Armand, S. C. 1995. Structural Optimization Methodology for Rotating Disks of Aircraft Engines. NASA TM 4693.Google Scholar

Bradshaw, P. 1997. Understanding and prediction of turbulent flow – 1996. Int. J. Heat Fluid Flow. 18:45–54.CrossRefGoogle Scholar

Daly, B. J., and Harlow, F. H.. 1970. Transport equations of turbulence. Phys. Fluids. 13: 2634–2649.Google Scholar

Durbin, P. A., and Shih, T.I-P.. 2005. An overview of turbulence modeling. In Sunden, B. and Faghri, M., eds., Modeling and Simulation of Turbulent Heat Transfer. Ashurst, UK: WIT Press.Google Scholar

Gosman, A. D., Pun, W. M., Runchal, A. K., Spalding, D. B., and Wolfshtein, M.. 1969. Heat and Mass Transfer in Recirculating Flows. London: Academic Press.Google Scholar

Gibson, M. M., and Launder, B. E.. 1976. On the calculation of horizontal turbulent shear flows under gravitational influence. ASME J. Heat Transfer. 98: 81–87.CrossRefGoogle Scholar

Hanjalic, K., and Launder, B. E.. 1972. A Reynolds stress model of turbulence and its application to thin shear flows. J. Fluid Mech. 52: 609–638.Google Scholar

Hearn, E. J. 1997. Mechanics of Materials 2, Third Edition: The Mechanics of Elastic and Plastic Deformation of Solids and Structural Materials. Oxford: Butterworth-Heinemann.Google Scholar

Hughes, W. F., and Gaylord, E. W.. 1964. Basic Equations of Engineering Science. Schaum’s Outline Series. New York: McGraw-Hill.Google Scholar

Jones, W. P., and Launder, B. E.. 1972. The prediction of laminarization with a two-equation model of turbulence. Int. J. Heat Mass Transfer. 15: 301–314.Google Scholar

Launder, B. E. 1971. An Improved Algebraic Stress Model of Turbulence. Mechanical Engineering Department, Imperial College, London, Report TM/TN/A8.Google Scholar

Launder, B. E. 1975. On the effects of gravitational field on turbulent transport of heat and momentum. J. Fluid Mech. 67: 569–581.Google Scholar

Launder, B. E., and Spalding, D. B.. 1974. The numerical computation of turbulent flows. Comp. Methods Appl. Mech. Eng. 3: 269–289.Google Scholar

Launder, B. E., Reece, G. J., and Rodi, W.. 1975. Progress in the development of a Reynolds-stress turbulence closure. J. Fluid Mech. 68: 537–566.Google Scholar

Leschziner, M. 2016. Statistical Turbulence Modeling for Fluid Dynamics – Demystified: An Introductory Text for Graduate Engineering Students. London: Imperial College Press.Google Scholar

Lilley, D. B., and Rhode, D. L.. 1982. STARPIC: A Computer Code for Swirling Turbulent Axisymmetric Recirculating Flows in Practical Isothermal Combustor Geometries. NASA CR-3442.Google Scholar

Luo, J., Razinsky, E. H., and Moon, H.-K.. 2012. Three-Dimensional RANS prediction of gas-side heat transfer coefficients on turbine blade and endwall. J. Turbomachinery. 135 (2): 1–11.Google Scholar

Meller, G., and Yamada, T.. 1974. A hierarchy of turbulence models for planetary boundary layers. J. Atmos. Sci. 31: 1971–1982.Google Scholar

Moon, L. F., and Rudinger, G.. 1977. Velocity distribution in an abruptly expanding circular duct. ASME J. Fluids Eng. 99: 226–230.Google Scholar

Naot, D., Shavit, A., and Wolfshtein, M.. 1973. Two-point correlation model and redistribution of Reynolds stresses. Phys. Fluids. 16: 738–743.Google Scholar

Naterer, G. F., and Camberos, J. A.. 2008. Entropy-Based Design and Analysis of Fluids Engineering Systems. Boca Raton, FL: CRC Press.CrossRefGoogle Scholar

Patankar, S. V. 1980. Numerical Heat Transfer and Fluid Flow. Boca Raton, FL: CRC Press.Google Scholar

Pletcher, R. H., Tannehill, J. C., and Anderson, D. A.. 2012. Computational Fluid Mechanics and Heat Transfer, Third Edition. Boca Raton, FL: CRC Press.Google Scholar

Pope, S. B., and Whitelaw, J. H.. 1976. The calculation of near-wake flows. J. Fluid Mech. 73: 9–32.Google Scholar

Rodi, W. 1976. A new algebraic relation for calculating the Reynolds stresses. ZAMM 56: 219–221.Google Scholar

Rodi, W. 1980. Turbulence Models and Their Applications in Hydraulics – a State of the Art Review. Deft, Netherlands: International Association for Hydraulic Research.Google Scholar

Rotta, J. C. 1951. Statistische theorie nchthomogener turbulence. Z.F. Physiks. 129: 547–572. 131: 51–77.CrossRefGoogle Scholar

Sciubba, E. 1997. Calculating entropy with CFD. Mech. Eng. 119(10): 86–88.Google Scholar

Sultanian, B. K. 1984. Numerical modeling of turbulent swirling flow downstream of an abrupt pipe expansion. PhD diss., Arizona State University.Google Scholar

Sultanian, B. K., and Nealy, D. A.. 1987. Numerical modeling of heat transfer in the flow through a rotor cavity. In Metzger, D.E., ed., Heat Transfer in Gas Turbines, HTD-Vol. 87, 11–24. New York: The ASMEGoogle Scholar

Sultanian, B. K., Neitzel, G. P., and Metzger, D. E.. 1986. A study of sudden expansion pipe flow using an algebraic stress transport model. Paper presented at the AIAA/ASME 4^th Fluid Mechanics, Plasma Dynamics and Lasers Conference, Atlanta.Google Scholar

Sultanian, B. K., Neitzel, G. P., and Metzger, D. E.. 1987a. Comment on the flow field in a suddenly enlarged combustion chamber. AIAA J. 25(6): 893–895.Google Scholar

Sultanian, B. K., Neitzel, G. P., and Metzger, D. E.. 1987b. Turbulent flow prediction in a sudden axisymmetric expansion. In Chen, C. J., Chen, L. D., and Holly, F. M., eds., Turbulence measurements and Flow Modeling. New York: Hemisphere.Google Scholar

Thompson, J. F., Soni, B. K., and Weatherill, N. P., eds. 1998. Handbook of Grid Generation. Boca Raton, FL: CRC Press.CrossRefGoogle Scholar

Wilcox, D. C. 2006. Turbulence Modeling for CFD, 3rd edn. La Cañada Flintridge, CA: DCW Industries.Google Scholar

Wyngaard, J. C., Arya, S. P., and Cote, O. R.. 1974. Some aspects of the structure of convective planetary boundary layers. J. Atmos. Sci. 31: 747–754.Google Scholar

Bradshaw, P. 1971. An Introduction to Turbulence. New York: Pergamon Press.Google Scholar

Cebeci, T., and Bradshaw, P.. 1984. Physical and Computational Aspects of Convective Heat Transfer. New York: SpringerGoogle Scholar

Durbin, P. A. 1991. Near-wall turbulence modeling without damping functions. Theor. Comput. Fluid Dyn. 3: 1–13.Google Scholar

Durbin, P. A. 1993. A Reynolds-stress model for near-wall turbulence. J. Fluid Mech. 249: 465–498.Google Scholar

Durbin, P. A., and Medic, G.. 2007. Fluid Dynamics with a Computational Perspective. Cambridge: Cambridge University Press.Google Scholar

Engelman, M. S. 1993. CFD – an industrial perspective. In Gunzburger, M. D. and Nicolaides, R. A., eds., Incompressible Computational Fluid Dynamics. Cambridge: Cambridge University Press.Google Scholar

Ferziger, J. H., and Peric, M.. 2013. Computational Methods for Fluid Dynamics, 3rd edn. New York: Springer.Google Scholar

Gilham, S., Cowan, I. R., and Kaufman, E. S.. 1999. Improving gas turbine power plant safety: The application of computational fluid dynamics to gas leaks. Proceedings of the Inst. Mech. Eng. Part A: J. Power Energy. 213 (6): 475–489.Google Scholar

Hinze, J. O. 1975. Turbulence, 2nd edn. New York: McGraw-Hill.Google Scholar

Hsu, T.-R. 1986. The Finite Element Method in Thermomechanics. Boston: Allen & Unwin.Google Scholar

Hunt, J. C. R., and Vassilicos, J. C.. 1991. Kolmogorov’s contributions to the physical and geometrical understanding of small-scale turbulence and recent developments. In Hunt, J. C. R., Phillips, O. M., and Williams, D., eds., Turbulence and Stochastic Processes: Kolmogorov’s Ideas 50 Years On. Cambridge: Cambridge University Press.Google Scholar

Hussain, F., and Melander, M. V.. 1992. Understanding turbulence via vortex dynamics. In Gatski, T. B., Sarkar, S., and Speziale, C. G., eds., Studies in Turbulence. New York: Springer-Verlag.Google Scholar

Landahl, M. T., and Mollo-Christensen, E.. 1992. Turbulence and Random Process in Fluid Mechanics, 2nd edn. Cambridge: Cambridge University Press.Google Scholar

Muller, Y. 2008. Secondary air system model for integrated thermomechanical analysis of a jet engine. ASME Paper No. GT2008–50078.CrossRefGoogle Scholar

Piomelli, U. 1993. Application of large eddy simulations in engineering: an overview. In Galperin, B. and Orszag, S. A., eds., Large Eddy Simulation of Complex Engineering and Geophysical Flows. Cambridge: Cambridge University Press.Google Scholar

Pope, S. B. 2000. Turbulent Flows. Cambridge: Cambridge University Press.Google Scholar

Ponnuraj, B., Sultanian, B. K., Novori, A., and Pecchi, P.. 2003. 3D CFD analysis of an industrial gas turbine compartment ventilation system. Proceedings of ASME IMECE, Washington, DC.Google Scholar

Reddy, V. V., Selvam, K., and Prosperis, R. D.. 2016. Gas turbine shutdown thermal analysis and results compared with experimental data. ASME Paper No. GT2016–56601.Google Scholar

Santon, R. C., Kidger, J. W., and Lea, C. J.. 2002. Safety developments in gas turbine power applications. Proceedings of ASME Turbo Expo 2002. ASME Paper GT2002–30469. Amsterdam, Netherlands.Google Scholar

Shih, T.I.-P., and Sultanian, B. K.. 2001. Computations of internal and film cooling. In Sunden, B. and Faghri, M., eds., Heat Transfer in Gas Turbines. Ashurst, UK: WIT Press.Google Scholar

Shih, T.I.-P., and Durbin, P.. 2014. Modeling and simulation of turbine cooling. In Shih, T. and Yang, V., eds., Turbine Aerodynamics, Heat Transfer, Materials, and Mechanics. AIAA Progress Series, AIAA, Vol. 243.Google Scholar

Sultanian, B. K., and Mongia, H. C.. 1986. Fuel nozzle air flow modeling. AIAA/ASME/SAE/ASEE 22nd Joint Propulsion Conference, Huntsville, Alabama. Paper No. AIAA-86–1667.Google Scholar

Sultanian, B. K., Nagao, S., and Sakamoto, T.. 1999. Experimental and three-dimensional CFD investigation in a gas turbine exhaust system. ASME, J. Eng. Gas Turbines Power. 121: 364–374.Google Scholar

Tennekes, H., and Lumley, J. L.. 1972. A First Course in Turbulence. Cambridge, MA: MIT Press.Google Scholar

Timoshenko, S., and Goodier, J.. 1970. Theory of Elasticity. New York: McGraw-Hill.Google Scholar

Townsend, A. A. 1976. The Structure of Turbulent Shear Flow. Cambridge: Cambridge University Press.Google Scholar

Wang, J. X. 2005. Engineering Robust Design with Six Sigma. New York: Prentice Hall.Google Scholar

Zahavi, E., and Torbilo, V.. 1996. Fatigue Design: Life Expectancy of Machine Parts. Boca Raton, FL: CRC Press.Google Scholar