Wild Lorenz like attractors

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We give the first examples of flows which exhibit robust singular attractors containing a wild hyperbolic set (in the sense of Newhouse). A hyperbolic set is said to be wild, if it has tangencies between its stable and unstable manifolds, in a robust way. The only restriction on the ambient manifold is that its dimension should be at least 5.
A revised and shorter version where only C^2 robust transitivity is shown. 39 pages, 2 figures

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