Please check my CV (Google 坚果云) for a list of publications.

I am currently working on the following topics:

1. Decoupling theory for various geometric objects in the Euclidean space.
2. Curved Kakeya problems and their related maximal operators.

Undergraduate thesis supervision:

陈子涵 Zihan CHEN (SUSTech 2026)

I am teaching MA117 (Calculus I) in Spring 2026 at SUSTech. Below are courses I have previously taught elsewhere (some courses were taught more than once):

1. Calculus II (MA 127) SUSTech 2025
2. Linear Algebra and Applications (MATH 33A) UCLA 2025
   
3. Differential Geometry (MATH 120A) UCLA 2025
4. Complex Analysis for Applications (MATH 132) UCLA 2025
5. Linear Algebra and Applications (MATH 33A) UCLA 2024
6. Linear Algebra and Applications (MATH 33A) UCLA 2024
7. Complex Analysis for Applications (MATH 132) UCLA 2023
8. Elementary Topology (MATH 551) UW-Madison 2023
9. Analysis I (MATH 521) UW-Madison 2022
10. Introduction to Complex Variables (MATH 300) UBC 2022
11. Integral Calculus with Applications to Commerce and Social Sciences (MATH 105) UBC 2019
    
    
    

Please check my CV (Google 坚果云) for a list of publications. 

Below are some other academic articles I have written:

Theses:

1. Kakeya and restriction problems in harmonic analysis (my master thesis, 2017): Link
2. Configurations and decoupling: a few problems in Euclidean harmonic analysis (my PhD thesis, 2021): Link

1. Study guide for "On restriction projections to planes in $\mathbb R^3$", with Tainara Borges and Siddharth Mulherkar, (2024), Link
2. A Study Guide for A Study Guide for the l^2 decoupling Theorem by Bourgain and Demeter (2016) (Link to [Bourgain-Demeter]) and (Link to my note)
3. A few remarks on decoupling (Link)
4. Equivalence of decoupling constants (Link)