MATH6081 - Topics in Analysis I - 2018/19

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General Information


  • De-Jun Feng
    • Office: Room 211, LSB
    • Email:

Course Description

The aim of this course is to develop some foundations of geometric measure theory, which covers a variety of classic subjects. We will give some applications and interactions with dynamical systems.

The background necessary for this course is some knowledge of measure theory and Lebesgue integration; for example, the contents of Royden's Real Analysis suffice

Senior undergraduates and graduate students are welcome to the course.


  • P. Mattila, Geometry of sets and measures in Euclidean spaces, Cambridge University Press, 1995.
  • C. J. Bishop and Y. Peres, Fractals in probability and analysis, Cambridge University Press, 2017.
  • H. Federer, Geometric measure theory, Springer, 1969

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Assessment Policy

Last updated: January 14, 2019 17:34:24