The integral invariant of the equations of motion of a viscous gas

被引：0

作者：

机构：

[1] Golubkin, V.N.

[2] Markov, V.V.

[3] Sizykh, G.B.

来源：

| 1600年 / Elsevier Ltd卷 / 79期

关键词：

Equations of motion;

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摘要：

Journal article (JA)

引用

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[41] INVARIANT CANONICAL EQUATIONS OF MOTION IN GENERAL RELATIVITY
RUND, H
TENSOR, 1972, 23 (03): : 365 - 368
[42] SOLUTION OF LINEAR INTEGRAL EQUATIONS BY USE OF INVARIANT FUNCTIONS
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SIAM REVIEW, 1969, 11 (03) : 307 - &
[43] ASYMPTOTIC CONDITIONS + INTEGRAL EQUATIONS FOR NONRELATIVISTIC INVARIANT FUNCTIONS
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PHYSICAL REVIEW B, 1964, 134 (2B): : B444 - &
[44] The integral invariant of relativistic equations of electro-magnetism.
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[45] Cases of Transformation of the Equations of Motion of an Incompressible Viscous Fluid into the Euler Equations
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[46] Cases of Transformation of the Equations of Motion of an Incompressible Viscous Fluid into the Euler Equations
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[47] Exact solutions of the axisymmetric equations of motion of a viscous heat-conducting perfect gas described by systems of ordinary differential equations
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[48] Global solution to the equations of viscous gas flows
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[49] GENERALIZED SOLUTION ON THE WHOLE OF THE EQUATIONS OF VISCOUS HEAT-CONDUCTING GAS ONE-DIMENSIONAL MOTION
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[50] Global Lyapunov functionals of the equations for one-dimensional motion of viscous heat-conducting gas
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