How to construct the discrete symmetries of partial differential equations

European Journal of Applied Mathematics

Volumn 11, Issue 5, 2000, Pages 515-527

  Hydon, P E ^a  

^a UNIVERSITY OF SURREY   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0034367893     PISSN: 09567925     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0956792500004204     Document Type: Article

References (10)

1. BLUMAN, G. W. & KUMEI, S. (1989) Symmetries and Differential Equations. Springer-Verlag.
2. GAETA, G. & RODRÍGUEZ, M. A. (1996) Determining discrete symmetries of differential equations. Nuovo Cimento B, 111, 879-891.
3. HEREMAN, W. (1996) Symbolic software for Lie symmetry analysis. In: N. H. Ibragimov (ed.), CRC Handbook of Lie Group Analysis of Differential Equations, vol. 3, pp. 367-413. CRC Press.
4. HYDON, P. E. (1998) Discrete point symmetries of ordinary differential equations. Proc. Roy. Soc. Lond. A 454, 1961-1972.
5. HYDON, P. E. (1998) How to find discrete contact symmetries. J. Nonlin. Math. Phys. 5, 405-416.
6. HYDON, P. E. (2000) Symmetry Methods for Differential Equations. Cambridge University Press.
7. IBRAGIMOV, N. H. (1994) CRC Handbook of Lie Group Analysis of Differential Equations, vol. 1. CRC Press.
8. OLVER, P. J. (1993) Applications of Lie Groups to Differential Equations (2nd edn). Springer-Verlag.
9. REID, G. J., WEIH, D. T. & WITTKOPF, A. D. (1993) A point symmetry group of a differential equation which cannot be found using infinitesimal methods. In: N. H. Ibragimov, M. Torrisi & A. Valenti (eds.), Modern Group Analysis: Advanced analytical and computational methods in mathematical physics, pp. 311-316. Kluwer.
10. STEPHANI, H. (1989) Differential Equations: Their solution using symmetries. Cambridge University Press.