El títol de la versió pre-print de l'article és: Limit cycles of piecewise linear differential systems with three zones and symmetAgraïments: The first author is partially supported by a FEDER-UNAB10-4E-378Some techniques for proving the existence and uniqueness of limit cycles for smooth differential systems are extended to continuous piecewise linear differential systems with two and three zones and no symmetry. For planar systems with three linearity zones, the existence of two limit cycles surrounding the only equilibrium point at the origin is rigorously shown for the first time. The usefulness of the achieved analytical results is illustrated by considering non-symmetric memristor-based electronic oscillators
Agraïments: The second author has been supported by the grant AGAUR PIV-DGR-2010 and by FCT through ...
Agraïments: The first author is partially supported by a CAPES grant 88881. 030454/2013-01 do Progra...
Agraïments: UNAB10-4E-378. The second author is partially supported by NSFC-11171267 and NSFC-112710...
Agraïments: E. Ponce is partially supported by MICINN/FEDER grant number MTM2009-07849 and Junta de ...
Agraïments: The first author is partially supported by the grant UNAB13-4E-1604 and from the recruit...
In this paper we study the limit cycles of the planar polynomial differential systems * x=ax-y P_n(x...
Agraïments: The second and third authors are partially supported by an MEC/FEDER grant number MTM200...
Altres ajuts: UNAB13-4E-1604We provide sufficient conditions for the non-existence, existence and un...
Agraïments: The two first authors are partially supported by a FAPESP-BRAZIL grant 2007/07957-8 and ...
AbstractIn this article we give two criteria for bounding the number of non-contractible limit cycle...
El títol de la versió pre-print de l'article és: Three limit cycles in discontinuous piecewise linea...
El títol de la versió pre-print de l'article és: Limit cycles of piecewise linear differential syste...
We study the existence of limit cycles in planar piecewise linear Hamiltonian systems with three zon...
In this paper, we study the existence of limit cycles in continuous and discontinuous planar piecewi...
Agraïments: The second author is partially supported by NNSF of China grant number 10971133. The thi...
Agraïments: The second author has been supported by the grant AGAUR PIV-DGR-2010 and by FCT through ...
Agraïments: The first author is partially supported by a CAPES grant 88881. 030454/2013-01 do Progra...
Agraïments: UNAB10-4E-378. The second author is partially supported by NSFC-11171267 and NSFC-112710...
Agraïments: E. Ponce is partially supported by MICINN/FEDER grant number MTM2009-07849 and Junta de ...
Agraïments: The first author is partially supported by the grant UNAB13-4E-1604 and from the recruit...
In this paper we study the limit cycles of the planar polynomial differential systems * x=ax-y P_n(x...
Agraïments: The second and third authors are partially supported by an MEC/FEDER grant number MTM200...
Altres ajuts: UNAB13-4E-1604We provide sufficient conditions for the non-existence, existence and un...
Agraïments: The two first authors are partially supported by a FAPESP-BRAZIL grant 2007/07957-8 and ...
AbstractIn this article we give two criteria for bounding the number of non-contractible limit cycle...
El títol de la versió pre-print de l'article és: Three limit cycles in discontinuous piecewise linea...
El títol de la versió pre-print de l'article és: Limit cycles of piecewise linear differential syste...
We study the existence of limit cycles in planar piecewise linear Hamiltonian systems with three zon...
In this paper, we study the existence of limit cycles in continuous and discontinuous planar piecewi...
Agraïments: The second author is partially supported by NNSF of China grant number 10971133. The thi...
Agraïments: The second author has been supported by the grant AGAUR PIV-DGR-2010 and by FCT through ...
Agraïments: The first author is partially supported by a CAPES grant 88881. 030454/2013-01 do Progra...
Agraïments: UNAB10-4E-378. The second author is partially supported by NSFC-11171267 and NSFC-112710...