Large-Scale Certified Numerical Methods in Quantum Mechanics - 2022
Institute for Pure & Applied Mathematics (IPAM) via YouTube
Overview
Syllabus
Stefano Baroni - estimate transport coefficients from short equilibrium molecular-dynamic simulation
Genevieve Dusson - Error bounds for properties in planewave electronic structure calculations
Markus Reiher - Uncertainty Quantification of Quantum Chemical Methods - IPAM at UCLA
Xiaoying Dai - Convergent orthogonality preserving appoximations of the Kohn-Sham orbitals
David Mazziotti - Contracted Quantum Eigensolver for the Quantum Simulation of Many-electron Systems
Julia Contreras-GarcÃa - Math-chimie: developing approaches for predicting new superconductors
Benjamin Stamm - Acceleration of quantum mechanical systems by exploiting similarity - IPAM at UCLA
Filippo Lipparini - Black-box optimization of self-consistent field wavefunction, closed/open shells
Huajie Chen - Convergence of the Planewave Approximations for Quantum Incommensurate Systems
Mi-Song Dupuy - Sparse and symmetry-preserving compression of matrix product operators
Amartya Banerjee - Electronic Structure Calculations of Chiral Matter - IPAM at UCLA
Virginie Ehrlacher - Multi-center decomposition of molecular densities: a mathematical perspective
Antoine Levitt - Numerical methods for scattering and resonance properties in molecules and solids
Emmanuel Giner - Curing basis set convergence of WFT w/ DFT: overview of framework and some results
Francois Gygi - Generating Reference Data and Controlling Accuracy in DFT and Hybrid DFT Simulations
Yingzhou Li - Fast Algorithms for FCI excited states - IPAM at UCLA
Xin Xing - Finite-size error and its correction in energy calculations for periodic systems
Lin Lin - Large scale hybrid DFT functionals: fast algorithms and finite-size effects - IPAM at UCLA
Julien Toulouse - Basis-set correction based on density-functional theory - IPAM at UCLA
Chao Yang - Low rank approximation in electron excitation calculations - IPAM at UCLA
Muhammad Hassan - Development of a posteriori error estimates for the coupled cluster equations
Taught by
Institute for Pure & Applied Mathematics (IPAM)