Format results
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Talk
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Welcome and Opening Remarks
Michael Hermele University of Colorado Boulder
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Quantum Phases of Matter and Entanglement Basics
John McGreevy University of California, San Diego
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Seminar: Engineering quantum spin models with atoms and light
Monika Schleier-Smith Stanford University
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SYK criticality and correlated metals
Subir Sachdev Harvard University
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Seminar: Quantum matter in Moire materials
Pablo Jarillo-Herrero Massachusetts Institute of Technology (MIT) - Center for Extreme Quantum Information Theory (xQIT)
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Exactly Solvable Topological and Fracton Models as Gauge Theories 1
Xie Chen California Institute of Technology
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Talk
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Welcome and Opening Remarks
Bianca Dittrich Perimeter Institute for Theoretical Physics
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Approaches to Quantum Gravity: Key Achievements and Open Issues
Hermann Nicolai Max-Planck-Institut für Gravitationsphysik
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Quantum gravity from the loop perspective
Alejandro Perez Aix-Marseille University
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Lessons for quantum gravity from quantum information theory
Daniel Harlow Massachusetts Institute of Technology (MIT)
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Understanding of QG from string theory
Herman Verlinde Princeton University
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Progress in horizon thermodynamics
Aron Wall University of Cambridge
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Asymptotically Safe Amplitudes from the Quantum Effective Action
Frank Saueressig Radboud Universiteit Nijmegen
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The Remarkable Roundness of the Quantum Universe
Renate Loll Radboud Universiteit Nijmegen
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Talk
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Singularities of Schubert varieties within a right cell
Martina Lanini University of Rome Tor Vergata
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Yangians and cohomological Hall algebras of Higgs sheaves on curves
Olivier Schiffmann University of Paris-Saclay
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Tate's thesis in the de Rham setting
Sam Raskin The University of Texas at Austin
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Fundamental local equivalences in quantum geometric Langlands
Gurbir Dhillon Stanford University
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Z-algebras from Coulomb branches
Oscar Kivinen California Institute of Technology
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Cotangent complexes of moduli spaces and Ginzburg dg algebras
Sarah Scherotzke University of Luxembourg
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Talk
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Talk
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Summer Undergrad 2020 - Numerical Methods (A) - Lecture 5
Aaron Szasz Alphabet (United States)
PIRSA:20060013 -
Summer Undergrad 2020 - Numerical Methods (A) - Lecture 4
Aaron Szasz Alphabet (United States)
PIRSA:20060012 -
Summer Undergrad 2020 - Numerical Methods (A) - Lecture 3
Aaron Szasz Alphabet (United States)
PIRSA:20060011 -
Summer Undergrad 2020 - Numerical Methods (A) - Lecture 2
Aaron Szasz Alphabet (United States)
PIRSA:20050041 -
Summer Undergrad 2020 - Numerical Methods (A) - Lecture 1
Aaron Szasz Alphabet (United States)
PIRSA:20050040
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Talk
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Summer Undergrad 2020 - Path Integrals (M) - Lecture 5
Dan Wohns Perimeter Institute for Theoretical Physics
PIRSA:20060007 -
Summer Undergrad 2020 - Path Integrals (M) - Lecture 4
Dan Wohns Perimeter Institute for Theoretical Physics
PIRSA:20060006 -
Summer Undergrad 2020 - Path Integrals (M) - Lecture 3
Dan Wohns Perimeter Institute for Theoretical Physics
PIRSA:20060005 -
Summer Undergrad 2020 - Path Integrals (M) - Lecture 2
Dan Wohns Perimeter Institute for Theoretical Physics
PIRSA:20050037 -
Summer Undergrad 2020 - Path Integrals (M) - Lecture 1
Dan Wohns Perimeter Institute for Theoretical Physics
PIRSA:20050036
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Talk
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Summer Undergrad 2020 - Quantum Information - Lecture 5
Alioscia Hamma University of Naples Federico II
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Summer Undergrad 2020 - Quantum Information - Lecture 4
Alioscia Hamma University of Naples Federico II
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Summer Undergrad 2020 - Quantum Information - Lecture 3
Alioscia Hamma University of Naples Federico II
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Summer Undergrad 2020 - Quantum Information - Lecture 2
Alioscia Hamma University of Naples Federico II
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Summer Undergrad 2020 - Quantum Information - Lecture 1
Alioscia Hamma University of Naples Federico II
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Talk
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Projective elliptic genera and applications
Fei Han National University of Singapore
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Topological Modular Forms and Quantum Field Theory
Davide Gaiotto Perimeter Institute for Theoretical Physics
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Equivariant elliptic cohomology with integral coefficients
Lennart Meier Utrecht University
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The de Rham model for elliptic cohomology from physics
Arnav Tripathy Harvard University
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Quasisymmetric characteristic numbers for Hamiltonian toric manifolds
Jack Morava Johns Hopkins University
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Codes, vertex algebras and topological modular forms
Gerd Laures Ruhr University Bochum
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Elliptic characteristic classes, bow varieties, 3d mirror duality
Richard Rimanyi University of North Carolina at Chapel Hill
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Talk
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 8
Latham Boyle University of Edinburgh
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 7
Latham Boyle University of Edinburgh
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 6
Latham Boyle University of Edinburgh
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 5
Latham Boyle University of Edinburgh
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 3
Latham Boyle University of Edinburgh
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 2
Latham Boyle University of Edinburgh
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PSI 2019/2020 - Standard Model and Beyond part 2 - Lecture 1
Latham Boyle University of Edinburgh
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Talk
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Talk
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PSI 2019/2020 - Cosmology Part 2 - Lecture 2
Matthew Johnson York University
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PSI 2019/2020 - Cosmology Part 2 - Lecture 1
Matthew Johnson York University
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Talk
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PSI 2019/2020 - Computational Physics - Lecture 15
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 14
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 13
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 12
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 10
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 8
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 7
Erik Schnetter Perimeter Institute for Theoretical Physics
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PSI 2019/2020 - Computational Physics - Lecture 6
Erik Schnetter Perimeter Institute for Theoretical Physics
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Summer Undergrad 2020 - Symmetries
The aim of this course is to explore some of the many ways in which symmetries play a role in physics. We’ll start with an overview of the concept of symmetries and their description in the language of group theory. We will then discuss continuous symmetries and infinitesimal symmetries, their fundamental role in Noether’s theorem, and their formalisation in terms of Lie groups and Lie algebras. In the last part of the course we will focus on symmetries in quantum theory and introduce representations of (Lie) groups and Lie algebras.
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Summer Undergrad 2020 - Numerical Methods
This course has two main goals: (1) to introduce some key models from condensed matter physics; and (2) to introduce some numerical approaches to studying these (and other) models. As a precursor to these objectives, we will carefully understand many-body states and operators from the perspective of condensed matter theory. (However, I will cover only spin models. We will not discuss or use second quantization.)
Once this background is established, we will study the method of exact diagonalization and write simple python programs to find ground states, correlation functions, energy gaps, and other properties of the transverse-field Ising model. We will also discuss the computational limitations of exact diagonalization. Finally, I will introduce the concept of matrix product states, and we will see that these can be used to study ground state properties for much larger systems than can be studied with exact diagonalization.
Each 90-minute session will include substantial programming exercises in addition to lecture. Prior programming experience is not expected or required, but I would like everyone to have python (version 3) installed on their computer prior to the first class, including Jupyter notebooks; see “Resources” below.
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Summer Undergrad 2020 - Path Integrals
The goal of this course is to introduce the path integral formulation of quantum mechanics and a few of its applications. We will begin by motivating the path integral formulation and explaining its connections to other formulations of quantum mechanics and its relation to classical mechanics. We will then explore some applications of path integrals. Each 90-minute session will include roughly equal amounts of lecture time and activities. The activities are designed to enhance your learning experience and allow you to assess your own level of understanding.
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Summer Undergrad 2020 - Quantum Information
The aim of this course is to understand the thermodynamics of quantum systems and in the process to learn some fundamental tools in Quantum Information. We will focus on the topics of foundations of quantum statistical mechanics, resource theories, entanglement, fluctuation theorems, and quantum machines.
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PSI 2019/2020 - Standard Model and Beyond - Part 2
PSI 2019/2020 - Standard Model and Beyond - Part 2 -
Quantum Field Theory for Cosmology (Kempf)
Quantum Field Theory for Cosmology (Kempf) -
PSI 2019/2020 - Cosmology Part 2
PSI 2019/2020 - Cosmology Part 2 -
PSI 2019/2020 - Computational Physics
PSI 2019/2020 - Computational Physics