The Fields Institute for
Research in Mathematical Sciences

Sayan Das (University of Chicago)
LDP for the Parabolic Airy Process

Hadi Salmasian (University of Ottawa)
Lecture 02: The Heisenberg group, Simply connected Lie groups, homomorphisms between Lie groups, the covering homomorphism from SU(2) onto SO(3).

Dr. Thomas Hillen (University of Alberta)
Nondimensionalization, biochemical reaction networks

Part of the Thematic Program on Mathematical Oncology

Taylor Brysiewicz (Western University)
Lecture 01 | Numerical Algebraic Geometry

Nikolay Bogachev (University of Toronto)
Lecture 01: Introduction.

Ila Varma (University of Toronto)
Lecture 01 | Class Field Theory

Alexander Braverman (Perimeter Institute and University of Toronto)
S-duality for boundary conditions for a mathematician

Mohamed Omar (York University)
Lecture 02 | Algebraic Methods in Extremal Combinatorics

Helen Byrne (University of Oxford)
Lecture 01 | Approaches to Modelling Tumour-Immune Interactions A Whistle-Stop Tour of Mathematical Oncology

Part of the Thematic Program on Mathematical Oncology

Helen Byrne (University of Nottingham and University of Oxford)
[Distinguished Lecture Series] Lecture 01 | Approaches to Modelling Tumour-Immune Interactions A Whistle-Stop Tour of Mathematical Oncology

Part of the Thematic Program on Mathematical Oncology

Hadi Salmasian (University of Ottawa)
Lecture 03: Manifolds, the matrix exponential map, Computing the exponential map using Jordan form, matrix logarithm.

Ila Varma (University of Toronto)
Lecture 02 | Class Field Theory

Dr. Thomas Hillen (University of Alberta)
Michaelis-Menten, singular perturbation methods

Part of the Thematic Program on Mathematical Oncology

Taylor Brysiewicz (Western University)
Lecture 02 | Numerical Algebraic Geometry

Taylor Brysiewicz (Western University)
Lecture 03 | Numerical Algebraic Geometry

Nikolay Bogachev (University of Toronto)
Lecture 02: Manifolds, covers, fundamental groups, group actions by homeomorphisms.

Roosvel Tatsinkou Tenekeu
Investigating the Plethysm Coefficients For Schur Functions

Tonatiuh Matos Wiederhold, University of Toronto
Compact subsets of the first Baire class | Part 1

Martina Conte (Politecnico di Torino)
Modeling of cell migration across scales

Part of the Thematic Program on Mathematical Oncology

Roberta Buiani (University of Toronto and York University)