10.1088/1361-6544/aa7e95Agraïments: The first author is partially supported by CNPq 248501/2013-5. The second author is partially supported by CAPES-MECD grant PHB-2009-0025-PC. The third author is supported by FAPESP grants 2015/02517-6, 2015/24841-0, and 2016/11471-2. The second and the third authors are supported by the CAPES grant number 88881.030454/2013-01 from the program CSF-PVE
A zero-Hopf equilibrium of a differential system in R3 is an equilibrium point whose linear part has...
summary:Ordinary differential inclusions depending on small parameters are considered such that the ...
We deal with nonlinear T–periodic differential systems depending on a small parameter. The unperturb...
We are concerned here with the classical problem of Poincaré of persistence of periodic solutions un...
Agraïments/Ajudes: The first author was also partially supported by a grant of the Romanian National...
AbstractThe paper addresses the problem of bifurcation of periodic solutions from a normally nondege...
Agraïments: The third author is partially supported RFBR grants 10-01-93112, 09-01-92429, 09-01-0046...
Agraïments: The first author is supported by CNPq 248501/2013-5. CAPES grant 88881.030454 /2013-01 f...
We study the zero-Hopf bifurcation of the Rössler differential system x· = x − xy − z, y· = x − ay, ...
The averaging theory of second order shows that for polynomial differential systems in ℝ4 with cubic...
We study the zero-Hopf bifurcation of the third-order differential equations x″'+(a1x+a0)x″+(b1x+b0)...
AbstractClassical conditions for asymptotic stability of periodic solutions bifurcating from a limit...
The first order dynamical system z\u27 = F(t,z) is considered, where F is T-periodic in time and sub...
We study the periodic solutions of the second-order differential equations of the form ẍ ± xn = µf ...
Agraïments: FEDER-UNAB-10-4E-378. The second author is partially supported by a FAPESP-BRAZIL grant ...
A zero-Hopf equilibrium of a differential system in R3 is an equilibrium point whose linear part has...
summary:Ordinary differential inclusions depending on small parameters are considered such that the ...
We deal with nonlinear T–periodic differential systems depending on a small parameter. The unperturb...
We are concerned here with the classical problem of Poincaré of persistence of periodic solutions un...
Agraïments/Ajudes: The first author was also partially supported by a grant of the Romanian National...
AbstractThe paper addresses the problem of bifurcation of periodic solutions from a normally nondege...
Agraïments: The third author is partially supported RFBR grants 10-01-93112, 09-01-92429, 09-01-0046...
Agraïments: The first author is supported by CNPq 248501/2013-5. CAPES grant 88881.030454 /2013-01 f...
We study the zero-Hopf bifurcation of the Rössler differential system x· = x − xy − z, y· = x − ay, ...
The averaging theory of second order shows that for polynomial differential systems in ℝ4 with cubic...
We study the zero-Hopf bifurcation of the third-order differential equations x″'+(a1x+a0)x″+(b1x+b0)...
AbstractClassical conditions for asymptotic stability of periodic solutions bifurcating from a limit...
The first order dynamical system z\u27 = F(t,z) is considered, where F is T-periodic in time and sub...
We study the periodic solutions of the second-order differential equations of the form ẍ ± xn = µf ...
Agraïments: FEDER-UNAB-10-4E-378. The second author is partially supported by a FAPESP-BRAZIL grant ...
A zero-Hopf equilibrium of a differential system in R3 is an equilibrium point whose linear part has...
summary:Ordinary differential inclusions depending on small parameters are considered such that the ...
We deal with nonlinear T–periodic differential systems depending on a small parameter. The unperturb...