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6. Bibliography [1] H. A. Bethe. The theory of shock waves for an arbitrary equation of state. Technical Report 545, Office of Scientific Research and Development, 1942. [2] Y. B. Zel’dovich. On the possibility of rarefaction shock waves. Zh. Eksp. Teor. Fiz., 4:363–364, 1946. [3] Martin, J. J. & Hou, Y. C. 1955, “Development of an equation of state for gases”, AIChE J. 1,142-151. [4] Thompson, P.A., “A Fundamental Derivative in Gas Dynamics,” Physics of Fluids, Vol. 14, No. 9, 1971, pp. 1843-1849 [5] Lambrakis, K.C., Thompson, P.A., “Existence of real fluids with a negative Fundamental Derivative ”, Physics of Fluids, Vol. 15, No. 5, 1972, pp. 933-935. [6] Thompson, P.A., Lambrakis, K.C., “Negative shock waves”, Journal of Fluid Mechanics, Vol. 60, 1973, pp. 187-208. [7] A. A. Borisov, Al. A. Borisov, S. S. Kutateladze, and V. E. Nakaryakov. Rarefaction shock waves near the critic liquid-vapour point. J. Fluid Mech., 126:59–73, 1983. [8] Cramer, M.S., and Kluwick, A., “On the Propagation of Waves Exhibiting Both Positive and Negative Nonlinearity,” Journal of Fluid Mechanics, Vol. 142, 1984, pp. 9-37. [9] Chung, T.H., Lee, L.L. and Starling, K.E., “Applications of Kinetic Gas theories and Multiparameter Correlation for Prediction of Dilute Gas Viscosity and Thermal Conductivity”, Industrial Engineering Chemistry Fundamentals, Vol. 23, 1984, pp. 8-23. [10] M. S. Cramer and R. Sen. Shock formation in fluids having embedded regions of negative nonlinearity. Phys. Fluids, 29:2181–2191, 1986. [11] M. S. Cramer and R. Sen., Exact solutions for sonic shocks in van der Waals gases, Physics of Fluids -- February 1987 -- Volume 30, Issue 2, pp. 377-385 [12] S. S. Kutateladze, V. E. Nakoryakov, and A. A. Borisov. Rarefaction waves in liquid and gas-liquid media. Ann. Rev. Fluid Mech., 19:577–600, 1987. 120PDF Image | ANALYSIS AND OPTIMIZATION OF DENSE GAS FLOWS: APPLICATION TO ORGANIC RANKINE CYCLES TURBINES
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