Course abstract
The goal of this course is to introduce the student to the basics of smooth manifold theory. The course will start with a brief outline of the prerequisites from topology and multi-variable calculus. After the introducion of differentiable manifolds, a large class of examples, including Lie groups, will be presented. The course will culminate with a proof of Stokes' theorem on manifolds.
Course Instructor
Prof. Harish Seshadri
I work in Riemannian geometry (Einstein manifolds, Ricci flow, etc) and in questions related to invariant metrics in complex analysis.More info
Teaching Assistant(s)
No teaching assistant data available for this course yetCourse Duration : Jan-Apr 2020
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Enrollment : 18-Nov-2019 to 03-Feb-2020
Exam registration : 16-Dec-2019 to 20-Mar-2020
Exam Date : 25-Apr-2020
Enrolled
648
Registered
11
Certificate Eligible
4
Certified Category Count
Gold
0
Silver
0
Elite
4
Successfully completed
0
Participation
3
Success
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Category : Successfully Completed
Elite
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Category : Elite
Silver
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Category : Silver
Gold
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Category : Gold
Legend
AVERAGE ASSIGNMENT SCORE >=10/25 AND EXAM SCORE >= 30/75 AND FINAL SCORE >=40BASED ON THE FINAL SCORE, Certificate criteria will be as below:
>=90 - Elite + Gold
75-89 -Elite + Silver
>=60 - Elite
40-59 - Successfully Completed
Final Score Calculation Logic
- Assignment Score = Average of best 8 out of 12 assignments.
- Final Score(Score on Certificate)= 75% of Exam Score + 25% of Assignment Score
An Introduction to Smooth Manifolds - Toppers list
Enrollment Statistics
Total Enrollment: 648
Registration Statistics
Total Registration : 24
Assignment Statistics
Assignment
Exam score
Final score
Exam score
Final score