Course Outcomes (COs):
Course |
Learning outcomes (at course level) |
Learning and teaching strategies |
Assessment Strategies |
|
---|---|---|---|---|
Paper Code |
Paper Title |
|||
MAT124 |
Differential Geometry-I (Theory) |
The students will be able to –
CO19: Compute quantities of geometric interest such as curvature, as well as develop a facility to compute in various specialized systems, such as semigeodesic coordinates or ones representing asymptotic lines or principal curvatures. CO20: Develop arguments in the geometric description of curves and surfaces in order to establish basic properties of geodesics, parallel transport, evolutes, minimal surfaces CO21: Determine and calculate curvature of curves in different coordinate systems. CO22: Explain the concepts and language of differential geometry and its role in modern mathematics CO23: Explain the normal curvature of a surface, its connection with the first and second fundamental form and Euler’s theorem CO24: Explain the concepts surfaces of revolution with constant negative and positive Gaussian curvature |
Approach in teaching: Interactive Lectures, Discussion, Tutorials, Reading assignments, Demonstration, Team teaching, PowerPoint presentations.
Learning activities for the students: Self learning assignments, Effective questions, Seminar presentation, Posters and Charts preparation. |
Class test, Semester end examinations, Quiz, Assignments, Presentation, Individual |