Theoretical mechanics: Crowd synchrony on the Millennium Bridge

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Synchronization in complex networks of phase oscillators: A survey (2014, background): “1 and the previously listed applications (Bennett et al., 2002; Bergen & Hill, 1981; Chiang et al., 1995; Ermentrout, 1991; Ha, Jeong et al., 2010;Ha et al., 2011;Hoppensteadt & Izhikevich, 2000; Kapitaniak et al., 2012; Pantaleone, 2002; Righetti & Ijspeert, 2006; Sauer & Pai, 1998; Shim et al., 20”
Spontaneous synchrony in power-grid networks (2013, methodology): “ and using the fact that the torque in Nm multiplied by the angular velocity in radians per second gives the power in watts, the equation can be written in terms of power: J! i d2 i dt2 = P m P ei : (16) To make P m iand P e per unit quantities, we divide both sides of the equation by the rated powe”
Phase reduction approach to synchronisation of nonlinear oscillators (2016, background): “Population of rhythmically walking pedestrians on a bridge or population of fireflies interacting via flashing light may also be considered as globally coupled oscillators [8, 20].”
Complex photonics: Dynamics and applications of delay-coupled semiconductors lasers (2013, background): “This type of crowd synchrony was previously reported in civil engineering (Strogatz et al., 2005) and nonlinear chemistry (Taylor, et al., 2009).”