1. A. Manning, K. Simon, Dimension of slices through the Sierpinski carpet. Preprint, 2009.
  2. M. Dekking, K. Simon, B. Szekely The algebraic difference of two random Cantor sets: The Larsson's family. Preprint, 2009.
  3. B. Bárány, M. Pollicott, K. Simon, Stationary measures for projective transformations: The Balckwell and Furstenberg measures. Preprint, 2009
  4. P. Móra, K. Simon and B.Solomyak The Lebesgue measure of the algebraic difference of two random Cantor sets. Indagationes Mathematicae vol. 20 (1), (2009), 131-149.
  5. T. Jordan, K. Simon, Multifractal analysis for Birkhoff averages for some self-affine IFS. Dynamical Systems An International Journal, Volume 22 Issue 4, 469 (2007) 469-483.
  6. F. Hofbauer, P. Raith, K. Simon, Hausdorff dimension for some hyperbolic attractors with overlaps and without finite Markov partition. Ergodic Theory Dynam. Systems 27 (4) (2007), 1143-1165.
  7. A. Manning, K.Simon, Subadditive pressure for triangular maps. Nonlinearity Volume 20, Number 1, January (2007), 133-149.
  8. T. Jordan, M. Pollicott, K. Simon, Hausdorff dimension for randomly perturbed self affine attractors.Communications in Math. Phys. 270 (2007), 519-544.
  9. M. Dekking, K. Simon, On the size of the algebraic difference of two random Cantor sets.Random Structures and Algorithms. 32 (2008) 205-222.
  10. Y. Peres, B. Solomyak, K. Simon, Absolute continuity for random iterated function systems with overlaps. J. London Math. Soc. (2) 74 (2006) 739-756.
  11. K. Simon, B. Solomyak, Visibility for self-similar sets of dimension one in the plane. Real Analysis Exchange, 32 (2006/07) 67-78.
  12. A.H. Fan, K. Simon, H.R. Toth, Contracting on average random IFS with repelling fixpoint. Journal of Stat. Phys. 122 (2006), no. 1, 169--193.
  13. K. Simon, Hausdorff dimension of hyperbolic attractors in $\mathbb{R}^3$. Fractal geometry and stochastics III, 79--92, \emph{Progr. Probab.}, \textbf{57}, Birkhauser, Basel (2004).
  14. K. Simon, H.R. Tóth, The absolute continuity of the distribution of random sums with digits $\{0,1,\dots,m-1\}$. Real Anal. Exchange 30 (2004/05), no. 1, 397--409.
  15. M.Keane, K. Simon, B. Solomyak The dimension of graph directed attractors with overlaps on the line, with an application to a problem in fractal image recognition Fundamentae Mathematicae 180 (2003), no. 3, 279--292.
  16. Y. Peres, K. Simon, B. Solomyak, Fractals with positive length and zero Buffon needle probability Amer. Math. Monthly 110, (2003) no. 4, 315-325.
  17. K. Simon, B. Solomyak On the dimension of self-similar sets Fractals vol. 10 No.1 (2002) 59-65.
  18. M. Rams, K. Simon, Hausdorff and packing measure for solenoids Ergodic Theory and Dynamical Systems 23 (2003), no. 1, 273-291.
  19. K. Simon, Multifractals and the dimension of exception. Real Anal. Exchange 27 (2001/2002), no. 1, 191-207.
  20. K. Simon, B. Solomyak, M. Urbanski Hausdorff dimension of limit sets for parabolic IFS with overlaps. Pacific J. Math. (2001) 201 441-478.
  21. K. Simon, B. Solomyak, M. Urbanski Invariant measures for parabolic IFS with overlaps and random continued fractions. overlaps. Trans. Amer. Math. Soc. 353 (2001) 5145-5164.
  22. K.Simon B. Solomyak, Hausdorff dimension for Horsehoes Ergod. Th. and Dyn. Syst. Ergodic Therory and Dyn. Syst. (1999) 19, 1343-1363.
  23. Y. Peres, M. Rams, K.Simon B. Solomyak, Equivalence of positive Hausdorff measure and open set condition for self-conformal sets Proc. Amer. Math. Soc. 129 (2001) 2689-2699.
  24. K. Simon. My first paper on Hausdorff dimension.