INVESTIGADORES
NIEVA Gladys Leonor
artículos
Título:
Non-Gaussian tail in the force distribution: a hallmark of correlated disorder in the host media of elastic objects
Autor/es:
SÁNCHEZ, JAZMÍN ARAGÓN; RUMI, GONZALO; MALDONADO, RAÚL CORTÉS; BOLECEK, NÉSTOR RENÉ CEJAS; PUIG, JOAQUÍN; PEDRAZZINI, PABLO; NIEVA, GLADYS; DOLZ, MOIRA I.; KONCZYKOWSKI, MARCIN; VAN DER BEEK, CORNELIS J.; KOLTON, ALEJANDRO B.; FASANO, YANINA
Revista:
Scientific Reports
Editorial:
Nature Research
Referencias:
Lugar: Berlin; Año: 2020 vol. 10
Resumen:
Inferring the nature of disorder in the media where elastic objects are nucleated is of crucial importance for many applications but remains a challenging basic-science problem. Here we propose a method to discern whether weak-point or strong-correlated disorder dominates based on characterizing the distribution of the interaction forces between objects mapped in large fields-of-view. We illustrate our proposal with the case-study system of vortex structures nucleated in type-II superconductors with different pinning landscapes. Interaction force distributions are computed from individual vortex positions imaged in thousands-vortices fields-of-view in a two-orders-of-magnitude-wide vortex-density range. Vortex structures nucleated in point-disordered media present Gaussian distributions of the interaction force components. In contrast, if the media have dilute and randomly-distributed correlated disorder, these distributions present non-Gaussian algebraically-decaying tails for large force magnitudes. We propose that detecting this deviation from the Gaussian behavior is a fingerprint of strong disorder, in our case originated from a dilute distribution of correlated pinning centers.