On generalized Waldmann-Snider equations. I: \({\dot \pi}\)-subdynamics (Q1079742)
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scientific article; zbMATH DE number 3964553
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | On generalized Waldmann-Snider equations. I: \({\dot \pi}\)-subdynamics |
scientific article; zbMATH DE number 3964553 |
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On generalized Waldmann-Snider equations. I: \({\dot \pi}\)-subdynamics (English)
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1984
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Three kinetic equations for describing a dilute gas of particles with internal levels have been derived, the first being the Waldmann-Snider equation (W-S), the second its extension for weakly inhomogeneous systems and the third the generalized W-S equation for systems with arbitrarily spaced internal levels. These equations are derived inside the framework of the theory of subdynamics of the Brussels Group permitting to distinguish between non-equilibrium highly off-diagonal and shortly off- diagonal density operators. The \({\dot \pi}\)-subdynamics is explicitly constructed. A discussion concerning the above aspects has been included as well.
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kinetic equations
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Waldmann-Snider equation
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subdynamics of the Brussels Group
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0.8279604
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0.81733555
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