References
- E. Becker, Chemically reacting flows, Ann. Rev. Fluid Mech. 4 (1972), pp. 155–194. doi: 10.1146/annurev.fl.04.010172.001103
- P. Germain, Progressive waves, Centenaire de Prandtl Memorial Lecture, Jarbuch, der DGLR, 1971, pp. 11–30.
- J.K. Hunter, J.B. Keller, Weakly nonlinear high frequency waves, Comm. Pure Appl. Math. 36 (1983), pp. 547–569. doi: 10.1002/cpa.3160360502
- J. Jena, V.D. Sharma, Far-field behavior of waves in a relaxing gas, Acta Astronautica. 40 (1997), pp. 713–718. doi: 10.1016/S0094-5765(97)00134-3
- S.K. Khattri, Series expansion of functions with He’s homotopy perturbation method, Int. J. Math. Edu. Sci. & Tech. 43 (2012), pp. 677–684.
- S.J. Liao, The proposed homotopy analysis technique for the solution of nonlinear problems, Ph.D. thesis, Shanghai Jiao Tong University, 1992.
- S.J. Liao, Beyond Perturbation: Introduction to the Homotopy Analysis Method, Chapman & Hall/CRC Press, Boca Raton, 2003.
- S.A.V. Manickam, C. Radha, V.D. Sharma, Far field behaviour of waves in a vibrationally relaxing gas, Appl. Numer. Math. 45 (2003), pp. 293–307. doi: 10.1016/S0168-9274(02)00214-3
- H. Ockenden, D.A. Spence, Nonlinear wave propagation in a relaxing gas, J. Fluid Mech 39 (1969), pp. 329–345. doi: 10.1017/S0022112069002205
- C. Radha, V.D. Sharma, Propagation and interaction of waves in a relaxing gas, Philos. Trans. Roy. Soc. London A. 352 (1995), pp. 169–195. doi: 10.1098/rsta.1995.0062
- W.A. Scott, N.H. Johannesen, Spherical nonlinear wave propagation in a vibrationally relaxing gas, Proc. Roy. Soc. London A. 382 (1982), pp. 103–134. doi: 10.1098/rspa.1982.0092
- V.D. Sharma, R.R. Sharma, B.D. Pandey, N. Gupta, Nonlinear analysis of a traffic flow, Z. Angew Math Phys 40 (1989), pp. 828–837. doi: 10.1007/BF00945805
- V.D. Sharma, L.P. Singh, R. Ram, The progressive wave approach analyzing the decay of a sawtooth profile in magnetogasdynamics, Phys Fluids 30 (1987), pp. 1572–1574. doi: 10.1063/1.866222
- M.J. Siddiqui, R. Aora, A. Kumar, Shock waves propagation under the influence of magnetic field, Chaos Solit. & Fract. 2017, 97, pp. 66–74. doi: 10.1016/j.chaos.2016.12.020