AbstractIn this article, a recursion formula for computing the singular point quantities of the infinity in a class of quintic polynomial systems is given. The first eleven singular point quantities are computed with the computer algebra system Mathematica. The conditions for the infinity to be a center are derived as well. Finally, a system that allows the appearance of eleven limit cycles in a small enough neighborhood of the infinity is constructed
AbstractIn this article we give a complete global classification of the class QSess of planar, essen...
AbstractIn this work, applying a canonical system with field rotation parameters and using geometric...
We conducted a study on the plane quadratic polynomial differential systems with two or three parame...
AbstractIn this article, we give a recursive formula to compute the singular point quantities of a c...
AbstractIn this work, we use an indirect method to investigate bifurcations of limit cycles at infin...
AbstractThe center problem and bifurcation of limit cycles for degenerate singular points are far to...
In this paper the bifurcation of limit cycles at infinity for a class of homogeneous polynomial syst...
Algebraic limit cycles in quadratic polynomial differential systems started to be studied in 1958, a...
In this paper, center conditions and bifurcation of limit cycles at the nilpotent critical point in ...
AbstractIn this paper, we study quantities at infinity and the appearance of limit cycles from the e...
AbstractIn this paper we consider the bifurcation of limit cycles of the system ẋ=y(x2−a2)(y2−b2)+ε...
In the work by Gine and Grau [11], a planar differential system of degree nine admitting a nested ...
AbstractThis paper concerns with the number and distributions of limit cycles in a Z3-equivariant qu...
In this paper, applying a canonical system with field rotation parameters and using geometric proper...
AbstractIn this paper we introduce the notion of infinity strip and strip of hyperbolas as organizin...
AbstractIn this article we give a complete global classification of the class QSess of planar, essen...
AbstractIn this work, applying a canonical system with field rotation parameters and using geometric...
We conducted a study on the plane quadratic polynomial differential systems with two or three parame...
AbstractIn this article, we give a recursive formula to compute the singular point quantities of a c...
AbstractIn this work, we use an indirect method to investigate bifurcations of limit cycles at infin...
AbstractThe center problem and bifurcation of limit cycles for degenerate singular points are far to...
In this paper the bifurcation of limit cycles at infinity for a class of homogeneous polynomial syst...
Algebraic limit cycles in quadratic polynomial differential systems started to be studied in 1958, a...
In this paper, center conditions and bifurcation of limit cycles at the nilpotent critical point in ...
AbstractIn this paper, we study quantities at infinity and the appearance of limit cycles from the e...
AbstractIn this paper we consider the bifurcation of limit cycles of the system ẋ=y(x2−a2)(y2−b2)+ε...
In the work by Gine and Grau [11], a planar differential system of degree nine admitting a nested ...
AbstractThis paper concerns with the number and distributions of limit cycles in a Z3-equivariant qu...
In this paper, applying a canonical system with field rotation parameters and using geometric proper...
AbstractIn this paper we introduce the notion of infinity strip and strip of hyperbolas as organizin...
AbstractIn this article we give a complete global classification of the class QSess of planar, essen...
AbstractIn this work, applying a canonical system with field rotation parameters and using geometric...
We conducted a study on the plane quadratic polynomial differential systems with two or three parame...