Non-relativistic Casimir effect at finite temperature

Abstract

The Galilean covariance, formulated in 5-dimensions space, describes the non-relativistic physics in a way similar to quantum field theory. Using a non-relativistic approach the Stefan-Boltzmann law and the Casimir effect at finite temperature for a particle with spin zero and $1/2$ are calculated. The Thermo Field Dynamics is used to calculate the temperature effect.

References in corpus (7)

• Quantum fields in toroidal topology
• Galilean invariance at quantum Hall edge
• Galilei covariance and (4,1) de Sitter space
• Galilean Covariance and the Gravitational Field
• Quasiparticle parameterization of meanfields, Galilei invariance and universal conserving response functions
• Path-integral quantization of Galilean Fermi fields
• Weak-field approximation of effective gravitational theory with local Galilean invariance

Cited by in corpus (2)

• Remnants of the nonrelativistic Casimir effect on the lattice
• Size-effect at finite temperature in a quark-antiquark effective model in phase space