Geodesic
Strong Topological Invariance of the Monodromy Group at Infinity for Quadratic Vector Fields
Journal of Singularities, Tome 9 (2014), pp. 193-202

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In this work we consider foliations on CP^2 which are generated by quadratic vector fields on C^2. Generically these foliations have isolated singularities and an invariant line at infinity. We say that the monodromy groups at infinity of two such foliations having the same singular points at infinity are strongly analytically equivalent provided there exists a germ of a conformal mapping at zero which conjugates the monodromy maps defined along the same loops on the infinite leaf. 
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     author = {Valente Ram{\'\i}rez},
     title = {Strong {Topological} {Invariance} of the {Monodromy} {Group} at {Infinity} for {Quadratic} {Vector} {Fields}},
     journal = {Journal of Singularities},
     pages = {193--202},
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     year = {2014},
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Valente Ramírez. Strong Topological Invariance of the Monodromy Group at Infinity for Quadratic Vector Fields. Journal of Singularities, Tome 9 (2014), pp. 193-202. doi: 10.5427/jsing.2014.9n

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