Главная
Study mode:
on
1
Intro
2
Second quantization
3
Operators
4
Quantum antibody problem
5
Noninteracting system
6
Single particle
7
Noninteracting
8
Questions
9
Quantum impurity
10
Single impurity
11
Complexity
12
Highlevel idea
13
Extreme regimes
14
Other embedding theories
15
Highlevel solver
16
Matching conditions
17
Similarities
18
Goals
19
Orbital partitioning
20
Fragment orbitals
21
Recipe
22
Highlevel 1rdn
23
Highlevel 2ndn
Description:
Delve into the world of quantum embedding theory through this comprehensive lecture by Lin Lin from the University of California, Berkeley. Explore the mathematical foundations of quantum embedding methods, including dynamical mean-field theory (DMFT) and density matrix embedding theory (DMET), and their applications in studying strongly-correlated quantum materials. Examine the computational challenges faced in these methods, particularly at the single-particle level, such as the bath fitting problem in DMFT and the correlation potential fitting problem in DMET. Gain insights into recent approaches using convex optimization to tackle these issues. Cover topics including second quantization, operators, quantum antibody problems, noninteracting systems, quantum impurity, and orbital partitioning. Discover the high-level ideas behind various embedding theories and their solvers, as well as the similarities and goals of different approaches.

A Mathematical Introduction to Quantum Embedding Theory - IPAM at UCLA

Institute for Pure & Applied Mathematics (IPAM)
Add to list
0:00 / 0:00