Selected Publications:

1. Pramanik, M., Yang, T., Zahl, J. A Furstenberg-type problem for circles, and a Kaufman-type restricted projection theorem in R^3, accepted by American Journal of Mathematics in 2024, https://preprint.press.jhu.edu/ajm/sites/default/files/AJM-pramanik-yang-zahl-FINAL.pdf.
   
2. Li, J., Yang, T. Decoupling for surfaces with radial symmetry, Journal of Functional Analysis, (2026). https://doi.org/10.1016/j.jfa.2026.1117332026.
3. Li, J., Yang, T. Decoupling for smooth hypersurfaces in $\mathbb R^4$. Mathematische Annalen. 394, 83 (2026). https://doi.org/10.1007/s00208-026-03326-7.
4. Li, J., Yang, T.  Decoupling for smooth surfaces in $\mathbb R^3$, American Journal of Mathematics, 147, 5, 1213-1249 (2025), https://doi.org/10.1353/ajm.2025.a971090.
5. Li, J., Yang, T. Decoupling for mixed-homogeneous polynomials in $\mathbb R^3$, Mathematische Annalen. 383, 1319–1351 (2022). https://doi.org/10.1007/s00208-021-02273-9

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)

Undergraduate thesis supervision:

陈子涵 Zihan CHEN (SUSTech 2026)