaki (JAMSTEC) NLP2018-35 CCS2018-8 |
We formulate a theory for the phase reduction of a beating flagellum. The theory enables us to describe the dynamics of ... [more] | NLP2018-35 CCS2018-8 pp.41-44 |
| CCS | 2017-11-09 16:00 |
Osaka | Osaka Univ. | Mutual synchronization of oscillatory convection and its optimization Yoji Kawamura (JAMSTEC), Hiroya Nakao (Tokyo Tech) CCS2017-26 |
We study phase synchronization between a pair of mutually coupled identical Hele-Shaw cells exhibiting oscillatory conve... [more] | CCS2017-26 pp.29-34 |
| CCS | 2017-06-29 15:00 |
Ibaraki | Ibaraki Univ. | [Invited Lecture]
An Optimization of the Phase Resetting Control and its Application to Walking Control Kazuki Nakada (Hiroshima City Univ.) CCS2017-4 |
Recently, the functional role of the phase resetting control during rhythmic movement including walking has been focused... [more] | CCS2017-4 pp.15-20 |
| NLP | 2017-03-15 09:55 |
Aomori | Nebuta Museum Warasse | Optimization of coupling matrices for stable mutual synchronization of nonlinear oscillators Nobuhiro Watanabe, Sho Shirasaka (Tokyo Tech), Yoji Kawamura (JAMSTEC), Hiroya Nakao (Tokyo Tech) NLP2016-120 |
Optimization of periodic injection signals for stable synchronization of a single oscillator has been studied recently, ... [more] | NLP2016-120 pp.75-77 |
| NLP | 2017-03-15 10:20 |
Aomori | Nebuta Museum Warasse | Synchronization analysis of strongly coupled oscillators by the generalized phase reduction method Wataru Kurebayashi (Aomori Univ.), Sho Shirasaka, Hiroya Nakao (Tokyo Tech.) NLP2016-121 |
Unlike the conventional phase reduction method limited to weakly perturbed oscillators, the generalized phase reduction... [more] |
NLP2016-121 pp.79-80 |
| CAS, NLP | 2016-10-28 13:50 |
Tokyo | System identification of self-sustained oscillators based on the generalized phase model Takayuki Sato (Aomori Univ.), Sho Shirasaka, Hiroya Nakao (Tokyo Tech.), Wataru Kurebayashi (Aomori Univ.) CAS2016-57 NLP2016-83 |
A one-dimensional reduced model, called the generalized phase model [W. Kurebayashi et al., Phys. Rev. Lett., 2013], can... [more] | CAS2016-57 NLP2016-83 pp.103-106 |
|
| RCS, CCS, SR, SRW (Joint) |
2016-03-04 13:15 |
Tokyo | Tokyo Institute of Technology | A design and its experimental verification of optimal input waveforms for an injection-locked class-E oscillator Youjie Ouyang, Yoji Yabe, Isao Nishikawa, Hisa-Aki Tanaka (UEC), Tomoharu Nagashima, Hiroo Sekiya (Chiba Uni.) CCS2015-71 |
We design the optimal input waveforms that maximize locking ranges in an injection-locked Class-E oscillator, by using a... [more] | CCS2015-71 pp.23-28 |
| NLP | 2014-12-03 14:50 |
Tokyo | Kyoto Univ. Tokyo Office | Robust synchronization analysis of oscillator circuits by a quadratic phase model Wataru Kurebayashi, Sho Shirasaka, Hiroya Nakao (Tokyo Tech.) NLP2014-103 |
In analyzing synchronization dynamics of self-sustained oscillators, a simple one-dimensional model, called a phase mod... [more] |
NLP2014-103 pp.23-27 |
| NC, MBE (Joint) |
2014-03-17 11:20 |
Tokyo | Tamagawa University | Estimation of phases and coupling coefficients in multicellular imaging data Hajime Moroda (Tokyo Inst. of Tech.), Kazuma Maeda (Tokyo Univ. Pham. and Life Sci.), Ryuichi Maruyama, Ichiro Kato (Tokyo Inst. of Tech.), Masashi Inoue, Hiroyoshi Miyakawa (Tokyo Univ. Pham. and Life Sci.), Toru Aonishi (Tokyo Inst. of Tech.) NC2013-89 |
It has been reported with multicellular calcium imaging methods that calcium transients are entrained to the extracellul... [more] | NC2013-89 pp.11-16 |
| NLP | 2014-03-10 10:00 |
Tokyo | Sophia University | Definition of phase for chaotic oscillators Wataru Kurebayashi, Hiroya Nakao (Tokyo Inst. of Tech.) NLP2013-164 |
In analyzing synchronization of limit-cycle oscillators, the phase reduction method, with which we can reduce the dimens... [more] | NLP2013-164 pp.1-2 |
| NLP | 2014-01-22 13:50 |
Hokkaido | Niseko Park Hotel | Theoretical analysis of mutual synchronization in strongly coupled nonlinear oscillators Wataru Kurebayashi, Sho Shirasaka, Hiroya Nakao (Tokyo Inst. of Tech.) NLP2013-155 |
In the analysis of mutual synchronization of coupled nonlinear oscillators, the phase reduction method has played an imp... [more] | NLP2013-155 pp.137-140 |
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