Abstract
We explain the terms associated with the title of the thesis. First, we discuss the general view of accretion processes around compact objects, in particular around black holes. Then, we point out the basic properties of accretion around non-rotating black holes. In the case of black hole physics, a full general relativistic approach is recommended, but it makes the time-dependent hydrodynamic equation, which includes radiative transfer, very complex. This problem is circumvented using a pseudo-Newtonian potential. We briefly discuss the governing equations for fluid dynamical study in a pseudo-Newtonian geometry. Subsequently, we discuss the mathematical aspects of shock waves and their presence in accretion processes. Historical studies of the spherical accretion process through various approaches are briefly presented. We start with the Bondi flow for spherical accretion of a normal star. A qualitative discussion on the development of the disc accretion process is also presented. We then discuss the standard Keplerian disc model. This model explains the nature of the multi-coloured soft X-ray spectrum well but fails to explain the high energy radiation coming from stellar mass black holes and distant Quasars and AGNs. This brings advective flows into the picture. This component has lower angular momentum than a Keplerian disc, and is called a sub-Keplerian flow. A realistic accretion flow may have both components, a sub-Keplerian flow surrounding and a Keplerian flow. This is the so-called two-component advective flow or TCAF model of Chakrabarti and Titarchuk.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Abramowicz, M. A. (1985), PASJ, 37, 727.
Abramowicz, M., Jaroszynski, M., & Sikora, M. (1978). Journal of Astrophysics & Astronomy, 63, 221.
Abramowicz, M., & Zurek, W. H. (1981). The Astrophysical Journal, 246, 314.
Bondi, H. & Hoyle, F. (1944). MNRAS, 104, 273.
Bondi, H. (1952). MNRAS, 112, 195.
Chakrabarti, S. K. & Titarchuk, L. G. (1995). The Astrophysical Journal, 455, 623.
Chakrabarti, S. K. (1989). The Astrophysical Journal, 347, 365.
Chakrabarti, S. K. (1990a). Theory of transonic astrophysical flows Singapore: World Scientific.
Chakrabarti, S. K. (1990b). MNRAS, 243, 610.
Chakrabarti, S. K. (1996). Physics Reports, 266, 229.
Chakrabarti, S. K. (1985). The Astrophysical Journal, 294, 383.
Chang, K. M., & Ostriker, J. P. (1985). The Astrophysical Journal, 288, 428.
Chattopadhyay, I. (2003). Ph.D. Thesis. Kolkata: Jadavpur University.
Eardley, D. M., Lightman, A. P., & Shapiro, S. L. (1975). The Astrophysical Journal, 199, 153.
Hazard, C., Mackay, M. B., & Shimmins, A. J. (1963). Nature, 197, 1037.
Holzer, T. E., & Axford, W. I. (1970). The Annual Review of Astronomy and Astrophysics, 8, 31.
Hoyle, F., & Lyttleton, R. A. (1939). The Cambridge Philosophical Society, 39, 592.
Hunt, B.G. (1973). JATP, 35, 1755.
Kozlowski, M., Jaroszynski, M., & Abramowicz, M. A. (1978). Acta Astronomica, 63, 209.
Landau, L. D., & Lifshitz , E. M. (1959). Fluid Mechanics. Oxford: Pergamon Press.
Liang, E. P. T., & Thompson, K. A. (1980). The Astrophysical Journal, 240, 271.
Lightman, A. P., & Eardley, D. M. (1974). The Astrophysical Journal, 187, 1.
Loska, Z. (1982). Acta Astronomica, 33, 79.
Lynden-Bell, D. (1969). Nature, 223, 690.
Lynden-Bell, D. (1978). Phys. Scri., 17, 185.
Matsumoto, R., Kato, S., Fukue, J., & Okazaki, A. T. (1984). Publications of the Astronomical Society of Japan, 36, 71.
Muchotrzeb, B. (1983). Acta Astronomica, 32, 13.
Novikov, I. & Thorne, K. S. (1973). In: C. DeWitt & B. DeWitt (Eds.), Black Holes (pp. 343) New York: Gordon and Breach.
Ostriker, J. P., McCray, R., Weaver, R., & Yahil, A. (1976). The Astrophysical Journal, 208, 61.
Paczyński, B. & Wiita, P. J. (1980). Astronomy and Astrophysics , 88, 23.
Parker, E. N. (1959). The Astrophysical Journal, 129, 217.
Pringle, J. (1976). MNRAS, 177, 65.
Salpeter, E. (1964). The Astrophysical Journal, 140, 796.
Schmidt, M. (1963). Nature, 197, 1040.
Schvartsman, V F Sh. (1971a). Soviet Astronomy, 15, 342.
Shakura, N. I. & Sunyaev, R. A. (1973). Astronomy & Astrophysics, 24, 337.
Shapiro, S. L. (1973a). The Astrophysical Journal, 180, 531.
Shapiro, S. L. (1973b). The Astrophysical Journal, 185, 69.
Shapiro, S. L., & Salpeter, E. (1975). The Astrophysical Journal, 198, 671.
Wheeler, J. A. (1968). American Scientist, 56, 1.
Zel’dovich, Ya. B., & Novikov, I.D. (1973). Relativistic astrophysics: Stars and relativity (Vol. 1). Chicago: University of Chicago Press.
Author information
Authors and Affiliations
Corresponding author
Rights and permissions
Copyright information
© 2015 Springer International Publishing Switzerland
About this chapter
Cite this chapter
Giri, K. (2015). Introduction. In: Numerical Simulation of Viscous Shocked Accretion Flows Around Black Holes. Springer Theses. Springer, Cham. https://doi.org/10.1007/978-3-319-09540-0_1
Download citation
DOI: https://doi.org/10.1007/978-3-319-09540-0_1
Published:
Publisher Name: Springer, Cham
Print ISBN: 978-3-319-09539-4
Online ISBN: 978-3-319-09540-0
eBook Packages: Physics and AstronomyPhysics and Astronomy (R0)