These are complete lecture note, final reports, and survey on various topics. 

1. Basic Measure Theory,
   partially based on the first part of the course Measure Theory and Distribution Theory by Prof. Chin-Yu Hsiao at NTU, 2016 Fall.

2. Note on Topics in Frobenius Manifolds, 

3. Note on Gromov-Witten Invariants, Quantum Cohomology and WDVV Equations, 

4. A Survey on Classical Mirror Symmetry, 

5. Note on Étale Cohomology of Curves Part I, Part II, 

6. Note on Basic Geometric Analysis, 

7. Note on Compact Real Form,
   final report for the course Compact Lie Groups and Representations by Prof. Cheng-Chiang Tsai at NTU 2021 Spring.

8. Seminar on Bergman Kernel
   Notes partially based on a seminar on Bergman kenrel and some related topics organized by Prof. Chin-Yu Hsiao on 2021 Summer.

9. de Rham Theorem and Hodge Theorem

10. Kähler Manifolds and Hodge Decomposition

11. Notes on the Chern's Proof of Isothermal Coordinates on Surface

The following notes are some incomplete personal note on various topics. I put them here just for back-up and for my own reference only. Notice that these notes are incomplete and may contain many mistakes.

1. A Supplement for Chapter 8 in Differential Geometry Note
   The note supplement some details on  imperfect version of Chapter 8 of Lecture Note on Differential Geometry II given by Prof. Chin--Lung Wang at NTU, 2021 Spring.

2. An Incomplete Note on ADE Singularities and Canonical Singularities
   This note contains explicitly calculations on minimal resolution of ADE singularities. Other are my reading note on Miles Reid's Young Person's Guige on Canonical Singularities.

3. A Note on Regularization of Zeta Functions
   This short note introduce the regularization of zeta functions, which is my manuscript on a seminar on Strings and Quantum Fields, organized by Prof. Yu-Tin Huang from NTU Physics Dept.

4. Incomplete Course Note on Algebraic Geometry 030618 030818
   These incomplete course notes probably took from the course Algebraic Geometry, given by Hui-Wen Lin at NTU, 2018 Spring.

5. Notes on Toric Varieties  Toric Surface, Cox Ring,  GKZ System and Mirror Theorem, Toric Mirror Pair
   These notes are my reading notes on Toric varieties and Toric mirror symmetry, following Toric Varieties by Fulton and Mirror Symmetry and Algebraic Geometry by D.Cox and S.Katz as well as some original sources.