AARMS sponsored events
Events
-
-
CMS Special Session: Dynamical systems and spatial models in ecology
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaOur special session on "Dynamical Systems and Spatial Models in Ecology" at the Canadian Mathematics Society meeting in Fredericton will feature 12 researchers from Atlantic Canada (including Dalhousie University, Memorial University, the University of New Brunswick and the University of
-
CMS Special Session: Noncommutative Geometry and Topology
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaNoncommutative geometry is a generalization of classical geometry that provides new mathematical tools for both mathematical problems and physical models by allowing for geometric spaces and spacetimes whose coordinates no longer necessarily commute. For example, the functional-analytic approach to noncommutative
-
CMS Special Session: Categories and Topology
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaThe purpose of this session is to bring together researchers from category theory and various branches of topology. This includes categorical aspects and approaches to homotopy theory, such as Quillen Model Categories, higher-dimensional categories and (higher) topos theory, homotopy type
-
CMS Special Session: Active Learning in Undergraduate Mathematics Classrooms
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaAs part of the CMS Summer Meeting, an Education Session on the subject of Active Learning in Undergraduate Mathematics Classrooms will feature a variety of talks from invited regional speakers. Talks will be scheduled in 30-minute slots on Saturday June
-
CMS Special Session: Partial Differential Equations and Variational Problems
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaI will be organizing a special session on PDEs at the CMS Summer Meeting which is to be held at UNB, Fredericton this June. I plan to invite several postdocs and graduate students (some are from Atlantic Canadian Universities) to
-
CMS Special Session: Singularities and Phase transitions in Nonlinear PDEs
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaThe CMS session at Fredericton will focus on nonlinear problems related to the study of phase transitions in condensed matter, and of dynamical systems arising in biological applications. The analysis of the models presented will be based on calculus of
-
CMS Special Session: Computational and Diophantine Number Theory
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaThe purpose of this special session is to discuss and report on new developments in computational number theory in general, but also with specific attention to those problems arising from the classical area of Diophantine Equations.
-
CMS Special Session: Mathematical Aspects of Quantum Information Theory
University of New Brunswick (Fredericton Campus) Fredericton, New Brunswick, CanadaThis session at the Summer 2018 Meeting of the Canadian Mathematical Society will span all aspects of the mathematics behind quantum information theory. The session will foster interaction between researchers working in a variety of fields, including matrix analysis,operator theory,
-
Theory Canada 13
St. Francis Xavier University Antigonish, Nova Scotia, CanadaThe Theory Canada conference is organized annually immediately ahead of the meeting of the Canadian Association of Physics. This year, TC13 will be held at St-Francis Xavier University as a satellite to the CAP meeting hosted by Dalhousie University. Once
-
-
18th International Conference on Fibonacci Numbers and Applications
Dalhousie University Halifax, Nova Scotia, CanadaThe purpose of the conference is to bring together people from all branches of mathematics and, to a lesser extent, from other sciences with interests in recurrence sequences, their applications and generalizations, and other special sequences of numbers and functions.
