A simplified model of the classical Huygens' experiment on synchronization of pendulum clocks is examined. The model consists of two pendula coupled by an elastically supported rigid bar. The synchronized limit behaviour of the system, i.e. in-phase and anti-phase synchronization of the pendula, is studied as a function of the stiffness of the spring that supports the coupling bar. It is demonstrated that the stiffness has a large influence on the existence, stability, and oscillation frequency of the in-phase solution. The relationship between the obtained results and experimental results that have been reported in the literature, including Huygens' original observations, is stressed
Christiaan Huygens, in the 1600s, discovered the synchronization of coupled pendulums while consider...
In this paper we study a phenomena observed in the seventeenth century by Christiaan Huygens. He fo...
Abstract In 1665, Christiaan Huygens reported the observation of the synchro-nization of two pendulu...
A simplified model of the classical Huygens' experiment on synchronization of pendulum clocks is exa...
This paper introduces a new model for the classical Huygens' experiment on synchronization of two pe...
In this experimental study, phase synchronization is studied in pairs of nonlinear oscillators coupl...
This paper introduces a modern version of the classical Huygens' experiment on synchronization of pe...
This paper introduces a modern version of the classical Huygens' experiment on synchronization of pe...
In this experimental study, the synchronized motion observed in pairs of nonlinear oscillators coupl...
In this experimental study, the synchronized mo-tion observed in pairs of nonlinear oscillators coup...
In this paper, the occurrence of synchronization in pairs of weakly nonlinear selfsustained oscillat...
In 1665, Huygens observed that two identical pendulum clocks, weakly coupled through a heavy beam, s...
\u3cp\u3eThe paper presents a numerical and experimental study of a setup which mimics the famous ‘s...
Synchronization is one of the most deeply rooted and pervasive behaviours in nature. It extends from...
Christiaan Huygens, in the 1600s, discovered the synchronization of coupled pendulums while consider...
In this paper we study a phenomena observed in the seventeenth century by Christiaan Huygens. He fo...
Abstract In 1665, Christiaan Huygens reported the observation of the synchro-nization of two pendulu...
A simplified model of the classical Huygens' experiment on synchronization of pendulum clocks is exa...
This paper introduces a new model for the classical Huygens' experiment on synchronization of two pe...
In this experimental study, phase synchronization is studied in pairs of nonlinear oscillators coupl...
This paper introduces a modern version of the classical Huygens' experiment on synchronization of pe...
This paper introduces a modern version of the classical Huygens' experiment on synchronization of pe...
In this experimental study, the synchronized motion observed in pairs of nonlinear oscillators coupl...
In this experimental study, the synchronized mo-tion observed in pairs of nonlinear oscillators coup...
In this paper, the occurrence of synchronization in pairs of weakly nonlinear selfsustained oscillat...
In 1665, Huygens observed that two identical pendulum clocks, weakly coupled through a heavy beam, s...
\u3cp\u3eThe paper presents a numerical and experimental study of a setup which mimics the famous ‘s...
Synchronization is one of the most deeply rooted and pervasive behaviours in nature. It extends from...
Christiaan Huygens, in the 1600s, discovered the synchronization of coupled pendulums while consider...
In this paper we study a phenomena observed in the seventeenth century by Christiaan Huygens. He fo...
Abstract In 1665, Christiaan Huygens reported the observation of the synchro-nization of two pendulu...