**Riemannian Geometry (Q)**

Differential geometry studies smooth surfaces in all dimensions, from curves to the universe. Riemannian geometry shows that curvature is the key to understanding shape, from the curvature of a curve in calculus to the curvature of space in general relativity. Sharp corners and black holes are singularities that require extensions of the theory. We will look at some open questions.

**tutorial**

*Class Format:***evaluation will be based on homework, classwork, problem sets, projects, and exams**

*Requirements/Evaluation:*

*Additional Info:*

*Additional Info2:***Mathematics 301 or 305**

*Prerequisites:*

*Enrollment Preference:*

*Department Notes:*

*Material and Lab Fees:*

*Distribution Notes:***Division III,Quantitative and Formal Reasoning**

*Divisional Attributes:*

*Other Attributes:***10**

*Enrollment Limit:***10**

*Expected Enrollment:***1250**

*Class Number:*CLASSES | ATTR | INSTRUCTORS | TIMES | CLASS NUMBER | ENRL | CONSENT |
---|---|---|---|---|---|---|

MATH425-T1(F) TUT Riemannian Geometry (Q) | Frank Morgan |
TBA | 1250 |