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(In)Finite Extent of Stationary Perfect Fluids in Newtonian Theory

机译:牛顿理论中平稳流体的有限范围

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摘要

For stationary, barotropic fluids in Newtonian gravity we give simple criteria on the equation of state and the "law of motion" which guarantee finite or infinite extent of the fluid region (providing a priori estimates for the corresponding stationary Newton-Euler system). Under more restrictive conditions, we can also exclude the presence of "hollow" configurations. Our main result, which does not assume axial symmetry, uses the virial theorem as the key ingredient and generalises a known result in the static case. In the axially symmetric case stronger results are obtained and examples are discussed.
机译:对于牛顿重力下的静止,正压流体,我们在状态方程和“运动定律”上给出简单的标准,以保证流体区域的有限或无限范围(为相应的静止牛顿-欧拉系统提供先验估计)。在更严格的条件下,我们还可以排除“空心”配置的存在。我们的主要结果没有假定轴对称,而是使用维里定理作为关键成分,并在静态情况下归纳了已知结果。在轴向对称的情况下,可以获得更好的结果并讨论了示例。

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