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- W2087558435 abstract "Stochastic field theory at finite temperature, when it is formulated from stochastic mechanics, which incorporates Brownian motion in both the external, as well as the internal, space of a particle, and the external and internal fields, and which are written as thermal doublets, gives rise to finite temperature quantum field theory in Minkowski space. The Haag–Hugenholtz–Winnik, (HHW) formalism of modular conjugation and the Tomita–Takesaki theory of modular Hilbert algebra then follow from this finite temperature quantum field theoretical formalism. It is shown that there is an inherent discrete Z2 symmetry among the fields of the doublet, and the equilibrium condition is ensured by this symmetry. When this symmetry is spontaneously broken, thermodynamical equilibrium is destroyed." @default.
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- W2087558435 date "1989-06-01" @default.
- W2087558435 modified "2023-09-26" @default.
- W2087558435 title "Stochastic field theory at finite temperature and equilibrium states in quantum statistical mechanics" @default.
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- W2087558435 doi "https://doi.org/10.1063/1.528317" @default.
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