The following pages link to Jaume Llibre (Q169821):
Displaying 50 items.
- Invariant Algebraic Surfaces and Hopf Bifurcation of a Finance Model (Q4560147) (← links)
- On the integrability of Hamiltonian systems with d degrees of freedom and homogenous polynomial potential of degree n (Q4562077) (← links)
- Quadratic systems with an invariant conic having Darboux invariants (Q4563678) (← links)
- Periodic Orbits Bifurcating from a Nonisolated Zero–Hopf Equilibrium of Three-Dimensional Differential Systems Revisited (Q4566432) (← links)
- On the multiple zeros of a real analytic function with applications to the averaging theory of differential equations (Q4569238) (← links)
- Structurally Unstable Quadratic Vector Fields of Codimension One (Q4571748) (← links)
- (Q4580400) (← links)
- (Q4585710) (← links)
- Centers: their integrability and relations with the divergence (Q4597635) (← links)
- Normal forms and global phase portraits of quadratic and cubic integrable vector fields having two nonconcentric circles as invariant algebraic curves (Q4599275) (← links)
- On the central configurations of the <i>n</i>-body problem (Q4600874) (← links)
- (Q4616087) (← links)
- Phase portraits of quadratic polynomial differential systems having as solution some classical planar algebraic curves of degree 4 (Q4623171) (← links)
- Limit Cycles for Discontinuous Planar Piecewise Linear Differential Systems Separated by an Algebraic Curve (Q4630076) (← links)
- The phase portrait of the Hamiltonian system associated to a Pinchuk map (Q4630938) (← links)
- Normal forms and hyperbolic algebraic limit cycles for a class of polynomial differential systems (Q4636953) (← links)
- Stability of Periodic Orbits in the Averaging Theory: Applications to Lorenz and Thomas Differential Systems (Q4637649) (← links)
- (Q4643360) (← links)
- Limit cycles bifurcating from the periodic orbits of the weight-homogeneous polynomial centers of weight-degree 3 (Q4644349) (← links)
- Bifurcation Diagrams and Global Phase Portraits for Some Hamiltonian Systems with Rational Potentials (Q4647449) (← links)
- Limit cycles from a four-dimensional centre in<i>ℝ</i><sup><i>m</i></sup>in resonance<i>p</i> : <i>q</i> (Q4648277) (← links)
- Families of Periodic Orbits for the Spatial Isosceles 3-Body Problem (Q4652448) (← links)
- PIECEWISE LINEAR FEEDBACK SYSTEMS WITH ARBITRARY NUMBER OF LIMIT CYCLES (Q4653820) (← links)
- Periods for Continuous Self-Maps of the Figure-Eight Space (Q4653861) (← links)
- SEMISTABLE LIMIT CYCLES THAT BIFURCATE FROM CENTERS (Q4655539) (← links)
- EXISTENCE OF POINCARÉ MAPS IN PIECEWISE LINEAR DIFFERENTIAL SYSTEMS IN ℝ<sup>N</sup> (Q4655693) (← links)
- Formal and analytic integrability of the Lorenz system (Q4673065) (← links)
- (Q4674227) (← links)
- On Uniqueness of Limit Cycles in General Bogdanov–Takens Bifurcation (Q4691114) (← links)
- Darboux method and search of invariants for the Lotka–Volterra and complex quadratic systems (Q4701839) (← links)
- (Q4702470) (← links)
- The motion of Saturn coorbital satellites in the restricted three-body problem (Q4707293) (← links)
- Periodic Orbits of Maps of Y (Q4710560) (← links)
- (Q4718280) (← links)
- (Q4718293) (← links)
- DARBOUXIAN INTEGRABILITY OF POLYNOMIAL VECTOR FIELDS WITH SPECIAL EMPHASIS ON THE TWO-DIMENSIONAL SURFACES (Q4736323) (← links)
- DARBOUX INTEGRABILITY FOR THE RÖSSLER SYSTEM (Q4736349) (← links)
- On the restrited three-body problem when the mass parameter is small (Q4742339) (← links)
- (Q4762970) (← links)
- (Q4812851) (← links)
- The Geometry of Quadratic Differential Systems with a Weak Focus of Third Order (Q4820510) (← links)
- The number of planar central configurations for the 4–body problem is finite when 3 mass positions are fixed (Q4825645) (← links)
- On a Result of Darboux (Q4827592) (← links)
- Invariant algebraic surfaces of the Lorenz system (Q4830762) (← links)
- Periods of maps on trees with all branching points fixed (Q4835541) (← links)
- (Q4848535) (← links)
- (Q4854243) (← links)
- (Q4854249) (← links)
- (Q4858735) (← links)
- Orientation-preserving self-homeomorphisms of the surface of genus two have points of period at most two (Q4875627) (← links)
