H. Daido

发表

Aging and clustering in globally coupled oscillators.

Kenji Nakanishi, K. Nakanishi, H. Daido, 2007, Physical review. E, Statistical, nonlinear, and soft matter physics.

Aging transition and universal scaling in oscillator networks.

K. Nakanishi, H. Daido, 2004, Physical review letters.

Onset of cooperative entrainment in limit-cycle oscillators with uniform all-to-all interactions: bifurcation of the order function

H. Daido, 1996 .

A solvable model of coupled limit-cycle oscillators exhibiting partial perfect synchrony and novel frequency spectra

H. Daido, Hiroaki Daido, 1993 .

Population Dynamics of Randomly Interacting Self-Oscillators. I Tractable Models without Frustration

H. Daido, Hiroaki Daido, 1987 .

Intrinsic fluctuations and a phase transition in a class of large populations of interacting oscillators

H. Daido, Hiroaki Daido, 1990 .

Dynamical robustness of coupled heterogeneous oscillators.

K. Aihara, G. Tanaka, H. Daido, 2014, Physical review. E, Statistical, nonlinear, and soft matter physics.

Extracting order parameters from global measurements with application to coupled electrochemical oscillators

John L. Hudson, István Z. Kiss, Yumei Zhai, 2004 .

Order Function and Macroscopic Mutual Entrainment in Uniformly Coupled Limit-Cycle Oscillators

H. Daido, Hiroaki Daido, 1992 .

Bifurcation and scaling at the aging transition boundary in globally coupled excitable and oscillatory units.

H. Daido, K. Nishio, 2016, Physical review. E.

Strong-coupling limit in heterogeneous populations of coupled oscillators.

H. Daido, Hiroaki Daido, 2011, Physical review. E, Statistical, nonlinear, and soft matter physics.

Resonance and Intermittent Transition from Torus to Chaos in Periodically Forced Systems near Intermittency Threshold

H. Daido, 1983 .

Boundary in the dynamic phase of globally coupled oscillatory and excitable units.

H. Daido, 2017, Physical Review E.

Complexity and Scaling of Frequency Plateaus in Chains of Coupled Nonlinear Oscillators

H. Daido, 1999 .

Scaling behaviour at the onset of mutual entrainment in a population of interacting oscillators

H. Daido, H Daido, 1987 .

Superslow relaxation in identical phase oscillators with random and frustrated interactions.

H. Daido, 2018, Chaos.

Critical Conditions of Macroscopic Mutual Entrainment in Uniformly Coupled Limit-Cycle Oscillators

H. Daido, Hiroaki Daido, 1993 .

Origin of the Unique Feature of a Phase Transition in a Class of Large Populations of Coupled Oscillators : Complex Dynamics in Nonlinear Systems

H. Daido, 1989 .

Intrinsic Fluctuation and Its Critical Scaling in a Class of Populations of Oscillators with Distributed Frequencies

H. Daido, 1989 .

Possibility of chaotic behaviour and multi-basins in forced glycolytic oscillations

K. Tomita, H. Daido, 1980 .

Analytical Conditions for the Appearance of Homoclinic and Heteroclinic Points of a 2-dimensional Mapping: The Case of the Hénon Mapping

H. Daido, 1980 .

Aging transition and disorder-induced coherence in locally coupled oscillators

H. Daido, Hiroaki Daido, 2008 .

Discrete-Time Population Dynamics of Interacting Self-Oscillators

H. Daido, Hiroaki Daido, 1986 .

Generic scaling at the onset of macroscopic mutual entrainment in limit-cycle oscillators with uniform all-to-all coupling.

Daido, H. Daido, 1994, Physical review letters.

Why circadian rhythms are circadian: competitive population dynamics of biological oscillators.

H. Daido, H Daido, 2001, Physical review letters.

Why Circadian Rhythms are Circadian

H. Daido, Hiroaki Daido, 2001 .

Thermal Fluctuation of a Self-Oscillating Reaction System Entrained by a Periodic External Force

K. Tomita, H. Daido, 1979 .