On the Relation Between the Boson Peak and the Vibrational Phases in Glasses
Philip Rasmussen, Søren S. Sørensen
Abstract
The boson peak is a vibrational feature commonly found in glassy and disordered systems described as the deviation from the scaling of the Debye model (g(E)E2). Despite much interest, the microscopic nature of the vibrations is only anecdotally discussed. Here we report how the boson peak appears in conjunction with a crossover from localized to extended but non-wave-like and coincide with a maximum in phase coherence and spatial periodicity. Our analyses provide new insights into the microscopic origin of the boson peak across a wide range of glasses.
Create a lesson
Related papers
Hyperbolic lattices with mass disorder: Phases and phase transitions
Sheersh Sen, Christopher A. Leong, Bitan Roy
Synchronous Monte Carlo method and its application to a mean-field spin glass model
Yoshiyuki Kabashima
Locking transition in coupled disordered systems
Guy Bunin
Discrete Scale Invariance of Ising Mesons
Denis V. Vasilyev, Abbas Ali Saberi
Attraction-controlled torque organization and rotational states in frictional granular matter
Kiwamu Yoshii
Exact probability distributions of complex spacing ratios in non-Hermitian random matrices
Kohei Kawabata