On the Exceptional Set for Absolute Continuity of Bernoulli Convolutions
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[1] B. Solomyak. On the random series $\sum \pm \lambda^n$ (an Erdös problem) , 1995 .
[2] Y. Peres,et al. Convolutions of cantor measures without resonance , 2009, 0905.3850.
[3] B. Solomyak,et al. Absolute continuity of self-similar measures, their projections and convolutions , 2014, 1406.0204.
[4] Y. Peres,et al. Smoothness of projections, Bernoulli convolutions, and the dimension of exceptions , 2000 .
[5] Y. Peres,et al. Self-similar measures and intersections of Cantor sets , 1998 .
[6] M. Hochman,et al. Local entropy averages and projections of fractal measures , 2009, 0910.1956.
[7] Carloa Gustavo T. de A. Moreira,et al. Stable intersections of regular Cantor sets with large Hausdorff dimensions , 2001 .
[8] Y. Peres,et al. Resonance between Cantor sets , 2007, Ergodic Theory and Dynamical Systems.
[9] R. Mauldin,et al. The equivalence of some Bernoulli convolutions to Lebesgue measure , 1998 .
[10] Yang Wang,et al. Refinable functions with non-integer dilations , 2007 .
[11] B. Solomyak,et al. On the modulus of continuity for spectral measures in substitution dynamics , 2013, 1305.7373.
[12] Y. Peres,et al. Absolute Continuity of Bernoulli Convolutions, A Simple Proof , 1996 .
[13] Sur la distribution de certaines séries aléatoires , 1971 .
[14] S. Krantz. Fractal geometry , 1989 .
[15] K. Falconer. Techniques in fractal geometry , 1997 .
[16] X. Dai. When does a Bernoulli convolution admit a spectrum , 2012 .
[17] M. Hochman,et al. Equidistribution from fractal measures , 2013, 1302.5792.
[18] G. A. Edgar. Integral, probability, and fractal measures , 1997 .
[19] P. Erdös. On a Family of Symmetric Bernoulli Convolutions , 1939 .
[20] Asymptotic Properties of Fourier Transforms of b-Decomposable Distributions , 2012 .
[21] P. Erdös. On the Smoothness Properties of a Family of Bernoulli Convolutions , 1940 .
[22] Y. Peres,et al. Sixty Years of Bernoulli Convolutions , 2000 .
[23] Michael Hochman,et al. On self-similar sets with overlaps and inverse theorems for entropy in $\mathbb{R}^d$ , 2012, 1503.09043.
[24] Y. Peres,et al. Bernoulli convolutions and an intermediate value theorem for entropies ofK-partitions , 2002 .
[25] Pertti Mattila,et al. Geometry of sets and measures in Euclidean spaces , 1995 .