Planar Polynomial Foliations
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Publication:3873201
DOI10.2307/2042516zbMath0434.57018OpenAlexW4231344607MaRDI QIDQ3873201
Stephen Schecter, Michael F. Singer
Publication date: 1980
Full work available at URL: https://doi.org/10.2307/2042516
space of leavesnon-Hausdorff 1-manifoldsnumber of inseparable leaves of foliations of the plane defined by polynomial vector fields
Foliations in differential topology; geometric theory (57R30) Topological manifolds (57N99) Dynamical systems and ergodic theory (37-XX)
Related Items (10)
On the Nonsingular Quadratic Differential Equations in the Plane ⋮ Nonsingular Quadratic Differential Equations in the Plane ⋮ New lower bounds for the maximal number of inseparable leaves of nonsingular polynomial foliations of the plane ⋮ Solvability of the cohomological equation for regular vector fields on the plane ⋮ Separatrices at singular points of planar vector fields ⋮ On the differentiability of first integrals of two dimensional flows ⋮ Structurally stable quadratic foliations ⋮ A class of vectorfields on \(S^ 2\) that are topologically equivalent to polynomial vectorfields ⋮ Weak solutions of the cohomological equation on \(\mathbb R^2\) for regular vector fields ⋮ On Reeb components of nonsingular polynomial differential systems on the real plane
Cites Work
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