Paul Erdoes - one of the most influential mathematicians of our times (Prof. Krishnaswami Alladi)

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Description

Note: This is a talk for a general audience and for students. Abstract: Paul Erdoes (1913-1996) was one of the most influential mathematicians of the twentieth century. 2013 was his 100-th birthday year. A Hungarian by birth, Erdoes had no permanent home. He traveled around the world constantly, lecturing at hundreds of universities, and seldom staying at a place for more than a week. On these trips he collaborated with both mathematicians and students. He was an annual visitor to the University of Florida in the Spring from the mid-seventies until 1996 and collaborated with several of our mathematics faculty. Of his research papers that exceed 1500 in number, more than half are in collaboration. While traveling, he was constantly on the look out for very young and talented mathematicians with whom he would collaborate and mold their careers. In a remarkable career that spanned the entire twentieth century, Erdoes made pioneering contributions to number theory, combinatorics, graph theory, set theory and geometry. After describing his unusual life and some of his charming idiosyncracies, we will discuss some of his most fundamental contributions and ideas in prime number theory and probabilistic number theory. Both the story of the elementary proof of the prime number theorem and the creation of probabilistic number theory are fascinating, and will be described. Finally, I will also briefly describe how I met him, and how we collaborated. Note by P. Paule: Professor Alladi is a leading expert in number theory, combinatorics, partitions, and q-series identities. He is founder and editor-in-chief of the highly successful Ramanujan Journal.
Period25 Apr 2016
Event typeGuest talk
LocationAustriaShow on map

Fields of science

  • 101013 Mathematical logic
  • 101001 Algebra
  • 101012 Combinatorics
  • 101020 Technical mathematics
  • 101 Mathematics
  • 101009 Geometry
  • 101005 Computer algebra

JKU Focus areas

  • Computation in Informatics and Mathematics