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The Euler Equations of Spatial Gasdynamics and the Integrable Heisenberg Spin Equation

机译:空间气体动力学的欧拉方程和可积分的海森堡自旋方程

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摘要

The Euler equations for an inviscid and thermally nonconducting gas are investigated with a view to isolating particular integrable structure. A natural physical constraint is imposed and it is demonstrated that, in the generic case, the steady Euler equations are equivalent to an integrable Heisenberg spin equation subject to a volume-preserving constraint. A limiting case in which this constraint is not present is indicated.
机译:为了隔离特定的可积结构,研究了不粘和不导热气体的欧拉方程。施加了自然的物理约束,并且证明了在一般情况下,稳定的Euler方程等效于受体积保持约束的可积分Heisenberg自旋方程。指示了不存在该约束的极限情况。

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