2021
DOI: 10.14232/ejqtde.2021.1.6
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Geometry and integrability of quadratic systems with invariant hyperbolas

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Cited by 3 publications
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“…On QSL 3 and hence on QSL ≥3 the geometrical classification is done in [Schlomiuk & Vulpe, 2010], and the topological classification (phase portraits) was done in [Schlomiuk & Vulpe, 2012;Schlomiuk & Zhang, 2018]. On QSH the geometrical classification was done in [Oliveira et al, 2017], the topological classification and the integrability of families in this class is done in [Oliveira et al, 2021a,b]. Additional references on quadratic polynomial differential where important global tools were introduced and used in studied of two families of quadratic differential systems are [Llibre & Schlomiuk, 2004;.…”
Section: Introduction and Statement Of The Main Resultsmentioning
confidence: 99%
“…On QSL 3 and hence on QSL ≥3 the geometrical classification is done in [Schlomiuk & Vulpe, 2010], and the topological classification (phase portraits) was done in [Schlomiuk & Vulpe, 2012;Schlomiuk & Zhang, 2018]. On QSH the geometrical classification was done in [Oliveira et al, 2017], the topological classification and the integrability of families in this class is done in [Oliveira et al, 2021a,b]. Additional references on quadratic polynomial differential where important global tools were introduced and used in studied of two families of quadratic differential systems are [Llibre & Schlomiuk, 2004;.…”
Section: Introduction and Statement Of The Main Resultsmentioning
confidence: 99%