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Waves in Guinness. (English) Zbl 1182.76636

Editorial remark: No review copy delivered.

MSC:

76T10 Liquid-gas two-phase flows, bubbly flows

References:

[1] DOI: 10.1016/0301-9322(91)90067-D · Zbl 1134.76586 · doi:10.1016/0301-9322(91)90067-D
[2] A. Matuszkiewicz, J. C. Flamand, and J. A. Bouré, ”The bubble-slug flow pattern transition and instabilities of void-fraction waves,” Int. J. Multiphase FlowIJMFBP0301-9322 13, 199 (1987).
[3] H. Cheng, J. H. Hills, and B. Azzopardi, ”A study of the bubble-to-slug transition in vertical gas-liquid flow in columns of different diameter,” Int. J. Multiphase FlowIJMFBP0301-9322 24, 431 (1998). · Zbl 1121.76436
[4] DOI: 10.1039/tf9524800166 · doi:10.1039/tf9524800166
[5] M. J. Lighthill and G. B. Whitham, ”On kinematic waves: I. Flood movement in long rivers,” Proc. R. Soc. London, Ser. APRLAAZ1364-5021 229, 281 (1955). · Zbl 0064.20905 · doi:10.1098/rspa.1955.0088
[6] DOI: 10.1098/rspa.1955.0089 · Zbl 0064.20906 · doi:10.1098/rspa.1955.0089
[7] A. Kluwick, ”Roll-waves of low amplitude,” Z. Angew. Math. Mech.ZAMMAX0044-2267 58, 283 (1978).
[8] A. Kluwick, ”Wave hierarchies in suspensions of particles in fluids,” Z. Angew. Math. Mech.ZAMMAX0044-2267 63, 264 (1983).
[9] A. Kluwick, ”Small-amplitude finite-rate waves in suspensions of particles in fluids,” Z. Angew. Math. Mech.ZAMMAX0044-2267 63, 161 (1983). · Zbl 0572.76095
[10] A. Kluwick, ”The propagation of long waves of small amplitude in suspensions of particles in fluids,” Z. Angew. Math. Mech.ZAMMAX0044-2267 65, 206 (1985).
[11] DOI: 10.1016/S0301-9322(00)00025-2 · Zbl 1137.76745 · doi:10.1016/S0301-9322(00)00025-2
[12] J. D. Ramshaw and J. A. Trapp, ”Characteristics, stability, and short-wavelength phenomena in two-phase flow equation systems,” Nucl. Sci. Eng.NSENAO0029-5639 66, 93 (1978).
[13] DOI: 10.1016/0021-9991(79)90020-2 · Zbl 0431.76078 · doi:10.1016/0021-9991(79)90020-2
[14] DOI: 10.1016/0301-9322(86)90060-1 · doi:10.1016/0301-9322(86)90060-1
[15] A. Prosperetti and J. V. Satrape, ”Stability of two-phase flow models,” in Two-phase Flow Models and Waves, edited by D. D. Joseph and D. G. Schaeffer (Springer, New York, 1990), pp. 98–117. · Zbl 0717.76117 · doi:10.1007/978-1-4613-9022-0_8
[16] A. V. Jones and A. Prosperetti, ”On the suitability of first-order differential models for two-phase flow prediction,” Int. J. Multiphase FlowIJMFBP0301-9322 11, 133 (1985). · Zbl 0587.76177
[17] S. Patterson, ”Peregrinations: Fizz-ics,” Photonics SpectraPHSAD30731-1230 38, 194 (2004).
[18] DOI: 10.1029/95JA02860 · doi:10.1029/95JA02860
[19] D. A. Drew, ”Mathematical modelling of two-phase flow,” Annu. Rev. Fluid Mech.ARVFA30066-4189 15, 261 (1983).
[20] D. A. Drew and S. L. Passman, Theory of Multicomponent Fluids (Springer-Verlag, Berlin, 1999). · Zbl 0919.76003 · doi:10.1007/b97678
[21] M. Ishii, Thermo-Fluid Dynamic Theory of Two-Phase Flow (Eyrolles, Paris, 1975). · Zbl 0325.76135
[22] DOI: 10.1017/S002211208800206X · Zbl 0648.76028 · doi:10.1017/S002211208800206X
[23] DOI: 10.1017/S0022112096008658 · Zbl 0922.76019 · doi:10.1017/S0022112096008658
[24] DOI: 10.1016/0301-9322(90)90055-N · Zbl 1134.76495 · doi:10.1016/0301-9322(90)90055-N
[25] P. E. Lisseter and A. C. Fowler, ”Bubbly flow Part II, Modelling void fraction waves,” Int. J. Multiphase FlowIJMFBP0301-9322 18, 205 (1992). · Zbl 1144.76414
[26] P. E. Lisseter and A. C. Fowler, ”Bubbly flow: I. A simplified model,” Int. J. Multiphase FlowIJMFBP0301-9322 18, 195 (1992). · Zbl 1144.76413
[27] C. Pauchon and S. Banerjee, ”Interphase momentum interaction effects in the averaged multifield model, Part II: Kinematic waves and interfacial drag in bubbly flow,” Int. J. Multiphase FlowIJMFBP0301-9322 14, 253 (1988).
[28] A. C. Fowler, Mathematical Models in the Applied Sciences (Cambridge University Press, Cambridge, 1997). · Zbl 0997.00535
[29] D. J. Needham and J. H. Merkin, ”On roll waves down an open inclined channel,” Proc. R. Soc. London, Ser. APRLAAZ1364-5021 394, 259 (1984). · Zbl 0553.76013 · doi:10.1098/rspa.1984.0079
[30] J. J. Stoker, Water Waves (Interscience, New York, 1957).
[31] DOI: 10.1002/cpa.3160020203 · Zbl 0038.38405 · doi:10.1002/cpa.3160020203
[32] N. J. Balmforth, and S. Mandre, ”Dynamics of roll waves,” J. Fluid Mech.JFLSA70022-1120 514, 1 (2004). · Zbl 1067.76009
[33] DOI: 10.1017/S0022112090001896 · Zbl 0692.76089 · doi:10.1017/S0022112090001896
[34] G. B. Whitham, Linear and Nonlinear Waves (Wiley-Interscience, New York, 1974). · Zbl 0373.76001
[35] DOI: 10.1016/0301-9322(79)90013-2 · Zbl 0427.73008 · doi:10.1016/0301-9322(79)90013-2
[36] DOI: 10.1016/0301-9322(77)90029-5 · Zbl 0368.76085 · doi:10.1016/0301-9322(77)90029-5
[37] DOI: 10.1016/S0301-9322(98)00020-2 · Zbl 1121.76465 · doi:10.1016/S0301-9322(98)00020-2
[38] S.-J. Lee, K.-S. Chang, and K. Kim, ”Pressure wave speeds from the characteristics of two fluids, two-phase hyperbolic equation system,” Int. J. Multiphase FlowIJMFBP0301-9322 24, 855 (1998).
[39] G. B. Wallis, One-Dimensional Two-Phase Flow (McGraw-Hill, New York, 1969).
[40] G. K. Batchelor, An Introduction to Fluid Mechanics (Cambridge University Press, Cambridge, 1967). · Zbl 0152.44402
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