References in zbMATH (referenced in 13 articles )

Showing results 1 to 13 of 13.
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  1. Cumber, Peter S.; Wilkinson, Peter: Signal processing, Sobol sequences and hot sampling: calculation of incident heat flux distributions surrounding diffusion flames (2011)
  2. Olivieri, D.A.; Fairweather, M.; Falle, S.A.E.G.: RANS modelling of intermittent turbulent flows using adaptive mesh refinement methods (2010)
  3. Olivieri, D.A.; Fairweather, M.; Falle, S.A.E.G.: Adaptive mesh refinement applied to the scalar transported PDF equation in a turbulent jet (2010)
  4. Artemov, V.; Beale, S.B.; de Vahl Davis, G.; Escudier, M.P.; Fueyo, N.; Launder, B.E.; Leonardi, E.; Malin, M.R.; Minkowycz, W.J.; Patankar, S.V.; Pollard, A.; Rodi, W.; Runchal, A.; Vanka, S.P.: A tribute to D.B. Spalding and his contributions in science and engineering (2009)
  5. Leontiev, A.I.; Lushchik, V.G.; Yakubenko, A.E.: A heat-insulated permeable wall with suction in a compressible gas flow (2009)
  6. Bakosi, J.; Franzese, P.; Boybeyi, Z.: A non-hybrid method for the PDF equations of turbulent flows on unstructured grids (2008)
  7. Bakosi, J.; Franzese, P.; Boybeyi, Z.: Probability density function modeling of scalar mixing from concentrated sources in turbulent channel flow (2007)
  8. Dianat, M.; Fairweather, M.; Jones, W.P.: Reynolds stress closure applied to axisymmetric, impinging turbulent jets (1996)
  9. Jeyachandran, K.; Ganesan, V.: Numerical modelling of turbulent flow through conical diffuses with uniform and wake velocity profiles at the inlet (1988)
  10. Srinivasan, K.; Spalding, D.B.: The stream function coordinate system for solution of one-dimensional unsteady compressible flow problems (1986)
  11. Rizk, M.; Serag-Eldin, M.A.; Mobarak, A.: Semi-elliptic computation of an axi-symmetric transonic nozzle flow (1983)
  12. Gibson, M.M.; Jones, W.P.; Younis, B.A.: Calculation of turbulent boundary layers on curved surfaces (1981)
  13. Singhal, A.K.; Spalding, D.B.: Predictions of two-dimensional boundary layers with the aid of the k- epsilon model of turbulence (1981)