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Stability of Navier-Stokes Equation(Ⅰ)
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作者 施惟慧 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1994年第9期865-866,共2页
In this paper. we make some comparisons between the solutions for Narier-Stokesequation and those .for heat conduction equation.In his study of Navier-Stokes equation .Professor J.Leray. a Frenehmathematician and aut... In this paper. we make some comparisons between the solutions for Narier-Stokesequation and those .for heat conduction equation.In his study of Navier-Stokes equation .Professor J.Leray. a Frenehmathematician and authority on partial differential equation, starting from heatconduction equation, obtained some results of properly posed of certain initialboundary value problems of Navier-Stokes equation. Professor R. Temam of University de Paris XI and other experts in this field also brought up the possibility ofcomparing these two classes of equations. This paper attempts to describe and provethe .fundamental difference between these two. 展开更多
关键词 solution space Janet number. nayler-stokes equation
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Stability of Navier-Stokes Equation(Ⅱ)
2
作者 施惟慧 方晓佐 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1994年第10期929-933,共5页
In this paper. we make some comparisons between the solutions for Narier-Stokesequation and those .for heat conduction equation.In his study of Navier-Stokes equation .Professor J.Leray. a Frenehmathematician and aut... In this paper. we make some comparisons between the solutions for Narier-Stokesequation and those .for heat conduction equation.In his study of Navier-Stokes equation .Professor J.Leray. a Frenehmathematician and authority on partial differential equation, starting from heatconduction equation, obtained some results of properly posed of certain initialboundary value problems of Navier-Stokes equation. Professor R. Temam of University de Paris XI and other experts in this field also brought up the possibility ofcomparing these two classes of equations. This paper attempts to describe and provethe .fundamental difference between these two. 展开更多
关键词 solution space Janet number. nayler-stokes equation
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