Introduction to Heterotic String Compactification
To generate standard model physics from string theory is one of the main motivations for studying string theory. In this course, we will give a basic introduction of how to achieve this in the context of heterotic string theory from the space-time point of view. To do so, we will give an introduction to some mathematics of Calabi-Yau geometry, at the same time we will learn physics relevant for string compactification. And based on this, we will show why and how we can get a dictionary between 4 dimensional particle physics and the 6 dimensional Calabi-Yau geometry. Finally, we will review some recent progresses on heterotic compactification, including model building, moduli stabilization and calculation of Yukawa couplings. Through this course, we hope to learn some geometric tools as well as general physics picture in the study of string compactification.

Lecturer
Date
25th March ~ 17th June, 2024
Location
Weekday | Time | Venue | Online | ID | Password |
---|---|---|---|---|---|
Monday | 13:30 - 16:55 | A3-4-312 | ZOOM 12 | 815 762 8413 | BIMSA |
Syllabus
a short summary on standard model physics; physics of compactification from higher dimensions in general; introduction on geometric tools like complex geometry, calabi-yau manifold and relevant topics like its construction; compactification of heterotic string on Calabi-Yau- the dictionary; compactification of heterotic string on Calabi-Yau-standard embedding; compactification of heterotic string on Calabi-Yau- non-standard embedding; heterotic line bundle standard models; moduli stabilization in heterotic compactification; Yukawa coupling in heterotic compactification;
Reference
Superstring theory vol 2, Green, Schwarz and Witten;
Lectures on complex manifolds, Candelas;
Lectures on complex geometry, Calabi–Yau manifolds and toric geometry, Bouchard;
TASI Lectures on Geometric Tools for String Compactififications, Anderson and Karkheran.
Lectures on complex manifolds, Candelas;
Lectures on complex geometry, Calabi–Yau manifolds and toric geometry, Bouchard;
TASI Lectures on Geometric Tools for String Compactififications, Anderson and Karkheran.
Audience
Undergraduate
, Advanced Undergraduate
, Graduate
, Researcher
Video Public
No
Notes Public
No