Search 250 million research papers

Read the abstract, see who wrote it and who cites it, and get the citation in APA, MLA, Chicago or Harvard.

About 10,000 papers for “Statistical physics”

Statistical Physics

Gregory H. Wannier, Roald K. Wangsness · American Journal of Physics · 1967

First Page

Cited by 1

Statistical Physics

Marc Baus, Carlos F. Tejero · 2021

Cited by 0

Statistical Physics

Roberto Piazza · UNITEXT for physics · 2016

Cited by 2

Statistical Physics

L. D. Landau, E. M. Lifshitz, G. E. Uhlenbeck · American Journal of Physics · 1959

First Page

Cited by 91

Statistical Physics

Dietrich Stauffer, H. Eugene Stanley · 1996

Cited by 0

Statistical Physics

Major American universities Ph. D. qualifying questions and solutions - physics · 2021

Cited by 0

Statistical physics

Bolivar, Nelson · CERN Document Server (European Organization for Nuclear Research) · 2019

Cited by 0

Statistical physics

Philip H. Jones, Onofrio M. Maragò, Giovanni Volpe · Cambridge University Press eBooks · 2015

A summary is not available for this content so a preview has been provided. Please use the Get access link above for information on how to access this content.

Cited by 0

Statistical Physics

Dietrich Stauffer, H. Eugene Stanley, Annick Lesne · Graduate texts in physics · 2017

Cited by 0

Statistical physics

Terleckij, Jakov P. 1912-1993 · 1971

Cited by 0

Curvature measures are important for the characterization of spatial structures since many physical phenomena depend essentially on the geometry of spatial configurations. Curvature-weighted correlation functions can be defined and calculated explicitly within the Boolean model. This standard model in statisti-cal physics generates random geometries by overlapping grains (spheres, sticks) each with arbitrary location and orientation. A general decomposition relation for characteristic functions of submanifolds based on Chern’s differential kinematic formula is used to obtain exact expressions for mean values and second order moments of curvature integrals, i.e., of Minkowski functionals. An exact relation for the canonical and grand-canonical second order moments of the morpholog-ical Minkowski measures can be derived based only on thermodynamic argu-ments. The results are applied on the morphological thermodynamics of complex fluids where specific heats are expressed in terms of curvature moments.

Cited by 0