Diffusion equations and the geometric approach
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Physics and Astronomy
Link
http://link.springer.com/content/pdf/10.1007/BF02786131.pdf
Reference9 articles.
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2. C. P. Boyer and E. G. Kalnins: Journ. Math. Phys., 18, 1032 (1977).
3. C. Godbilloin: Géométrie differentielle et mécanique analityque (Paris, 1968).
4. G. W. Bluman and J. D. Cole: Similarity Methods for Differential Equations (New York, N. Y., 1974).
5. J. F. Auchmuth and G. Nicolis: Bull. Math. Biol., 37, 323 (1975).
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1. Continuous symmetries of three-dimensional diffusion equations;International Journal of Theoretical Physics;1985-03
2. Symmetries of nonlinear diffusion equations;Journal of Physics A: Mathematical and General;1983-02-21
3. Symmetries of non-linear reaction-diffusion equations and their solutions;Physica D: Nonlinear Phenomena;1981-08
4. A comment on the generalized Liouville equation;Foundations of Physics;1980-06
5. Lorentz invariance of wave equations and galilean invariance of diffusion equations;Physics Letters A;1978-12
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