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Colección SciELO Chile

Fermi acceleration in rotating drums

Indexado

WoS	WOS:000819462600001
Scopus	SCOPUS_ID:85133801834

DOI

10.1063/5.0082981

Año

2022

Tipo

artículo de investigación

Citas Totales

Autores Afiliación Chile

Instituciones Chile

% Participación
Internacional

Autores
Afiliación Extranjera

Instituciones
Extranjeras

Abstract

Consider hard balls in a bounded rotating drum. If there is no gravitation, then there is no Fermi acceleration, i.e., the energy of the balls remains bounded forever. If there is gravitation, Fermi acceleration may arise. A number of explicit formulas for the system without gravitation are given. Some of these are based on an explicit realization, which we derive, of the well-known microcanonical ensemble measure.

Revista

Revista	ISSN
Journal Of Mathematical Physics	0022-2488

Métricas Externas

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Disciplinas de Investigación

WOS
Physics, Mathematical

Scopus
Sin Disciplinas

SciELO
Sin Disciplinas

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Publicaciones WoS (Ediciones: ISSHP, ISTP, AHCI, SSCI, SCI), Scopus, SciELO Chile.

Colaboración Institucional

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Autores - Afiliación

Ord.	Autor	Género	Institución - País
1	Burdzy, Krzysztof	Hombre	University of Washington - Estados Unidos UNIV WASHINGTON - Estados Unidos
2	Duarte, Mauricio	Hombre	Universidad Nacional Andrés Bello - Chile
3	Gauthier, Carl Erik	Hombre	University of Washington - Estados Unidos UNIV WASHINGTON - Estados Unidos
4	Graham, C. Robin	-	University of Washington - Estados Unidos UNIV WASHINGTON - Estados Unidos
5	SAN MARTIN-ARISTEGUI, JAIME RICARDO	Hombre	Universidad de Chile - Chile

Muestra la afiliación y género (detectado) para los co-autores de la publicación.

Financiamiento

Fuente
Fondo Nacional de Desarrollo Científico y Tecnológico
Basal
Fondecyt Regular Project
Simons Foundation
Centro de Modelamiento Matematico (CMM)
BASAL funds for centers of excellence from ANID-Chile

Muestra la fuente de financiamiento declarada en la publicación.

Agradecimientos

Agradecimiento
The authors are grateful to Martin Hairer, Robert Hołyst, Domokos Szász, and Balint Toth for very helpful advice. K.B.’s research was supported, in part, by the Simons Foundation under Grant No. 506732. M.D. was supported by the FONDECYT Regular Project (No. 1201639) and Centro de Modelamiento Matemático (CMM), Grant Nos. ACE210010 and FB210005, BASAL funds for centers of excellence from ANID-Chile. J.S.M. acknowledges partial support from BASAL under Grant No. FB210005-ACE210010.
The authors are grateful to Martin Hairer, Robert Holyst, Domokos Szasz, and Balint Toth for very helpful advice. K.B.'s research was supported, in part, by the Simons Foundation under Grant No. 506732. M.D. was supported by the FONDECYT Regular Project (No. 1201639) and Centro de Modelamiento Matematico (CMM), Grant Nos. ACE210010 and FB210005, BASAL funds for centers of excellence from ANID-Chile. J.S.M. acknowledges partial support from BASAL under Grant No. FB210005-ACE210010.

Agradecimiento

The authors are grateful to Martin Hairer, Robert Hołyst, Domokos Szász, and Balint Toth for very helpful advice. K.B.’s research was supported, in part, by the Simons Foundation under Grant No. 506732. M.D. was supported by the FONDECYT Regular Project (No. 1201639) and Centro de Modelamiento Matemático (CMM), Grant Nos. ACE210010 and FB210005, BASAL funds for centers of excellence from ANID-Chile. J.S.M. acknowledges partial support from BASAL under Grant No. FB210005-ACE210010.

The authors are grateful to Martin Hairer, Robert Holyst, Domokos Szasz, and Balint Toth for very helpful advice. K.B.'s research was supported, in part, by the Simons Foundation under Grant No. 506732. M.D. was supported by the FONDECYT Regular Project (No. 1201639) and Centro de Modelamiento Matematico (CMM), Grant Nos. ACE210010 and FB210005, BASAL funds for centers of excellence from ANID-Chile. J.S.M. acknowledges partial support from BASAL under Grant No. FB210005-ACE210010.