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David Burns

Professor David Burns

Professor of Number Theory

Research interests

  • Mathematics

Biography

Biography

Before coming to King's, Professor Burns was both an undergraduate and graduate student, and then a Junior Research Fellow, at the University of Cambridge.

Since coming to King's, he has held Visiting Fellowships at several international research institutes as well as Visiting Professorships at a variety of institutions including the Universities of Bordeaux, Paris and Harvard.

He was awarded the Berwick Prize by the London Mathematical Society in 1999 and, more recently, a Leverhulme Fellowship in 2005 and a Supervisory Excellence Award by the Centre for Doctoral Studies of King's in 2008.

Research interests

  • The Tamagawa Number Conjecture of Bloch and Kato (and its equivariant refinement).
  • Iwasawa Theory (including aspects of non-commutative Iwasawa Theory).
  • Stark's Conjecture (and various natural integral refinements of this conjecture).
  • Epsilon constants and de Rham structure invariants associated to arithmetic schemes with a finite group action.
  • Algebraic K-theory and homological algebra.

Further information

    Research

    number theory 780 x 440
    Number Theory

    King's has a strong tradition of research in number theory that continues to this day

    Events

    06JunTeacher-Blackboard

    British Mathematical Colloquium 2022

    The 73rd British Mathematical Colloquium, the principal cross-disciplinary meeting for pure and applicable mathematics in the UK, will take place in King's...

    Please note: this event has passed.

      Research

      number theory 780 x 440
      Number Theory

      King's has a strong tradition of research in number theory that continues to this day

      Events

      06JunTeacher-Blackboard

      British Mathematical Colloquium 2022

      The 73rd British Mathematical Colloquium, the principal cross-disciplinary meeting for pure and applicable mathematics in the UK, will take place in King's...

      Please note: this event has passed.