############################################################################### # # QNET-CFD # Thematic Area: 2 Combustion and heat transfer # Application Challenge: 7 Confined double annular jet # # This file accompanies the document # Application Challenge documentation - TA2 AC7 # # Traverse section, normalized distance to the nozzle x = .5128 # # Experimental data of this file: mean velocities, second moments and errors # # Experimenter: F. G. Schmitt, Vrije Universiteit Brussel, Dep. of Fluid Mechanics # Date of the experiment: 1999 # LDV measurements of the cold flow of a double annular jet # # Relevant references: # http://stro9.vub.ac.be/expdata # # Schmitt, F., B. K. Hazarika, Ch. Hirsch # LDV measurements of the flow field in the nozzle region of a confined annular burner # Trans. ASME, Journal of Fluid Engineering, 123, 2, 228-236, 2001 # # Schmitt F, D. Vucinic, Ch. Hirsch: # Presentation of the confined double annular jet application challenge # QNET-CFD Network Newsletter, Brussels, Vol. 1, N¡3, pp. 35-38, 2002 # # Geometric parameters # Radius of the primary jet r1 = 50.5 mm # Radius of the secondary jet r2 = 78 mm # Width of annular jets dr = 8 mm # Radius of the combustion chamber rc = 191 mm # # Fluid dynamic parameters (FDP) # Bulk-averaged velocity of the primary jet U1 = 6.3 m/s # Bulk-averaged velocity of the secondary jet U2 = 6.1 m/s # # Problem definition parameter (PDP) # Secondary to primary bulk-averaged velocity ratio alpha = 0.97 # Secondary to primary radius ratio beta = 1.55 # Exist area to primary area ratio gamma = 45.5 # # Governing non-dimensional parameters (GNDP) # Reynolds number Re = 30000 # Crayat-Curtet number Ct = 0.249 # # The different quantities are normalized and have no dimension: # velocities are normalized by U2, second moments by U2^2 and lengths by r2 # # 11 columns: # z, U, V, tau_uu, tau_vv, tau_uv, err_U, err_V, err_uu, err_vv, err_uv # z = Radial coordinate # U = , Mean axial velocity # V = , Mean radial velocity # tau_uu = <(u-U)^2>, Axial turbulence intensity # tau_vv = <(v-V)^2>, Radial turbulence intensity # tau_uv = <(u-U)(v-V)>, Reynolds stress component # # The quantities U, tau_uu, tau_vv are perfectly axisymmetric # V, tau_uv are perfectly skew-symmetric # The actual measured quantities are: # U+err_U, V+err_V, tau_uu+err_uu, tau_vv+err_vv, tau_uv+err_uv # ############################################################################### %AC = 2-07 %Column1Name = z %Column1Units = none %Column1Type = Real %Column2Name = AxialVelocity %Column2Units = none %Column2Type = Real %Column3Name = RadialVelocity %Column3Units = none %Column3Type = Real %Column4Name = AxialTurbulence %Column4Units = none %Column4Type = Real %Column5Name = RadialTurbulence %Column5Units = none %Column5Type = Real %Column6Name = Stress %Column6Units = none %Column6Type = Real %Column7Name = ErrAxialVelocity 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