A Lie Symmetry Connection between Jacobi's Modular Differential Equation and Schwarzian Differential Equation

Author:

Rosati L.,Nucci M.C.

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference12 articles.

1. Abel N H Oeuvres complètes, par S Lie et L Sylow, Christiana, 1881

2. Hawkins T The Emergence of the Theory of Lie Groups: An Essay in the History of Mathematics 1869–1926, Springer-Verlag, Berlin, 2000

3. Hille E Ordinary Differential Equations in the Complex Domain, John Wiley & Sons, New York, 1976

4. Jacobi C G J Correspondance mathématique avec Legendre, Jacobi à Legendre, Kœnigsberg, le 14 mars 1829, in Gesammelte Werke, Erster Band, Chelsea, New York, 1969, 436–440

5. Jacobi C G J Correspondance mathématique avec Legendre, Jacobi à Legendre, Francfort, le 19 août 1829, in Gesammelte Werke, Erster Band, Chelsea, New York, 1969, 436–440

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1. Lie symmetry analysis, exact solutions and power series solutions of the logarithmic Monge–Ampère flow evolution equation;International Journal of Geometric Methods in Modern Physics;2022-08-17

2. Non-canonical extension of θ-functions and modular integrability of ϑ-constants;Proceedings of the Royal Society of Edinburgh: Section A Mathematics;2013-07-17

3. Fuchs’ solution of Painlevé VI equation by means of Jacobi’s last multiplier;Journal of Mathematical Physics;2007-01

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