The University of Manitoba is offering its thirteenth summer camp for mathematically interested and talented grade nine and ten students. The purpose of the camp is to enable mathematically gifted students to pursue knowledge in a subject they enjoy, in an environment that encourages and fosters such pursuits. Selected participants will gain knowledge and skills, emphasizing problem solving. The camp will afford participants a chance to meet and make friends with fellow MathCamp students, students who enjoy and value the pursuit of higher learning.
The program is delivered by mathematics professors from The University of Manitoba with assistance from mentors who are young mathematicians from our mathematics programs.
Your application is not complete unless accompanied by a letter of recommendation from a teacher. The letter should include a phone number or email address so that we can contact your referee if we have any questions. The letter should comment on your creativity, initiative, maturity, ability to work with others, as well as your interest in mathematics and problem solving. We are looking for students who are enthusiastic problem solvers, and who will make a positive contribution to the camp.
You should attempt as many questions on the quiz (link) as you can. You are not expected to solve every problem. What is important is evidence of your reasoning. Justify your solutions. If you get stuck in a problem, give a partial solution. Be patient; there is no time limit.
Monday, October 24th, 2016 at 13:30, 201 Armes
Topological aspects of GIT over the real and complex numbers
(Seminar series : Colloquium)
Tuesday, October 25th, 2016 at 13:30, 312 Machray Hall
Juancho A. Collera
Symmetry-Breaking Bifurcations in Laser Systems with All-to-All Coupling
(Seminar series : Applied and Computational Mathematics)
Tuesday, October 25th, 2016 at 14:40, 415 Machray Hall
Encryption Basics and the DES
(Seminar series : Rings and Modules)
Tuesday, October 25th, 2016 at 14:45, MH416 (UofM) or CAB357 (UofA)
Jose Ramon Madrid Padilla
Endpoint Sobolev and BV Continuity for Maximal Operators
(Seminar series : Approximation Theory, Applications and Related Topics)