[4] E.C. Eggertson, R. Kapulla, J. Fokken, and H.M. Prasser. Turbulent mixing and its effects on thermal fatigue in nuclear reactors. World Academy of Science, Engineering and Technology, 5:188–195, 2011.

Bibliography

[1] World Nuclear Association. www.world-nuclear.org.

[2] E. Komena, A. Shams, S. van Haren, L. Camilo, and B. Koren. Quasi- dns capabilities of openfoam for different mesh types. Computers and Fluids, 96:87–104, 2014.

[3] B.L. Smith. Assessment of cfd codes used in nuclear reactor safety sim- ulations. Nuclear Engineering and Technology, 42(4):339–364, August 2010.

[4] E.C. Eggertson, R. Kapulla, J. Fokken, and H.M. Prasser. Turbulent mixing and its effects on thermal fatigue in nuclear reactors. World Academy of Science, Engineering and Technology, 5:188–195, 2011.

[5] A.V. Obabko, P.F. Fischer, T.J. Tautges, V.M. Goloviznin, M.A.

Zaytsev, V.V. Chudanov, V.A. Pervichko, A.E. Aksenova, and S.A.

Karabasov. Large eddy simulation of thermo-hydraulic mixing in a T- junction. In Dr. Donna Guillen, editor, Nuclear Reactor Thermal Hy- draulics and Other Applications. InTech, 2013. www.intechopen.com.

[6] M. Cao, Y. He, and Q. Huang. Structure integrity analysis of Reactor Pressure Vessel during PTS – sensitivity study on the shape of postu- lated defect. In Technical Meeting On Degradation Of Primary System Components Of Water Cooled Nuclear Power Plants: Current Issues And Future Challenges. IAEA, November 2013.

[7] IAEA. Pressurized Thermal Shock in Nuclear Power Plants: Good practices for assessment. Technical Report 1627, IAEA, 2010.

82

BIBLIOGRAPHY 83

[8] G. Grotzbach and M. Worner. Direct numerical and large eddy simula- tions in nuclear applications. International Journal of Heat and Fluid Flow, (20):222–240, 1999.

[9] H. Tennekes and J.L. Lumley. A first course in turbulence. The MIT press, 1972.

[10] D.C. Wilcox. Turbulence Modeling for CFD. DCW Industries, 3rd edition, 2006.

[11] Osborne Reynolds. An experimental investigation of the circumstances which determine whether the motion of water shall be direct or sinuous, and the law of resistance in parallel channels. Ohilos. Trans. R. Soc.

London, 174:935–982, 1883.

[12] P.A. Durbin and B.A. Pettersson-Reif. Statistical Theory and Modeling for Turbulent Flows. Wiley, 2nd edition, 2011.

[13] W.K. George. Lectures in turbulence for the 21st century. Chalmers University of Technology.

[14] W. Ambrosini. Lecture notes for the course on single and two-phase thermal-hydraulic. University of Pisa, 2013.

[15] S.B. Pope. Turbulent Flows. Cambridge University Press, August 2000.

[16] NEK5000 Users Meeting. A comparison of NEK5000 and OpenFOAM for DNS of turbulent channel flow. Argonne National Lab (ANL), De- cember 2010.

[17] M. Kopera. Classification of cfd numerical methods — overview of spectral, fem, sem. eCFD seminar, December 2008. The University of Warwick.

[18] K. Brix, C. Canuto, and W. Dahmen. Legendre-gauss-lobatto grids and associated nested dyadic grids. ARXIV, October 2013.

[19] P.F. Fisher. An overlapping schwarz method for spectral element solu- tion of the incompressible navier-stokes equations. Journal of Compu- tational Physics, 1997.

[20] P.F. Fisher. Implementatio considerations for the oifs/characteristics approach to convection problems.

[21] J. Kim, P. Moin, and R. Moser. Turbulence statistics in fully developed channel flow at low reynolds number. Journal of Fluid Mechanics, 177:133–166, 1987.

[22] A.W. Vreman and G.M. Kuerten. Comparison of direct numerical sim-

ulation databases of turbulent channel flow at re

= 180. Physics of

Fluid, 26, 2014.

BIBLIOGRAPHY 84

[23] R. Moser, J. Kim, and N.N. Mansour. Direct numerical simulation of turbulent channel flow up to Re

= 590. Physics of Fluids, 11(4):943–

945, april 1999.

[24] J.C. del ´ Alamo and J. Jim´enez. Spectra of the very large anisotropic scales in turbulent channels. Physics of fluids, 15(6):L41–L44, June 2003.

[25] S. Hoyas and J. Jim´enez. Reynolds number effects on the reynolds-stress budgets in turbulent channels. Physics of fluids, 20, 2008.

[26] I. Tiselj, A. Berar, and L. Cizelj. Dns database of temperature fluc- tuations in channel flows for liquid metals. Technical report, THINS, December 2011.

[27] R.B. Dean. Reynolds number dependence of skin friction and other bulk flow variables in two-dimensional rectangular duct flow. Journal of Fluids Engineering, 100:215, 1978.

[28] R. Monod, G. Brillant, A. Toutant, and F. Bataille. Dimensionless equations for conjugate heat transfer. International Communications in Heat and Mass Transfer, 2012.

[29] I. Tiselj and L. Cizelj. Dns of turbulent channel flow with conjugate

heat transfer at prandtl number 0.01. Nuclear Engineering and Design,

(253):153–160, 2012.