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Original Article
Adiabatic Spherical Shock Waves in Rotating Magnetized Ideal Gas: Weak-Field Approximation
Pushpender Kumar Gangwar1
Rajesh Kumar Verma2
Y. Singh3
Y.K. Singh4
1 Department of Physics, Bareilly College, Bareilly, India 2 Department of Physics, K.S. Saket (P.G.) College, Ayodhya, India 3 Department of Physics, K.G.K. (P.G.) College, Moradabad, India 4 Department of Computer Science and Engineering, Future University, Bareilly, U. P., India
Published Online: November-December 2025
Pages: 70-77
Cite this article
↗ https://www.doi.org/10.59256/ijsreat.20250506012
References
1. S. Kumar, “Plane and cylindrical hydromagnetic shock waves,” Astrophys. Space Sci., vol. 106, no. 1, pp. 53–59, 1984, doi: 10.1007/BF00653914.
2. J. P. Vishwakarma, A. K. Maurya, and K. K. Singh, “Self-similar adiabatic flow headed by a magnetogasdynamic cylindrical shock wave in a rotating non-ideal gas,” Geophys. Astrophys. Fluid Dyn., vol. 101, no. 2, pp. 155–168, Apr. 2007, doi: 10.1080/03091920701298112.
3. J. B. Singh and S. K. Pandey, “Analytical solution of magnetogasdynamics cylindrical shock waves in a self-gravitating and rotating gas-II,” Astrophys. Space Sci., vol. 148, no. 2, pp. 221–227, 1988, doi: 10.1007/BF00645961.
4. W. Chester, “The diffraction and reflection of shock waves,” Q. J. Mech. Appl. Math., vol. 7, no. 1, pp. 57–82, 1954, doi: 10.1093/qjmam/7.1.57.
5. R. F. Chisnell, “The normal motion of a shock wave through a non-uniform one-dimensional medium,” Proc. R. Soc. London. Ser. A. Math. Phys. Sci., vol. 232, no. 1190, pp. 350–370, Nov. 1955, doi: 10.1098/RSPA.1955.0223.
6. G. B. Whitham, “On the propagation of shock waves through regions of non-uniform area or flow,” J. Fluid Mech., vol. 4, no. 4, pp. 337–360, 1958, doi: 10.1017/S0022112058000495.
7. R. Praksh and S. Kumar, “Plane and cylindrical strong shocks in magnetogasdynamics,” Curr. Sci., vol. 56, no. 3, pp. 130–132, Jun. 1987, [Online]. Available: http://www.jstor.org/stable/24091045
8. M. Yousaf, “The effect of overtaking disturbances on the motion of converging shock waves,” J. Fluid Mech., vol. 66, no. 3, pp. 577–591, 1974, doi: 10.1017/S0022112074000371.
9. R. F. Chisnell and M. Yousaf, “The effect of the overtaking disturbance on a shock wave moving in a non-uniform medium,” J. Fluid Mech., vol. 120, pp. 523–533, 1982, doi: 10.1017/S0022112082002882.
10. R. P. Yadav, “Effect of overtaking disturbances on the propagation of strong cylindrical shock in a rotating gas,” Model. Meas. Control B, vol. 46, no. 4, pp. 1–11, 1992.
11. R. P. Yadav and P. K. Gangwar, “Theoretical study of propagation of spherical converging shock waves in self gravitating gas,” Model. Meas. Control B, vol. 72, no. 6, pp. 39–54, 2003.
12. P. K. Gangwar, R. K. Verma, Y. Singh, and D. Kumar, “Convergence of Strong Hydrodynamic Shock in a Self-gravitating Ideal Gas,” vol. 8, no. 12, pp. 1060–1067, 2023.
13. P. K. Gangwar, “Effect of Solid Dust Particles on the Motion of Cylindrical Strong Imploding Shock wave in Self-gravitating Real Gas,” AIP Conf. Proc., vol. 2451, no. October, 2022, doi: 10.1063/5.0095205.
2. J. P. Vishwakarma, A. K. Maurya, and K. K. Singh, “Self-similar adiabatic flow headed by a magnetogasdynamic cylindrical shock wave in a rotating non-ideal gas,” Geophys. Astrophys. Fluid Dyn., vol. 101, no. 2, pp. 155–168, Apr. 2007, doi: 10.1080/03091920701298112.
3. J. B. Singh and S. K. Pandey, “Analytical solution of magnetogasdynamics cylindrical shock waves in a self-gravitating and rotating gas-II,” Astrophys. Space Sci., vol. 148, no. 2, pp. 221–227, 1988, doi: 10.1007/BF00645961.
4. W. Chester, “The diffraction and reflection of shock waves,” Q. J. Mech. Appl. Math., vol. 7, no. 1, pp. 57–82, 1954, doi: 10.1093/qjmam/7.1.57.
5. R. F. Chisnell, “The normal motion of a shock wave through a non-uniform one-dimensional medium,” Proc. R. Soc. London. Ser. A. Math. Phys. Sci., vol. 232, no. 1190, pp. 350–370, Nov. 1955, doi: 10.1098/RSPA.1955.0223.
6. G. B. Whitham, “On the propagation of shock waves through regions of non-uniform area or flow,” J. Fluid Mech., vol. 4, no. 4, pp. 337–360, 1958, doi: 10.1017/S0022112058000495.
7. R. Praksh and S. Kumar, “Plane and cylindrical strong shocks in magnetogasdynamics,” Curr. Sci., vol. 56, no. 3, pp. 130–132, Jun. 1987, [Online]. Available: http://www.jstor.org/stable/24091045
8. M. Yousaf, “The effect of overtaking disturbances on the motion of converging shock waves,” J. Fluid Mech., vol. 66, no. 3, pp. 577–591, 1974, doi: 10.1017/S0022112074000371.
9. R. F. Chisnell and M. Yousaf, “The effect of the overtaking disturbance on a shock wave moving in a non-uniform medium,” J. Fluid Mech., vol. 120, pp. 523–533, 1982, doi: 10.1017/S0022112082002882.
10. R. P. Yadav, “Effect of overtaking disturbances on the propagation of strong cylindrical shock in a rotating gas,” Model. Meas. Control B, vol. 46, no. 4, pp. 1–11, 1992.
11. R. P. Yadav and P. K. Gangwar, “Theoretical study of propagation of spherical converging shock waves in self gravitating gas,” Model. Meas. Control B, vol. 72, no. 6, pp. 39–54, 2003.
12. P. K. Gangwar, R. K. Verma, Y. Singh, and D. Kumar, “Convergence of Strong Hydrodynamic Shock in a Self-gravitating Ideal Gas,” vol. 8, no. 12, pp. 1060–1067, 2023.
13. P. K. Gangwar, “Effect of Solid Dust Particles on the Motion of Cylindrical Strong Imploding Shock wave in Self-gravitating Real Gas,” AIP Conf. Proc., vol. 2451, no. October, 2022, doi: 10.1063/5.0095205.
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