Wheeler propagator of the Lorentz invariant thermal energy propagation (Q601816)

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scientific article; zbMATH DE number 5808553
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Wheeler propagator of the Lorentz invariant thermal energy propagation
scientific article; zbMATH DE number 5808553

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    Wheeler propagator of the Lorentz invariant thermal energy propagation (English)
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    29 October 2010
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    In this paper the authors discussed the Lorentz invariant thermal energy propagation in the field theory of dissipative transport processes, in which the temperature field satisfies a covariant field equation of a (wave like) thermal energy propagation with finite speed-less than the speed of light in contract to the usual local equilibrium temperature including the classical Fourier's heat conduction. In the early work, they gave the existence of a dynamical phase transition between the two kinds of propagation, between a wave and a non wave, i.e., a dynamical phase transition between a non-dissipative and a dissipative thermal process. In this paper they calculated the wheel propagator of the Lorentz invariant energy propagation.
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    heat propagation
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    Lorentz invariance
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    Klein-Gordon equation
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    Wheeler propagator
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