%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%% %%%%%% %%%%%% Streamwise-rotating turbulent channel flow %%%%%% %%%%%% %%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%% %%%%%% %%%%%% Supported by the Canada Research funding from %%%%%% %%%%%% Natural Sciences and Enginnering Reserach Council (NSERC) %%%%%% %%%%%% %%%%%% %%%%%% 2010 - 2013 %%%%%% %%%%%% %%%%%% %%%%%% %%%%%% %%%%%% Department of Mechanical Engineering, %%%%%% %%%%%% University of Manitoba %%%%%% %%%%%% Winnipeg, MB, R3T 5V6, Canada %%%%%% %%%%%% %%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %%%%%% %%%%%% %%%%%% <<< CAUTION >>> %%%%%% %%%%%% %%%%%% %%%%%% All rights are reserved by University of Manitoba. %%%%%% %%%%%% No part of the data described herein may be represented %%%%%% %%%%%% without reference. The data base may be used without %%%%%% %%%%%% notification to the author's laboratory. %%%%%% %%%%%% %%%%%% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% %% %% REFERENCES: %% %% Z. Yang, B.-C. Wang (2018): %% %% "Capturing Taylor-Gortler vortices in a streamwiser-rotating %% %% channel at very high rotation numbers", J. Fluid Mech., %% %% vol. 838, pp. 658-689, doi:10.1017/jfm.2017.892 %% %% %% %% NOMENCLATURE: %% %% y = wall-normal coordinate %% %% h = channel half-width %% %% tau_w = mean Wall shear stress %% %% u_tau = sqrt(tau_w / rho) = friction velocity %% %% nu = kinematic viscosity %% %% Omega = angular velocity of system rotation %% %% Re_tau = u_tau*h/nu = Reynolds number %% %% Ro_tau = 2Omega*h/u_tau = Rotation number %% %% < > = time and plane average %% %% U = mean streamwise velocity %% %% W = mean spanwise velocity %% %% u, v, w = streamwise, wall-normal, and spanwise %% %% velocity fluctuations %% %% (.)+ = normalized by utau and nu %% %% %% %% %% %% produc = production term %% %% rot = rotation term %% %% p-strain = pressure-strain correlation term %% %% dissip = dissipation term %% %% t-diff = turbulence diffusion term %% %% p-diff = pressure diffusion term %% %% v-diff = viscous diffusion term %% %% res = residual of the balance %% %% See equations (7.4)-(7.10) in Yang & Wang (2018) for the %% %% definitions of the budget terms %% %% %% %% %% %% FLOW CONDITIONS: Re_tau = 180 %% %% Ro_tau = 75 %% %% Case # in Yang and Wang (2018): D %% %% %% %% BOX SIZE (x,y,z): 256pi*h|2h|8pi*h %% %% MESH NUMBER (x,y,z): 8192|128|512 %% %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% %% y/h U+ W+ + + + + + + TKE+ produc_uu+ rot_uu+ p-strain_uu+ dissip_uu+ t-diff_uu+ p-diff_uu+ v-diff_uu+ res_uu+ produc_vv+ rot_vv+ p-strain_vv+ dissip_vv+ t-diff_vv+ p-diff_vv+ v-diff_vv+ res_vv+ produc_ww+ rot_ww+ p-strain_ww+ dissip_ww+ t-diff_ww+ p-diff_ww+ v-diff_ww+ res_ww+ produc_uv+ rot_uv+ p-strain_uv+ dissip_uv+ t-diff_uv+ p-diff_uv+ v-diff_uv+ res_uv+ produc_uw+ rot_uw+ p-strain_uw+ dissip_uw+ t-diff_uw+ p-diff_uw+ v-diff_uw+ res_uw+ produc_vw+ rot_vw+ p-strain_vw+ dissip_vw+ t-diff_vw+ p-diff_vw+ v-diff_vw+ res_vw+ 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