We prove that by perturbing the periodic annulus of the quadratic polynomial reversible Lotka-Volterra differential system. (x) over dot = y + 3/2 (x(2) - y(2)), (y) over dot = - x(1 - y), inside the class of all quadratic polynomial differential systems we can obtain at most two limit cycles.Mathematics, AppliedPhysics, MathematicalSCI(E)14ARTICLE122971-29792
We study the number of limit cycles for the quadratic polynomial differential systems x˙=-y+x2, y˙=x...
The orbits of the reversible differential system , , , with and , are periodic with the exception o...
We construct a class of planar systems of arbitrary degree n having a reversible center at the origi...
We prove that perturbing the two periodic annuli of the quadratic polynomial reversible Lotka-Volter...
AbstractQuadratic perturbations of a class of quadratic reversible systems are studied. The associat...
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 study the number of limit cycles that bifurcate from the periodic solutions surrounding a unifor...
This article is concerned with the bifurcation of limit cycles of a class of cubic reversible syste...
By using the Chebyshev criterion to study the number of zeros of Abelian integrals, developed by M. ...
This article concerns the bifurcation of limit cycles from a quadratic integrable and non-Hamiltoni...
Quadratic perturbations of a one-parameter family of quadratic reversible systems with two centers (...
The orbits of the reversible differential system (Formula presented.), (Formula presented.), (Formul...
We study the limit cycles of two families of differential systems in the plane. These systems are ob...
We perturb the vector field x˙=-yC(x,y), y˙=xC(x,y) with a polynomial perturbation of degree n, wher...
We study the number of limit cycles for the quadratic polynomial differential systems x˙=-y+x2, y˙=x...
The orbits of the reversible differential system , , , with and , are periodic with the exception o...
We construct a class of planar systems of arbitrary degree n having a reversible center at the origi...
We prove that perturbing the two periodic annuli of the quadratic polynomial reversible Lotka-Volter...
AbstractQuadratic perturbations of a class of quadratic reversible systems are studied. The associat...
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 study the number of limit cycles that bifurcate from the periodic solutions surrounding a unifor...
This article is concerned with the bifurcation of limit cycles of a class of cubic reversible syste...
By using the Chebyshev criterion to study the number of zeros of Abelian integrals, developed by M. ...
This article concerns the bifurcation of limit cycles from a quadratic integrable and non-Hamiltoni...
Quadratic perturbations of a one-parameter family of quadratic reversible systems with two centers (...
The orbits of the reversible differential system (Formula presented.), (Formula presented.), (Formul...
We study the limit cycles of two families of differential systems in the plane. These systems are ob...
We perturb the vector field x˙=-yC(x,y), y˙=xC(x,y) with a polynomial perturbation of degree n, wher...
We study the number of limit cycles for the quadratic polynomial differential systems x˙=-y+x2, y˙=x...
The orbits of the reversible differential system , , , with and , are periodic with the exception o...
We construct a class of planar systems of arbitrary degree n having a reversible center at the origi...