Papers by Mark Meckes



Papers by topic

Random matrix theory

Magnitude and diversity

Probability in convexity and convexity in probability

Other


Random matrix theory


Magnitude and diversity


Probability in convexity and convexity in probability

  • On the magnitude and intrinsic volumes of a convex body in Euclidean space.
    arXiv
  • On the equivalence of modes of convergence for log-concave measures (with E. Meckes).
    Geometric Aspects of Functional Analysis, 385–394, Lecture Notes in Math. 2116, Springer, 2014.
    arXiv / published version
  • Gaussian marginals of convex bodies with symmetries.
    Beiträge Algebra Geom. 50 (2009) no. 1, 101–118.
    arXiv / published version
  • The central limit problem for random vectors with symmetries (with E. Meckes).
    J. Theoret. Probab. 20 (2007), 697–720.
    arXiv / published version
    Note: The arXiv preprint contains a section on background on Stein's method which does not appear in the published version. As a result, some theorem numbers are different in the two versions.
  • Some remarks on transportation cost and related inequalities.
    Geometric Aspects of Functional Analysis, 237–244, Lecture Notes in Math. 1910, Springer, 2007.
    arXiv / published version
  • Sylvester's problem for symmetric convex bodies and related problems.
    Monatsh. Math. 145 (2005) no. 4, 307–319.
    arXiv / published version
    Note: The published version contains several references to the literature which are missing in the arXiv preprint, and has improved proofs of Propositions 13 and 16.
  • Volumes of symmetric random polytopes.
    Arch. Math. 82 (2004) no. 1, 85–96.
    arXiv / published version

Other


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