A new classification of planar homogeneous quadratic systems

Author:

Boularas Driss

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference9 articles.

1. T. Date,Classification and Analysis of Two-dimensional Real Homogeneous Quadratic Differential Equation Systems, Journal of Differential Equations,32, 3 (1979), 311–3234.

2. J. Dieudonné, J. Carrell,Invariant theory, old and new, Advances in Math,4 (1970), 1–80.

3. M. Hochster, J. Roberts,Rings of invariants of reductive groups acting on regular rings are Cohen-Macauley, Advances in Math. 13 (1974), 115–175.

4. L. S. Lyagina,Integral’nye Krivi’ye Uravneniya y′ = (a 2+bxy+cy 2)/(dx 2+exy+fy 2, Uspekhi Mat.Nauk,VI, 2(42) (1951), 171–183.

5. L. Markus,Quadratic Differential Equations and Non-associative algebras, Annals of Mathematical Studies,45, 5 (1960), 185–213.

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