AbstractIn this article, we give a recursive formula to compute the singular point quantities of a class of seventh-order polynomial systems. The first eleven singular point quantities have been computed with computer algebra system Mathematica, and the conditions for infinity to be a center have been deduced as well. At last, we construct a system that allows the appearance of nine limit cycles in the neighborhood of infinity
AbstractIn this paper, for a certain class of Kukles polynomial systems of arbitrary degree n with a...
AbstractIn this paper, the number of limit cycles in a family of polynomial systems was studied by t...
summary:We consider limit cycles of a class of polynomial differential systems of the form $$ \begin...
AbstractIn this article, we give a recursive formula to compute the singular point quantities of a c...
AbstractIn this paper, we study quantities at infinity and the appearance of limit cycles from the e...
AbstractIn this article, a recursion formula for computing the singular point quantities of the infi...
AbstractIn this paper, we study a class of quasi-symmetric seventh degree system. By making two appr...
AbstractThe center problem and bifurcation of limit cycles for degenerate singular points are far to...
Center conditions and the bifurcation of limit cycles for a seven-degree polynomial differential sys...
AbstractIn this work, we use an indirect method to investigate bifurcations of limit cycles at infin...
In this paper the bifurcation of limit cycles at infinity for a class of homogeneous polynomial syst...
AbstractIn this paper, the bifurcation of limit cycles for a cubic polynomial system is investigated...
A technique is described which has been used extensively to investigate the bifurcation of limit cyc...
In this paper we obtain two explicit polynomials, whose simple positive real roots provide the limit...
AbstractOur researches are concerned with a class of planar general equivariant system of nine degre...
AbstractIn this paper, for a certain class of Kukles polynomial systems of arbitrary degree n with a...
AbstractIn this paper, the number of limit cycles in a family of polynomial systems was studied by t...
summary:We consider limit cycles of a class of polynomial differential systems of the form $$ \begin...
AbstractIn this article, we give a recursive formula to compute the singular point quantities of a c...
AbstractIn this paper, we study quantities at infinity and the appearance of limit cycles from the e...
AbstractIn this article, a recursion formula for computing the singular point quantities of the infi...
AbstractIn this paper, we study a class of quasi-symmetric seventh degree system. By making two appr...
AbstractThe center problem and bifurcation of limit cycles for degenerate singular points are far to...
Center conditions and the bifurcation of limit cycles for a seven-degree polynomial differential sys...
AbstractIn this work, we use an indirect method to investigate bifurcations of limit cycles at infin...
In this paper the bifurcation of limit cycles at infinity for a class of homogeneous polynomial syst...
AbstractIn this paper, the bifurcation of limit cycles for a cubic polynomial system is investigated...
A technique is described which has been used extensively to investigate the bifurcation of limit cyc...
In this paper we obtain two explicit polynomials, whose simple positive real roots provide the limit...
AbstractOur researches are concerned with a class of planar general equivariant system of nine degre...
AbstractIn this paper, for a certain class of Kukles polynomial systems of arbitrary degree n with a...
AbstractIn this paper, the number of limit cycles in a family of polynomial systems was studied by t...
summary:We consider limit cycles of a class of polynomial differential systems of the form $$ \begin...