A Mean Flow Equation and Solution Problem

Abstract

Picture a function U(2h) = 0. Y = h and U(0) = 0. Symmetric flow implies the following: The only non-zero term is – rho u_1u_2 bar which depends on x_2 = y. Also, Where P of Omega is mean pressure at walls, u_2 = 0 by no-slip depends on streamwise coordinates x_1 = x_i = x. We have the following: Where Tau at the other wall, x_2 = 2D, should be – Tau of omega. Therefore, from above, we have the following: Then, it follows that the above reads as follows where tau = 0 on channel center plane and x of 2 or y = D. Therefore, we get the following: This is for Reynolds shear stress as a function of x of 2, otherwise y.

Authors and Affiliations

Steve Anglin

Keywords

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  • EP ID EP508869
  • DOI -
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How To Cite

Steve Anglin (2018). A Mean Flow Equation and Solution Problem. International Journal of Innovation in Science and Mathematics, 6(6), 183-183. https://europub.co.uk./articles/-A-508869