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On the Stationary Convection of Thermohaline Problems of Veronis and Stern Types
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作者 Joginder S. Dhiman Praveen K. Sharma Poonam Sharma 《Applied Mathematics》 2010年第5期400-405,共6页
The stability of thermohaline convection problems of Veronis and Stern types for stationary convection is studied for quite general nature of boundaries. It is shown by means of an appropriately chosen linear transfor... The stability of thermohaline convection problems of Veronis and Stern types for stationary convection is studied for quite general nature of boundaries. It is shown by means of an appropriately chosen linear transformation, that in case of stationary convection the equations describing the eigenvalue problem for thermohaline convection problems are identical to equations describing the eigenvalue problem for classical Bénard convection problem. As a consequence, the values of the critical Rayleigh numbers for the onset of stationary convection in thermohaline convection problems are obtained. Also, necessary conditions for the validity of principle of exchange of stabilities for thermohaline convection problems are derived using variational principle. 展开更多
关键词 THERMOHALINE CONVECTION STATIONARY CONVECTION EIGENVALUE Problem principle of exchange of stabilities Rayleigh Number
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可压缩Navier-Stokes-Poisson方程的线性稳定性
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作者 范焱龙 武瑞丽 《四川大学学报(自然科学版)》 CAS CSCD 北大核心 2021年第5期1-5,共5页
本文利用稳定性交換准则理论(PES)研究含磁场耦合的可压缩Navier-Stokes-Poisson方程的线性稳定性.研究表明:当无量纲马赫数项1/λ<2π时,方程稳态解(1,0,H 0)是稳定的;当1/λ>2π时,方程的平凡稳态解是不稳定的.
关键词 可压缩Navier-Stokes-Poisson方程 Jeans不稳定性 稳定性交换准则
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