Welington de Melo

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OBJECTIVE To study the value of epicardial mapping through the coronary venous system in patients with sustained ventricular tachycardia. DESIGN 20 consecutive patients with sustained ventricular tachycardia who were candidates for radiofrequency ablation. SETTING Electrophysiological laboratory. INTERVENTIONS Coronary venous angiography was performed(More)
In this paper we extend M. Lyubich's recent results on the global hyper-bolicity of renormalization of quadratic-like germs to the space of C r unimodal maps with quadratic critical point. We show that in this space the bounded-type limit sets of the renormalization operator have an invariant hyperbolic structure provided r ≥ 2 + α with α close to one. As(More)
Alejandro Kocsard received financial support from CNPq and FAPERJ (Brazil). Abstract Given a smooth vector field X on a closed orientable d-manifold M, many questions about the dynamics of its induced flow can be studied analyzing the following cohomological equation: L X u = ξ, where ξ is a given real function on M, u : M → R is the solution that we look(More)
n → R p is a map. We say that f is differentiable at x if there exists a linear transformation L : R n → R p such that, f (x + h) = f (x) + L(h) + r(x, h), where ∥r(x,h)∥ ∥h∥ → 0 when h → 0. If such L exists, it is unique. In this case, we call L the derivative of f at point x. If f is differentiable at any point of U , then df : U ⊂ R n → L(R n , R p) ≃ R(More)
We prove that two C r critical circle maps with the same rotation number of bounded type are C 1+α conjugate for some α > 0 provided their successive renormalizations converge together at an exponential rate in the C 0 sense. The number α depends only on the rate of convergence. We also give examples of C ∞ critical circle maps with the same rotation number(More)