Welcome to the Department of Mathematics
Event: 56th annual meeting of the Canadian Operational Research Society (CORS) in Ottawa.
As in the past two years, we encouraged the undergraduates in Math 402W Operations Research Clinic to submit their projects to the CORS undergraduate student paper competition. And, once again, they won both prizes. This year, all 3 projects submitted were chosen as finalists, and presented their work at the meeting. (The fourth finalist was from the University of Alberta; nine entries were received.) Congratulations go to:
Winners:
Kishley Bhalla, Craig Mathews, W. Brett Robinson and Katie Sclater "Selecting Optimal Tolling Levels: A Case Study for the Fraser River in the Greater Vancouver Area"
Honourable Mention:
Nicole Mo, Alborz Namazi, Joyce Tai and Eric Yuen "Optimal Locations of Telecommunication Equipment: A Case Study for the City of Richmond, British Columbia, Canada"
Finalists:
Kingsley Cheang, Feiqi He, Sarah Lin and Ashlie Neufelt "The Community Mailbox LocationRouting Problem"
Additionally, Second Prize in the CORS Practice Competition went to Daniel Karapetyan (SFU Math postdoc 201113) and Abraham Punnen, for their paper "Operational Research Models and Algorithms for Fleet Size Planning and Schedule Optimisation for the British Columbia Ferry Services Inc." Finalists for the practice competition included teams from the University of Toronto and IBM, first prize went to UOIT.
Daily News

Dr. Manfred Trummer, Mathematics Chair is mace bearer for SFU Convocation Ceremony June 11, 2014

SFU summer camp encourages postsecondary education for indigenous students July 11, 2014
An educational summer camp now offered at SFU is encouraging indigenous high school students to... 
SFU launches inaugural Aboriginal math/english camp July 08, 2014
While many of their peers are enjoying what is fast becoming... 
Researchers put math to work for BC Ferries July 03, 2014
MEDIA RELEASE 
Scientists & Dessert Fans Come Together for Pi Day! March 13, 2014
Lovers of pastry and irrational numbers gathered at Simon Fraser University’s Burnaby campus Friday... 
Vancouver Celebrates Pi Day with Experiments and Pie! March 14, 2014
Aphrodite's Cafe and Pie Shop brought in extra staff and extended their hours to celebrate Pi... 
Math Catcher June 14, 2013
Veselin Jungic continues his work with his program: Math Catcher: Mathematics through Aboriginal... 
Natalia Kouzniak: Triumphing February 28, 2013
With midterms over, Natalia Kouzniak is again holding “crying sessions” in her office... 
Pancakes with a Side of Math March 06, 2013
For many of us, maple syrup is an essential part of breakfast—a staple accompaniment to pancakes... 
PIMS Education Prize March 28, 2013
This prize, awarded by the Pacific Institute for the Mathematical Sciences, recognizes individuals... 
SSHRC Insight Award! June 11, 2013
Congratulations to Tom Archibald who has received a SSHRC Insight Award Click here to learn more 
Bob Russell: Influential Math Prof May 28, 2013
It’s not often the retirement of a mathematics professor has implications outside the math... 
University Course Selection Problem May 27, 2013
Congratulations to Bo Chen, Luheng Wang, Wenjiao Chen, and Xiao Luo for their paper “The University... 
Case Study for Food Truck May 27, 2013
Congratulations to Benny Wai, Alex Liu, and Lawrence Huen for their paper “Selecting Optimal... 
Undergrad Operation Research June 05, 2013
Special congratulations to our undergraduate operations research students, who won both first and... 
Spreading Food Trucks June 05, 2013
Research by Simon Fraser University mathematics students studying the conflict between downtown... 
Aboriginal Program July 02, 2013
Eavesdropping is supposed to be a nono, not a life changer, but that’s just what happened for...
Upcoming Events

Reynaldo Arteaga, M.Sc. Thesis Defence, Mathematics Room: K9509
2:00 PM  4:00 PM
July 28, 2014(Sr. Supervisor: Steve Ruuth) Title: LaplaceBeltrami spectra as 'ShapeDNA' of surfaces using the closest point method Abstract: A wide range of applications necessitates a fast and accurate method to compare two separate manifolds. The eigenvalues of the LaplaceBeltrami operator are used to create a numerical signature representing an individual object. The spectrum is an isometry invariant which is independent of the manifolds representation such as parameterization or spatial positioning. Moreover, geometric data can be obtained via the spectrum in order to obtain an interpretation of the manifold. We solve the LaplaceBeltrami operator using the closest point method on the manifold. In 3D we illustrate the process using a triangulated mesh for the surface of objects and subsequently apply the method where the surface is given as a point cloud. Convergence studies are carried through leading to corresponding rates based on classical finite difference results. Multidimensional scaling is used to give a 2D visualization based on the level of similarity of individual objects from a given data set. 
Xin Yang, M.Sc. Thesis Defence, Mathematics Room: K9509
10:30 AM  12:30 PM
July 29, 2014(Sr. Supervisor: Paul Tupper) Title: Modelling and Numerical Method for StateDependent Diffusions Abstract: When modelling diffusive systems with stochastic differential equations, a question about interpretations of the stochastic integral often arises. We show that given only the diffusion coefficient, for a diffusive system without external force, the system is underdetermined using simulations of random Lorentz gas. By varying one free parameter, the prediction from different interpretations can hold true. However, for a diffusive system satisfying detailed balance condition, we show that it is uniquely determined by the equilibrium distribution in addition to the diffusion coefficient. We propose an explicit method for simulating stochastic differential equations in this formulation. Our numerical scheme introduces MetropolisHastings steprejections to preserve the exact equilibrium distribution and works directly with the diffusion coefficient rather than the drift coefficient. We show that the numerical scheme is weakly convergent with order 1/2 for such systems with smooth coefficients. We perform numerical experiments demonstrating the convergence of the method for systems not covered by our theorem, including systems with discontinuous coefficients. 
Discrete Math Seminar: Ebad Mahmoodian, Mathematics Room: K9509
1:30 PM  2:30 PM
July 29, 2014Discrete Math Seminar: Ebad Mahmoodian, Mathematics Room: K9509 1:30 PM  2:20 PM July 29, 2014 Title: From defining sets in graph coloring to Sudoku puzzles Speaker: Ebadollah S. Mahmoodian, Sharif University of Technology, Iran Abstract: In a given graph G, a set of vertices S with an assignment of colors is called a defining set (of a kcoloring) if there exists a unique extension of the colouring of S to a proper kcoloring of G. The minimum cardinality among all defining sets is denoted by d(G,k). Defining sets are defined and discussed for many concepts and parameters in graph theory and combinatorics. For example in Latin squares a critical set is a partial Latin square that has a unique completion to a Latin square of order n, the interest is to find the size of the smallest critical set. Defining sets in graph coloring are closely related with the idea of "uniquely klist colorable graphs''. In this talk we mention these concepts in different areas and introduce some more open problems. Over the last decade, Sudoku, a combinatorial numberplacement puzzle, has become a favorite pastimes of many all around the world. It turns out, this is very similar to the notion of critical sets for Latin squares, or more generally, defining sets for graph colorings. In this talk, we discuss this connection and present a number of new results and open problems for Sudoku squares. New results are joint work with Mohammed Mahdian 
Yue Zhao, M.Sc. Thesis Defence, Mathematics Room: IRMACS 10908
2:30 PM  4:30 PM
July 29, 2014(Sr. Supervisor: Karen Yeats) Title: Combinatorial Hopf Algebras on Generating Trees and Certain Generating Graphs Abstract: Hopf algebras capture how combinatorial objects can be decomposed into their subparts in different ways. Generating trees and generating graphs provide one structured way to understand many combinatorial classes. Furthermore, Hochschild 1cocycle maps of renormalization Hopf algebras play an important role in quantum field theories but are not well known in combinatorics. In the generalised atmospheric method for sampling selfavoiding polygons, there is a weight function which deals with overcounting and hints at a connection with the 1cocycle maps. Both of these combinatorial objects can be represented by generating graphs. As a first step towards understanding this connection, we provide two ways to construct Hopf algebras on generating trees through a normalizing map ??. One is concatenation and deshuffle type and the other is shuffle and deconcatenation type. We also construct an incidence Hopf algebra on certain generating graphs and construct a Hopf algebra on selfavoiding polygons. 
Jeffrey Wiens, Ph.D. Thesis Defence, Mathematics Room: K9509 **TIME CHANGED TO 9:30 am
9:30 AM  11:30 AM
August 1, 2014(Sr. Supervisor: John Stockie) Title: An efficient parallel immersed boundary algorithm, with application to the suspension of flexible fibers Abstract: We design an efficient algorithm for studying problems in fluidstructure interaction on distributedmemory computer clusters using the standard and generalized immersed boundary (IB) equations. The algorithm utilizes a pseudocompressibility method recently proposed by Guermond and Minev that uses a directional splitting strategy to discretize the incompressible NavierStokes equations, thereby reducing the linear systems to a series of onedimensional tridiagonal systems. This endows our algorithm with the computational complexity of a completely explicit method and excellent parallel scaling properties. We demonstrate the effectiveness of our IB algorithm through detailed numerical and performance studies. For several model problems, we report the accuracy and convergence rates of our algorithm in two and three dimensions. These results are then compared with alternate projectionbased IB algorithms. The execution time and scaling properties of our algorithm are then investigated and we discuss the performance benefits over alternative approaches. We conclude with an investigation of the dynamics of flexible fibers in a shear flow using the generalized IB method. In our simulations, we reproduce the orbit classes observed experimentally by Mason and coworkers. Lastly, using parallel tiling techniques, we simulate dilute suspensions that contain as many as 256 fibers. 
Symposium on Mathematics and Computation
9:00 AM  4:30 PM
August 6, 2014Invited Speakers Ben Adcock (Mathema(cs, SFU) Andrew King (DWave Systems, Burnaby) 1 Greg Mori (Computer Science, SFU) Chris Sinclair (Mathema(cs, Oregon) Stephanie van Willigenburg (Mathema(cs, UBC)