Algebraic particular integrals, integrability and the problem of the center D Schlomiuk Transactions of the American Mathematical Society 338 (2), 799-841, 1993 | 262 | 1993 |
Algebraic and geometric aspects of the theory of polynomial vector fields D Schlomiuk Bifurcations and periodic orbits of vector fields, 429-467, 1993 | 217 | 1993 |
Geometry of quadratic differential systems in the neighborhood of infinity D Schlomiuk, N Vulpe Journal of Differential Equations 215 (2), 357-400, 2005 | 100 | 2005 |
The geometry of quadratic differential systems with a weak focus of second order JC Artes, J Llibre, D Schlomiuk International Journal of Bifurcation and Chaos 16 (11), 3127-3194, 2006 | 96 | 2006 |
The geometry of quadratic differential systems with a weak focus of third order J Llibre, D Schlomiuk Canadian Journal of Mathematics 56 (2), 310-343, 2004 | 85 | 2004 |
Integrals and phase portraits of planar quadratic differential systems with invariant lines of at least five total multiplicity D Schlomiuk, N Vulpe The Rocky Mountain Journal of Mathematics, 2015-2075, 2008 | 81 | 2008 |
Elementary first integrals and algebraic invariant curves of differential equations D Schlomiuk Exposition. Math 11 (5), 433-454, 1993 | 80 | 1993 |
The full study of planar quadratic differential systems possessing a line of singularities at infinity D Schlomiuk, N Vulpe Journal of Dynamics and Differential Equations 20, 737-775, 2008 | 75 | 2008 |
Planar quadratic differential systems with invariant straight lines of total multiplicity four D Schlomiuk, N Vulpe Nonlinear Analysis: Theory, Methods & Applications 68 (4), 681-715, 2008 | 68 | 2008 |
Global classification of the planar Lotka–Volterra differential systems according to their configurations of invariant straight lines D Schlomiuk, N Vulpe Journal of Fixed Point Theory and Applications 8 (1), 177-245, 2010 | 66 | 2010 |
Integrals and phase portraits of planar quadratic differential systems with invariant lines of total multiplicity four S Dana, V Nicolae Buletinul Academiei de Ştiinţe a Republicii Moldova. Matematica 56 (1), 27-83, 2008 | 66 | 2008 |
Planar quadratic differential systems with invariant straight lines of at least five total multiplicity D Schlomiuk, N Vulpe Qualitative Theory of Dynamical Systems 5, 135-194, 2004 | 62 | 2004 |
Integrability of plane quadratic vector fields D Schlomiuk, J Guckenheimer, R Rand Exposition. Math 8 (1), 3-25, 1990 | 62 | 1990 |
Global topological classification of Lotka–Volterra quadratic differential systems D Schlomiuk, N Vulpe Electron. J. Differential Equations 64 (2012), 69, 2012 | 55 | 2012 |
On the geometry in the neighborhood of infinity of quadratic differential systems with a weak focus D Schlomiuk, J Pal Qualitative Theory of Dynamical Systems 2 (1), 1-43, 2001 | 51 | 2001 |
The centres in the reduced Kukles system C Rousseau, D Schlomiuk, P Thibaudeau Nonlinearity 8 (4), 541, 1995 | 47 | 1995 |
Summing up the dynamics of quadratic Hamiltonian systems with a center J Pal, D Schlomiuk Canadian Journal of Mathematics 49 (3), 582-599, 1997 | 46 | 1997 |
From topological to geometric equivalence in the classification of singularities at infinity for quadratic vector fields JC Artes, J Llibre, D Schlomiuk, N Vulpe | 44 | 2015 |
Bifurcations and periodic orbits of Vector Fields D Schlomiuk Springer Science & Business Media, 2013 | 43 | 2013 |
Planar quadratic vector fields with invariant lines of total multiplicity at least five D Schlomiuk, N Vulpe Qualitative Theory of Dynamical Systems 5, 135-194, 2004 | 41 | 2004 |