2006

• Friday 20th October 2006 at 1:10pm
  Brent Everitt (University of York)
  Coxeter groups and geometric manifolds
• Friday 15th September 2006 at 1:10pm
  Finnur Larusson
  Dessins d'enfants and differential equations
• Friday 25th August 2006 at 1:10pm
  Ragnar Sigurdsson (University of Iceland)
  The relative extremal function for Borel sets in complex manifolds
• Friday 11th August 2006 at 1:10pm
  Ragnar Sigurdsson (University of Iceland)
  Some aspects of pluripotential theory
• Friday 30th June 2006 at 1:10pm
  Michael Eastwood
  Twistor theory in split signature
• Friday 9th June 2006 at 1:10pm
  Emma Carberry (University of Sydney)
  Constant mean curvature tori and spectral curves
• Friday 19th May 2006 at 1:10pm
  Amnon Neeman (Australian National University)
  Additivity for the K-theory of triangulated derivators
• Friday 12th May 2006 at 1:10pm
  Hyam Rubinstein (University of Melbourne)
  Problems around 3-manifolds
• Friday 21st April 2006 at 1:10pm
  Michael Eastwood
  Complex methods in real integral geometry, part III
• Friday 7th April 2006 at 1:10pm
  Michael Eastwood
  Complex methods in real integral geometry, part II
• Friday 31st March 2006 at 1:10pm
  Diarmuid Crowley (Universitaet Heidelberg)
  Surgery theory, quadratic forms and the classification of manifolds, part II
• Friday 24th March 2006 at 1:10pm
  Diarmuid Crowley (Universitaet Heidelberg)
  Surgery theory, quadratic forms and the classification of manifolds
• Friday 17th March 2006 at 1:10pm
  Michael Eastwood
  Complex methods in real integral geometry
• Friday 10th March 2006 at 1:10pm
  Finnur Larusson
  Abstract homotopy theory and the Oka Principle in complex analysis and geometry, part III
• Friday 3rd March 2006 at 1:10pm
  Nuno Romao
  Spectral curves and the mass of hyperbolic monopoles
• Thursday 23rd Feburary 2006 at 1:10pm <== NB unusual day
  Finnur Larusson
  Abstract homotopy theory and the Oka Principle in complex analysis and geometry, part II
• Friday 17th Feruary at 1:10pm
  Finnur Larusson
  Abstract homotopy theory and the Oka Principle in complex analysis and geometry, part I