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Dynamics of quadratic polynomials : complex bounds for real maps

Mikhail LyubichMichael Yampolsky — 1997

Annales de l'institut Fourier

We prove complex bounds for infinitely renormalizable real quadratic maps with essentially bounded combinatorics. This is the last missing ingredient in the problem of complex bounds for all infinitely renormalizable real quadratics. One of the corollaries is that the Julia set of any real quadratic map z z 2 + c , c [ - 2 , 1 / 4 ] , is locally connected.

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