Calendar

In this course, the instructor and the students take turns in giving lectures. The topics listed in the table are intended only to point students to the relevant material.

lec # TOPICS lecturerS key dates
1 Introduction Emma Carberry
2 A Review on Differentiation Student Presentation
3 Inverse Function Theorem Student Presentation
4 Implicit Function Theorem Student Presentation Homework 1 due
5 First Fundamental Form Student Presentation
6 Curves Student Presentation Homework 2 due
7 Gauss Map I: Background and Definition Student Presentation
8 Gauss Map II: Geometric Interpretation Emma Carberry Homework 3 due
9 Gauss Map III: Local Coordinates Student Presentation
10 Introduction to Minimal Surfaces I Student Presentation Homework 4 due
11 Introduction to Minimal Surfaces II Student Presentation
12 Review on Complex Analysis I Student Presentation
13 Review on Complex Analysis II Emma Carberry
14 Isothermal Parameters and Harmonic Functions Student Presentation Homework 5 due
15 Bernstein's Theorem Student Presentation
16 Manifolds and Geodesics I Emma Carberry Homework 6 due
17 Manifolds and Geodesics II Emma Carberry
18 Complete Minimal Surfaces I Student Presentation
19 Complete Minimal Surfaces II Student Presentation
20 Weierstrass-Enneper Representations Student Presentation
21 Gauss Maps and Minimal Surfaces Student Presentation/Emma Carberry
22 Project Talk Student Presentation
23 Project Talk Student Presentation
24 Project Talk Student Presentation
25 Project Talk Student Presentation
26 Project Talk Student Presentation