Preliminary Schedule
The following is a list of speakers for the two days:
Saturday
-
Sat. I
-
14:00-14:30
Abdo Alfakih, University of Windsor
Title: On semidefinite Farkas Lemma and dimensional rigidity of bar
frameworks
(abstract)
-
14:30-15:00
Bartosz Protas, McMaster University
TITLE:
Probing Fundamental Bounds in Hydrodynamics Using Variational
Optimization Methods
(abstract)
Sat. II
-
15:30-16:00
Yuen-Lam (Vris) Cheung, University of Waterloo
Title:
Efficient and Accurate Solutions for Linear Programs with Bound Constraints
(abstract)
-
16:00-16:30
Yichuan (Daniel) Ding, University of British Columbia
Title: An Overloaded Bipartite Queueing System with Scoring-Based
Priority Rules
(abstract)
-
16:30-17:00
Antoine Deza, McMaster University
Title: On the polynomial Hirsch conjecture and its continuous analogue
(abstract)
-
17:00-17:30
Ahad Dehghani, Desautels Faculty of Management,
McGill University, Montreal
TITLE:
A Primal-Dual Regularized Interior-Point Method for Semidefinite Programming
(abstract)
-
17:30-18:00
Yuriy Zinchenko, University of Calgary
TITLE: Curvature of a polytope
(abstract)
Sunday
Sun. I
-
9:00-9:30
Warren Hare, University of British Columbia
TITLE: Numerical Variational Analysis
(abstract)
-
9:30-10:00
Michael Metel, McMaster University
Title: Chance Constrained Optimization
for Parimutel Horse Race Betting
(abstract)
Sun. II
-
14:00-14:30
Walaa Moursi, University of British Columbia
Title: Generalized solutions for the sum of two maximally monotone operators.
(abstract)
-
14:30-15:00
Heinz Bauschke, University of British Columbia
Title:
The Douglas-Rachford Algorithm: Recent Progress
(abstract)
Sun. III
-
15:30-16:00
Hristo Sendov, University of Western Ontario
TITLE: Loci of complex polynomials
(abstract)
-
16:00-16:30
Shawn Xianfu Wang, University of British Columbia
TITLE: The subdifferentials of a lower semicontinuous function
bounded below by an affine function are rL-dense
(abstract)
-
16:30-17:00
Henry Wolkowicz, University of Waterloo
TITLE: Coordinate Shadows of Semi-definite and Euclidean Distance Matrix
Completions
(abstract)