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N. H. Ibragimov (ed.), CRC Press, Boca Raton, FL
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Ibragimov, N. H., 'On the theory of Lie-Bäcklund transformation groups', Matematicheskii Sbornik 102(2), 1979, 229-253. (English translation in Mathematics of the USSR-Sbornik 37(2), 1980, 205-226.)
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Ibragimov, N. H., Transformation Groups Applied to Mathematical Physics, Nauka, Moscow, 1983. (English translation published by D. Reidel, Dordrecht, 1985.)
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Transformation Groups Applied to Mathematical Physics
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Institute of Hydrodynamics, USSR Ac. Sc., Novorsibirsk
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Noether, E., 'Invariante Variationsprobleme', Nachrichten der Akademie der Wissenschaften in Göttingen, Mathematisch-Physikalische Klasse 2, 1918, 235-257. (English translation in Transport Theory and Statistical Physics 1(3), 1971, 186-207.)
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Bertrand's theorem and its generalisation in classical mechanics
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N. H. Ibragimov, F. M. Mahomed, D. P. Mason, and D. Sherwell (eds.), New Age International Publishers, New Delhi
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Mahomed, F. M. and Vawda, F., 'Bertrand's theorem and its generalisation in classical mechanics', in Differential Equations and Chaos: Lectures on Selected Topics, N. H. Ibragimov, F. M. Mahomed, D. P. Mason, and D. Sherwell (eds.), New Age International Publishers, New Delhi, 1996, pp. 267-303.
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Proceedings of the International Conference on Modern Group Analysis V, Johannesburg, South Africa, January 16-22, 1994, N. H. Ibragimov and F. M. Mahomed (eds.)
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Kara, A. H., Mahomed, F. M., and Adam, A. A., 'Reduction of differential equations using Lie and Noether symmetries', Proceedings of the International Conference on Modern Group Analysis V, Johannesburg, South Africa, January 16-22, 1994, N. H. Ibragimov and F. M. Mahomed (eds.), Lie Groups and Their Applications 1(1), 1994, pp. 137-145.
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Kara, A. H., Vawda, F. E., and Mahomed, F. M., 'Symmetries of first integrals and solutions of differential equations', Lie Groups and Their Applications 1(2), 1994, 27-48.
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University of Durban-Westville, Durban, South Africa
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Vawda, F. E., Kara, A. H., and Mahomed, F. M., 'Inverse problems and invariances in the calculus of variations', in Proceedings of the Workshop: From Ordinary Differential Equations to Deterministic Chaos, University of Durban-Westville, Durban, South Africa, 1994, pp. 275-284.
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Symmetry vector fields and similarity solutions of nonlinear field equation describing the relaxation to a Maxwell distribution
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Evolution equations II: General case
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N. H. Ibragimov (ed.), CRC Press, Boca Raton, FL
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Gazizov, R. K., 'Evolution equations II: General case', in CRC Handbook of Lie Group Analysis of Differential Equations, N. H. Ibragimov (ed.), CRC Press, Boca Raton, FL, 1994, Vol. 1, p. 194.
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N. H. Ibragimov (ed.), CRC Press, Boca Raton, FL
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Gazizov, R. K. and Ibragimov, N. H., 'Second-order partial differential equations with two independent variables', in CRC Handbook of Lie Group Analysis of Differential Equations, N. H. Ibragimov (ed.), CRC Press, Boca Raton, FL, 1994, Vol. 1, pp. 86-101.
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Nonisentropic one-dimensional gas motions constructed by means of the contact group of the nonhomogeneous Monge-Ampère equation
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Khabirov, S. V., 'Nonisentropic one-dimensional gas motions constructed by means of the contact group of the nonhomogeneous Monge-Ampère equation', Matematicheskii Sbornik 181(12), 1990, 1607-1615. (English translation in Mathematics of the USSR-Sbornik 71(2), 1992, 447-454.)
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Khabirov, S. V., 'Nonisentropic one-dimensional gas motions constructed by means of the contact group of the nonhomogeneous Monge-Ampère equation', Matematicheskii Sbornik 181(12), 1990, 1607-1615. (English translation in Mathematics of the USSR-Sbornik 71(2), 1992, 447-454.)
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