We prove that perturbing the two periodic annuli of the quadratic polynomial reversible Lotka-Volterra differential system ̇x = -y + x2 - y2, ẏ = x(1 + 2y), inside the class of all quadratic polynomial differential systems we can obtain the following configurations of limit cycles (0,0), (1,0), (2,0), (1,1) and (1,2)
AbstractQuadratic perturbations of a class of quadratic reversible systems are studied. The associat...
In this paper we study the limit cycles which can bifurcate from the periodic orbits of the center l...
Agraïments: The second author is partially supported by a FAPESP-BRAZIL grant 2012/20884-8. Both aut...
We prove that perturbing the periodic annulus of the reversible quadratic polynomial differential sy...
We prove that perturbing the periodic annulus of the reversible quadratic polynomial differential sy...
We prove that by perturbing the periodic annulus of the quadratic polynomial reversible Lotka-Volter...
Consider the class of reversible quadratic systems x· = y, y· = -x + x²+ y² - r², with r > 0. These ...
Consider the class of reversible quadratic systems x· = y, y· = -x + x²+ y² - r², with r > 0. These ...
We study the number of periodic orbits that bifurcate from a cubic polynomial vector field having tw...
Agraïments: The first and third authors are partially supported by the grant TIN2008-04752/TI
AbstractWe investigate the bifurcation of limit cycles in a class of planar quadratic reversible (no...
Consider the class of all quadratic centers whose period annulus has a periodic solution whose phase...
Agraïments: The first author is supported by a Ciência sem Fronteiras-CNPq grant number 201002/ 2012...
Agraïments: The second author is partially supported by the Algerian Ministry of Higher Education an...
nd $, the inner and outer Abelian integrals are rational functions and we provide an upper bound for...
AbstractQuadratic perturbations of a class of quadratic reversible systems are studied. The associat...
In this paper we study the limit cycles which can bifurcate from the periodic orbits of the center l...
Agraïments: The second author is partially supported by a FAPESP-BRAZIL grant 2012/20884-8. Both aut...
We prove that perturbing the periodic annulus of the reversible quadratic polynomial differential sy...
We prove that perturbing the periodic annulus of the reversible quadratic polynomial differential sy...
We prove that by perturbing the periodic annulus of the quadratic polynomial reversible Lotka-Volter...
Consider the class of reversible quadratic systems x· = y, y· = -x + x²+ y² - r², with r > 0. These ...
Consider the class of reversible quadratic systems x· = y, y· = -x + x²+ y² - r², with r > 0. These ...
We study the number of periodic orbits that bifurcate from a cubic polynomial vector field having tw...
Agraïments: The first and third authors are partially supported by the grant TIN2008-04752/TI
AbstractWe investigate the bifurcation of limit cycles in a class of planar quadratic reversible (no...
Consider the class of all quadratic centers whose period annulus has a periodic solution whose phase...
Agraïments: The first author is supported by a Ciência sem Fronteiras-CNPq grant number 201002/ 2012...
Agraïments: The second author is partially supported by the Algerian Ministry of Higher Education an...
nd $, the inner and outer Abelian integrals are rational functions and we provide an upper bound for...
AbstractQuadratic perturbations of a class of quadratic reversible systems are studied. The associat...
In this paper we study the limit cycles which can bifurcate from the periodic orbits of the center l...
Agraïments: The second author is partially supported by a FAPESP-BRAZIL grant 2012/20884-8. Both aut...