[1] Falconer K. Fractal Geometry: Mathematical Foundation and Applications. New York: John Wiley and Sons, 1990
[2] Feng D J. The limited Rademacher functions and Bernoulli convolutions associated with Pisot numbers. Adv Math, 2005, 195: 24-101
[3] Feng D J, Wen Z Y, Wu J. Some dimensional results for homogeneous Moran sets. Science China, 1997, 40: 475-482
[4] Li J J, Wu M. Pointwise dimensions of general Moran measures with open set condition. Science China, 2011, 54: 699-710
[5] Peng F J, Wen S Y. Fatness and thinness of uniform Cantor sets for doubling measures. Science China, 2011, 54: 75-81
[6] Rao H, Ruan H J, Wang Y. Lipschitz equivalence of Cantor sets and algebraic properties of contraction ratios. Trans Amer Math Soc, 2012, 364: 1109-1126
[7] Tricot C. Douze definitions de la densite logarithmique. C R Acad Sci Paris, 1981, 293: 549-552
[8] Wu J. On the sum of degrees of digits occurring in continued fraction expansions of Laurent series. Math Proc Cambridge Philos Soc, 2005, 138: 9-20
[9] Wang B W, Wu J. Hausdorff dimension of certain sets arising in continued fraction expansions. Adv Math, 2008, 218: 1319-1339
[10] Wu M. The singularity spectrum of some Moran fractals. Monatsh Math, 2005, 144: 141-155
[11] Wang X H, Wen S Y. Doubling measures on Cantor sets and their extensions. Acta Math, 2012, 134: 431-438