% The data presented here were obtained from a direct numerical simulation of a turbulent % boundary layer developing under a pressure gradient. All the data shown here are % not normalized. Please refer to the references below for rmore detailed information. % We compute the boundary layer thickness using the method of Griffin et al. (2021). % The pressure-gradient parameters of beta_{ZS} and beta_i are computed as follows. % beta_{ZS}=(delta)/(rho U_{ZS}^2)(dp_e/dx) and beta_i = (nu/rho u_tau^3)(d p_w/dx) % where $delta$ is the boundary layer thickness, $U_{ZS}$ is the Zagorola-Smits velocity, % $p_e$ and $p_w$ are the pressure at the edge of boundary layer and wall, respectively. % Please check this report for rmore detailed information about the data: % Gungor, T. R., Gungor, A. G.., Maciel, Y. (2024). Datasets of % three non-equilibrium pressure gradient turbulent boundary layers. % Please cite this paper when referencing the data: % Gungor, T. R., Gungor, A. G. & Maciel, Y. (2024). % Turbulent boundary layer response to uniform changes of the pressure force contribution % arXiv preprint arXiv:2402.13067 % ========================================================================================= % ************ Position 3 of DNS23 ************ % ========================================================================================= % Re_tau = 8.841161e+02 % Re_theta=7.917934e+03 % utau=1.314007e-02 % U_e=7.051503e-01 % theta=3.208205e+00 % delta_star=6.930967e+00 % delta=1.922399e+01 % x_pos=3.633718e+02 % H=2.160388e+00 % C_f=6.865209e-04 % nu=2.857143e-04 % beta_RC=1.705468e+01 % beta_i=7.293372e-02 % beta_ZS=1.792020e-01 % ========================================================================================================== % U V u2 v2 w2 uv y % ========================================================================================================= 2.014113e-03 6.087610e-08 3.745965e-06 3.563845e-10 3.604052e-06 -4.431586e-09 3.320224e-03 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