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University of Toronto Department of Mathematics
Results: 146

#	Item
71	Liouville’s theorem and Gibbs measures Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Let M be a symplectic manifold with symplectic form ω. Define ω ] : T M → Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:20:15 Differential geometry Hamiltonian mechanics Smooth manifolds Symplectic manifold Differential form Symplectic vector space Hamiltonian vector field Ordinal number Closed and exact differential forms Differential topology Symplectic geometry Theoretical physics
72	The Polya-Vinogradov inequality Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Let χ : Z → C be a primitive Dirichlet character modulo m. χ being a Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:53:15 Class field theory Cyclotomic fields Dirichlet character Gauss sum Character sum Conductor Artin reciprocity law Modular arithmetic Dirichlet L-function Abstract algebra Mathematics Number theory
73	What is the domain of a solution of an ODE? Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:20:05 Differential calculus Ordinary differential equations Continuous function Differential equation Operator theory Spectral theory Itō diffusion PROPT Mathematical analysis Calculus Mathematics
74	What is a wave? Jordan Bell Department of Mathematics, University of Toronto September 25, 2014 What is a wave? Is a wave a “thing”, or is it merely a way of speaking about Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-09-25 16:13:55 Cosmologists Science studies Nobel laureates in Physics John Philoponus Philosophy of science Aristotle Paul Thagard Albert Einstein A. I. Sabra Science Philosophy Physics
75	The Hamilton-Jacobi equation Jordan Bell Department of Mathematics, University of Toronto April 16, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-16 14:24:34 Symplectic geometry Entailment Symbol Logic Partial differential equations Hamilton–Jacobi equation
76	Unordered sums in Hilbert spaces Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:56:26 General topology Operator theory Hilbert space Linear algebra Series Continuous function Filter Net Compact operator on Hilbert space Mathematical analysis Mathematics Calculus
77	The Fr´echet space of holomorphic functions on the unit disc Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English Topological vector spaces Topology Linear algebra Functional analysis Locally convex topological vector space Norm Local boundedness Continuous function Minkowski functional Mathematics Algebra Mathematical analysis
78	Haar wavelets and multiresolution analysis Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:56:48 Lukaszyk–Karmowski metric Mathematics Mathematical analysis Operator theory
79	Watson’s lemma and Laplace’s method Jordan Bell Department of Mathematics, University of Toronto July 17, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-07-17 16:10:59 Digital geometry Numerical linear algebra
80	Hilbert-Schmidt operators and tensor products of Hilbert spaces Jordan Bell Department of Mathematics, University of Toronto April 3, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-04-03 12:51:42 Algebra Hilbert space Compact operator Hilbert–Schmidt operator Finite-rank operator Nuclear space Inner product space Orthonormal basis Tensor product of Hilbert spaces Operator theory Mathematical analysis Functional analysis

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