Mathematical and Statistical Methods for Financial Modelling and Risk Management
[url=mailto:jean.marie.dufour@umontreal.ca]Dr. Jean-Marie Dufour[/url] , Université de Montréal
This project deals with the mathematics of risk modeling and resource management. Using mathematical and statistical methods, the team develops new tools to help the financial services industry make better decisions about when to trade and at what price based on the available financial data. During the past year, the team focused on the development of statistical methods for measuring volatility and assessing asset pricing models in financial markets.
[url=http://www.lacaisse.com/]Caisse de dépôt et placement du Québec[/url]
[url=http://www.bdc.ca/fr/home.htm?cookie%5Ftest=2]BDC[/url]
Prediction in Interacting Systems
Dr. Mike Kouritzin , (University of Alberta)
This project uses mathematical filtering theory to develop computer tractable real time solutions for incomplete, corrupted information problems. These techniques have proven to be beneficial in defence, communications, media effects, and manufacturing. In 2002-2003, Optovation Inc. was added as a new partner, Lockheed Martin Corp. filed for two new patents and we formed a spin-off company, Random Knowledge Inc. to commercialize our technology in the areas of Network Security, Fraud Detection, and Finance.
Integrated Equipment and Personnel Scheduling
Dr. François Soumis, (École Polytechnique de Montréal)
Statistical Methods for Complex Survey Data
Dr. Changbao Wu, University of Waterloo
Statistical Learning of Complex Data with Complex Distributions
Dr. Yoshua Bengio, Université de Montréal
Statistical machine learning is an endeavor in which statisticians and computer scientists use computation to identify useful information from large amounts of data. Telecommunications, insurance and pharmaceutical companies use the team’s machine learning and data mining techniques to determine customer patterns, predict future customer behavior and better understand their needs. The project addresses some of the main practical and theoretical difficulties encountered when dealing with large datasets.
High Performance Optimization: Theory, Algorithm Design and Engineering Applications
Dr. Anthony Vannelli, University of Guelph & Dr. Miguel F, Anjos, University of Waterloo
Due to the explosive growth in the technology for manufacturing integrated circuits, modern chips contain millions of transistors. Using sophisticated optimization algorithms, it is possible to achieve notable increases in the performance of the chips, reduce the manufacturing costs, and produce faster, cheaper computing for society. Thus, the objective of this project is to enhance the solution of large-scale optimization problems arising in these applications.
Pseudodifferential Operator Theory in Seismic Imaging
Dr. Gary F. Margrave, & Dr. Michael Lamoureux, University of Calgary
This project responds to the need for more precise tools to help oil and gas companies better understand where undiscovered energy reserves lie deep within the earth, and to manage and utilize existing reserves. Bringing together mathematicians and geophysicists, this team develops new algorithms to improve upon existing seismic imaging techniques that create accurate images of the earth beneath our feet.
Optimizing Multimodal Transport in the Forestry Sector
Dr. Bernard Gendron , Université of Montréal
Mathematical Modelling in Pharmaceutical Development
Dr. Jack A. Tuszynski , University of Alberta
Kinetana, Inc.
Biomira, Inc.
Project CyberCell Inc.
Technology Innovations, LLC
National Institute for Nanotechnology
Cross Cancer Institute
McBride Career Group
YeTaDel Foundation
Oncovista Inc.
Howard J. Greenwald P.C.
Multimedia Advanced Computational Infrastructure (MACI)
Canadian-European Research Initiative on Nanostructure (CERION)
