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Momentum and Heat Transfer in Laminar Boundary Layer Behind Shock Wave 被引量:2

Momentum and Heat Transfer in Laminar Boundary Layer Behind Shock Wave
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摘要 Analytical and numerical solutions are established for momentum and energy laminar boundary layer induced by a shock wave. The results indicated that skin friction σ decreases with increasing in velocity ratio ξ(1≤ξ【 6). For each specified ξ(1≤ξ【 6), temperature w(t) increases with increasing of Tw but decreases with Te , and for a range of t ∈[1,ξ], w(t) decreases with the increasing of t. Thermal diffusion increases with increasing of uw but decreases with increasing Ue. Analytical and numerical solutions are established for momentum and energy laminar boundary layer induced by a shock wave. The results indicated that skin friction σ decreases with increasing in velocity ratio ξ (1≤ξ<6). For each specified ξ (1≤ξ <6), temperature w(t) increases with increasing of T w but decreases with T e, and for a range of t ε [1, ξ], w(t) decreases with the increasing of t. Thermal diffusion increases with increasing of u w but decreases with increasing u e.
出处 《Journal of Thermal Science》 SCIE EI CAS CSCD 2002年第3期255-258,共4页 热科学学报(英文版)
基金 The authors express their thanks for the support by "Cross-Century Talents Projects of Educational Ministry of China" the "973" key foundation under the contract No.G1998061510
关键词 shock wave BOUNDARY layer MOMENTUM and heat TRANSFER ANALYTICAL solution. shock wave boundary layer momentum and heat transfer analytical solution
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参考文献5

  • 1Mires,H.Boundary Layer Behind a Shock or Thin Expansion Wave Moving Into a Stationary Fluid[]..1956
  • 2Zheng,L C,Zhang,X X.Skin Friction and Heat Transfer in Power Law Fluid Laminar Boundary Layer Along a Moving Surface[].International Journal of Heat and Mass Transfer.2002
  • 3Zheng,Liancun,Ma,Lianxi,He Jicheng.Bifurcation Solutions to a Boundary Layer Problem Arising in the Theory of Power Law Fluids[].Acta Mathematica.2000
  • 4Zheng,Liancun,He,Jicheng.Existence and Non-Uniqueness of Positive Solutions to a Non-Linear Boundary Value Problems in the Theory of Viscous Fluids[].Dynamical Systems.1999
  • 5Mires,H.Laminar Boundary Layer Behind Shock Advancing Into Stationary Fluid[]..1955

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