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The incompressible limits of viscous polytropic fluids with zero thermal conductivity coefficient
- Kim, H;
- Lee, J
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20초록
We study the singular limit of viscous polytropic fluids without thermal conductivity as the Mach number tends to zero. A uniform existence result for the Cauchy problem in R-3 is proved under the assumption that the initial data belongs uniformly to H-k (R-3) with k = 2, 3 and is well-prepared in H-1 (R-3).
키워드
incompressible limit; Mach number; Navier-Stokes equations; nonhomogeneous incompressible fluids; viscous polytropic fluids; MACH NUMBER LIMIT; NAVIER-STOKES EQUATIONS; SLIGHTLY COMPRESSIBLE FLUIDS; ALL-TIME EXISTENCE; HYPERBOLIC SYSTEMS; SINGULAR LIMITS; EULER EQUATION; FLOWS; ASYMPTOTICS; MOTION
- 제목
- The incompressible limits of viscous polytropic fluids with zero thermal conductivity coefficient
- 저자
- Kim, H; Lee, J
- 발행일
- 2005
- 유형
- Article
- 권
- 30
- 호
- 8
- 페이지
- 1169 ~ 1189