Hausdorff dimensions of very well intrinsically approximable subsets of quadratic hypersurfaces

Research output: Working paper

Full text download(s)

Links

Author(s)

Department/unit(s)

Publication details

DateUnpublished - 26 Feb 2015
Number of pages9
Original languageEnglish

Abstract

We prove an analogue of a theorem of A. Pollington and S. Velani ('05), furnishing an upper bound on the Hausdorff dimension of certain subsets of the set of very well intrinsically approximable points on a quadratic hypersurface. The proof incorporates the framework of intrinsic approximation on such hypersurfaces first developed in the authors' joint work with D. Kleinbock (preprint '14) with ideas from work of D. Kleinbock, E. Lindenstrauss, and B. Weiss ('04).

    Research areas

  • math.NT

Discover related content

Find related publications, people, projects, datasets and more using interactive charts.

View graph of relations