University of Calgary

PIMS Distinguished Chair Series

Submitted by admin on Thu, 01/24/2008 - 8:42pm.

Colourful simplicial depth

Submitted by jlongwor on Thu, 11/06/2008 - 12:27pm.
Nov 19 2008 - 4:00pm
Nov 19 2008 - 5:00pm
Speaker: 
Dr. Antoine Deza, McMaster University
Location: 
MS 427
Inspired by Barany's colourful Caratheodory theorem, we introduce a colourful generalization of Liu's simplicial depth of a point p in R^d relative to a fixed set S of sample points, i.e. the number of simplices generate by points in S that contain p.

A geometric view of the Peg Solitaire game

Submitted by jlongwor on Thu, 11/06/2008 - 12:21pm.
Nov 17 2008 - 12:00pm
Nov 17 2008 - 1:00pm
Speaker: 
Dr. Antoine Deza, McMaster University
Location: 
ENA 101
A historical review of the game, we present old and more recent results, most of which can be found in the seminal book of Berlekamp, Conway and Guy 1982, and highlight geometric interpretations of these results.

The Plane With Density r^p and the Poincaré Conjecture

Submitted by ppaterso on Mon, 09/22/2008 - 3:30pm.
Sep 26 2008 - 12:00pm
Sep 26 2008 - 1:00pm
Speaker: 
Dr Frank Morgan, PIMS Distinguished Lecturer, Geometric & Harmonic Analysis Collaborative Research Group
Location: 
ENA 101
Putting a density (as in calculus or physics) on the plane can make for some interesting geometry.

Manifolds with Density

Submitted by ppaterso on Mon, 09/22/2008 - 3:27pm.
Sep 25 2008 - 2:00pm
Sep 25 2008 - 3:00pm
Speaker: 
Dr. Frank Morgan, PIMS Distinguished Lecturer
Location: 
ICT 116
The idea of putting a density on a manifold has appeared throughout mathematics, recently in Perelman's paper on the Poincaré Conjecture.

Sums of Congruent Convex Bodies

Submitted by jlongwor on Wed, 10/31/2007 - 12:10pm.
Nov 2 2007 - 12:00pm
Nov 2 2007 - 1:00pm
PIMS_Logo.jpg
Speaker: 
Professor Rolf Schneider, Albert-Ludwigs University, Freiburg, Germany
Location: 
MS 527
The Minkowski linear combination is a fundamental operation for convex bodies. Further basic structures on the space of convex bodies are the topology induced by the Hausdorff metric, and the operation of the group of rigid motions.