Planar quadratic differential systems with invariant straight lines of total multiplicity four

By Dana Schlomiuk, Nicolae Vulpe. 2008

47 citations recorded by the source corpus.

Subfields: Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/b6b3b46763501f56cf8dacb4ee88e60624c54799

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In Geometry and Topology

1. Nicolae Vulpe
2. Dana Schlomiuk

Citations in the corpus

• The Full Study of Planar Quadratic Differential Systems Possessing a Line of Singularities at Infinity (2008, background): “examine two cases: d � 0a ndd = 0. These cases are distinguished by the affine invariant H10(a) = � (N , D) (2) , D2 � (1) defined in [ 21 ], as for these systems H10 = 36d 2 .”
• Global classification of the planar Lotka–Volterra differential systems according to their configurations of invariant straight lines (2010, methodology): “So the systems from this family possess at least three affine invariant line (considered with their multiplicities) and we could detect the respective configurations applying the results obtained in [78] and [79].”