\begin{thebibliography}{10}

\bibitem{Ash88G}
C.C. Ashcraft and R.G. Grimes.
\newblock On vectorizing incomplete factorization and {SSOR} preconditioners.
\newblock {\em SIAM J. Sci. Stat. Comput.}, 9:122--151, 1988.

\bibitem{Che94LL}
W.L. Chen, F.S. Lien, and M.A. Leschziner.
\newblock Computational modelling of turbulent flow in turbomachine passage
  with low-{R}e two-equation models.
\newblock In S.~Wagner, E.H. Hirschel, J.~P\'eriaux, and R.~Piva, editors, {\em
  Computational Fluid Dynamics '94}, pages 517--524, John Wiley and Sons,
  Chicester, 1994.

\bibitem{Che87K}
Y.-S. Chen and S.-W. Kim.
\newblock Computations of turbulent flows using an extended $k$-$\varepsilon$
  turbulence closure model.
\newblock Report NASA CR-179204, NASA-Marshall Space Flight Center, Alabama,
  USA, 1987.

\bibitem{Dem82}
I.A. Demird\v{z}i\'{c}.
\newblock {\em A finite volume method for computation of fluid flow in complex
  geometries}.
\newblock PhD thesis, University of London, 1982.

\bibitem{Eis81}
S.C. Eisenstat.
\newblock Efficient implementation of a class of preconditioned conjugate
  gradient methods.
\newblock {\em SIAM J. Sci. Stat. Comput.}, 2:1--4, 1981.

\bibitem{Gas88L}
P.H. Gaskell and K.C. Lau.
\newblock Curvature-compensated convective transport: {SMART}, a new
  boundedness-preserving transport algorithm.
\newblock {\em Int. J. Numer. Methods in Fluids}, 8:617--641, 1988.

\bibitem{Gat93S}
T.B. Gatski and C.G. Speziale.
\newblock On explicit algebraic stress models for complex turbulent flows.
\newblock {\em J. Fluid Mech.}, 254:59--78, 1993.

\bibitem{Har95}
V.~Haroutunian.
\newblock Simulation of vortex shedding past a square prism using three
  two-equation turbulence models.
\newblock In {\em Sixth Int. Symp. on CFD}, volume~1, pages 408--414, Lake
  Tahoe, Nevada, 1995.
\newblock A collection of technical papers.

\bibitem{Hir88}
C.~Hirsch.
\newblock {\em Numerical Computation of Internal and External Flows. Vol.1:
  Fundamentals of Numerical Discretization}.
\newblock John Wiley, Chichester, 1988.

\bibitem{Kat93L}
M.~Kato and B.E. Launder.
\newblock The modelling of turbulent flow around stationary and vibrating
  square cylinders.
\newblock In {\em Proc. Ninth Symposium on Turbulent Shear Flows}, volume~9,
  page 10.4.1, Kyoto, Japan, 1993.

\bibitem{Kay88}
C.D. Kay.
\newblock {\em Schaum's outline of theory and problems of tensor calculus}.
\newblock McGraw-Hill, New York, 1988.

\bibitem{Kho74R}
P.~K. Khosla and S.~G. Rubin.
\newblock A diagonally dominant second-order accurate implicit scheme.
\newblock {\em Comput. Fluids}, 2:207--209, 1974.

\bibitem{Kor93}
B.~Koren.
\newblock A robust upwind discretization method for advection, diffusion and
  source terms.
\newblock In C.B. Vreugdenhil and B.~Koren, editors, {\em Numerical methods for
  advection-diffusion problems}, pages 117--137, Vieweg. Braunschweig,
  Wiesbaden, 1993.
\newblock Notes on Numerical Fluid Mechanics 45.

\bibitem{Lam81B}
C.K.G. Lam and K.~Bremhorst.
\newblock A modified form of the $k$-$\varepsilon$ model for predicting wall
  turbulence.
\newblock {\em ASME J. Fluids Engng.}, 103:456--460, 1981.

\bibitem{Lau74S}
B.E. Launder and D.B. Spalding.
\newblock The numerical computation of turbulent flows.
\newblock {\em Comp. Methods Appl. Mech. Eng.}, 3:269--289, 1974.

\bibitem{Lie94L}
F.S. Lien and M.A. Leschziner.
\newblock Upstream monotonic interpolation for scalar transport with
  application to complex turbulent flows.
\newblock {\em Int. J. Num. Meth. Fluids}, 19:527--548, 1994.

\bibitem{Mei77vdV}
J.A. Meijerink and H.A.~Van der Vorst.
\newblock An iterative solution method for linear systems of which the
  coefficient matrix is a symmetric {M}-matrix.
\newblock {\em Math. Comp.}, 31:148--162, 1977.

\bibitem{Myo90K}
H.K. Myong and N.~Kasagi.
\newblock unknown.
\newblock {\em J. Fluids Engng.}, 112:521, 1990.

\bibitem{Nis87Y}
S.~Nisizima and A.~Yoshizawa.
\newblock Turbulent channel and {C}ouette flows using an anisotropic
  $k$-$\varepsilon$ model.
\newblock {\em AIAA J.}, 25:414--420, 1987.

\bibitem{Pai82S}
C.C. Paige and M.A. Saunders.
\newblock {LSQR}: an algorithm for sparse linear equations and sparse least
  square problem.
\newblock {\em ACM Trans. Math. Softw.}, 8:44--71, 1982.

\bibitem{Rub90B}
R.~Rubenstein and J.M. Barton.
\newblock Non-linear {R}eynolds stress models and the renormalisation group.
\newblock {\em Phys. Fluids A}, 2:1472, 1990.

\bibitem{Saa86S}
Y.~Saad and M.H. Schultz.
\newblock {GMRES}: a generalized minimal residual algorithm for solving
  non-symmetric linear systems.
\newblock {\em SIAM J. Sci. Stat. Comp.}, 7:856--869, 1986.

\bibitem{Sch69}
H.~Schlichting.
\newblock {\em Boundary layer theory}.
\newblock McGraw Hill, New York, 1969.

\bibitem{Seg91-22}
A.~Segal.
\newblock The treatment of slip boundary conditions for the incompressible
  navier-stokes equations in general co-ordinates.
\newblock Report 91-22, Faculty of Mathematics and Informatics, Delft
  University of Technology, Delft, 1991.

\bibitem{Seg91K}
A.~Segal and K.~Kassels.
\newblock Some 2d test examples for the isnas incompressible code.
\newblock Report 91-44, Faculty of Mathematics and Informatics, Delft
  University of Technology, Delft, 1991.

\bibitem{Seg96K}
Guus Segal and Kees Kassels.
\newblock Improvements of the discretization of the incompressible
  {N}avier-{S}tokes equations in general coordinates.
\newblock Report 96-81, Faculty of Technical Mathematics and Informatics, Delft
  University of Technology, Delft, 1996.

\bibitem{Son89}
P.~Sonneveld.
\newblock {CGS}, a fast {L}anczos-type solver for nonsymmetric linear systems.
\newblock {\em {SIAM} J. Sci. Stat. Comput.}, 10:36--52, 1989.

\bibitem{Spa72}
D.B. Spalding.
\newblock A novel finite difference formulation for differential expressions
  involving both first and second derivatives.
\newblock {\em Int. J. Numer. Methods in Engineering}, 4:551--559, 1972.

\bibitem{Spe87}
C.G. Speziale.
\newblock On nonlinear $k$-$l$ and $k$-$\varepsilon$ models of turbulence.
\newblock {\em J. Fluid Mech.}, 178:459--475, 1987.

\bibitem{Swe84}
P.K. Sweby.
\newblock High resolution schemes using flux-limiters for hyperbolic
  conservation laws.
\newblock {\em SIAM J. Num. Anal.}, 21:995--1011, 1984.

\bibitem{Ten82L}
H.~Tennekes and J.L. Lumley.
\newblock {\em A First Course in Turbulence}.
\newblock MIT Press, Cambridge, Massachussets, 1982.

\bibitem{vdV81}
H.A. {Van der Vorst}.
\newblock Iterative solution method for certain sparse linear systems with a
  non-symmetric matrix arising from {PDE}-problems.
\newblock {\em J. Comput. Phys.}, 44:1--19, 1981.

\bibitem{vdV94V}
H.A. van~der Vorst and C.~Vuik.
\newblock {GMRESR}: a family of nested {GMRES} methods.
\newblock {\em Num. Lin. Alg. Appl.}, 1:369--386, 1994.

\bibitem{vKa91OSW}
J.J.I.M. {Van Kan}, C.W. Oosterlee, A.~Segal, and P.~Wesseling.
\newblock Discretization of the incompressible {N}avier-{S}tokes equations in
  general coordinates using contravariant velocity components.
\newblock Report 91-09, Faculty of Technical Mathematics and Informatics, Delft
  University of Technology, Delft, 1991.

\bibitem{vLe79}
B.~{van Leer}.
\newblock Towards the ultimate conservative difference scheme. {V. A}
  second-order sequel to {G}odunov's method.
\newblock {\em J. Comput. Phys.}, 32:101--136, 1979.

\bibitem{Vui92a}
C.~Vuik.
\newblock Termination criteria for {GMRES}-like methods to solve the
  discretizet incompressible navier-stokes equations.
\newblock Report 92-50, Faculty of Technical Mathematics and Informatics, Delft
  University of Technology, Delft, 1992.

\bibitem{Vui93}
C.~Vuik.
\newblock Solution of the discretized incompressible {N}avier-{S}tokes
  equations with the {GMRES} method.
\newblock {\em Int. J. Num. Meth. Fluids}, 16:507--523, 1993.

\bibitem{Wil88}
D.C. Wilcox.
\newblock Reassessment of the scale determining equation for advanced
  turbulence models.
\newblock {\em AIAA J.}, 26:1299--1310, 1988.

\bibitem{Wil91}
D.C. Wilcox.
\newblock A half century historical review of the $k$-$\omega$ model.
\newblock AIAA Paper 91-0615, 1991.

\bibitem{Yak92OTGS}
V.~Yakhot, S.A. Orszag, S.~Thangam, T.B. Gatski, and C.G. Speziale.
\newblock Development of turbulence models for shear flows by a double
  expansion technique.
\newblock {\em Phys. Fluids A}, 4:1510--1520, 1992.

\bibitem{Zij95}
M.~Zijlema.
\newblock On the construction of a third-order accurate {TVD} scheme with
  application to turbulent flows in general domains.
\newblock {\em Int. J. Numer. Meth. Fluids}, 1995.
\newblock To appear.

\bibitem{Zij96}
M.~Zijlema.
\newblock {\em Computational modeling of turbulent flows in general domains}.
\newblock PhD thesis, Delft University of Technology, The Netherlands, April
  1996.

\end{thebibliography}
