Description
Calculus Vector transformations Tensors for GTR. To understand why we need these two theories. For that see the problems with Galilean transformation and equivalence of inertial and gravitational mass. The most important thing to study SR is to accept geometry as the concept behind it. The math is not difficult, it's the way of thinking you have to adopt. Draw space time diagrams, something to transform to another frame of reference (Lorentz transforms are available). Keep in mind that the view in the other reference frame is just a different view of the same situation that nothing really has changed, even if it looks different on Euclidean paper. It's merely a rotation, all lengths (t²-x²) stay the same. Learn to state problems in terms of events and the lines connecting them. You can't draw diagrams without translating the problems to space time coordinates properly. Special Relativity. SR really only requires some basic geometry and algebra. It's much more concept driven with the gedanken (thought experiments) than GR which requires some basic partial differential equations, basic differential geometry, tensor calculus and the field theory formulation of Newtonian mechanics (variation formulas).
Learning Outcomes
Contents
Recommended Books
Suggested Books
Reserah Products / Practicals /Labs /Assignments
Exercises are given as assignments to student to check their level of understanding.
Assignments criteria
Sessional: 20 (Presentation / Assignment 10, Attendance 05, Quiz 05)
Mid-Term Exam: 30
Final-Term Exam: 50
M.SC (Math Reg)
Wednesday 9:30 am-11:00 am
Friday 9:30 am-11:00 am
M.SC (Math SS)
Wednesday 12:30 pm-2:00 pm
Friday 2:00 pm-3:30 pm
BS (Math Ex-PPP (old) Campuse)
Monday 12:00 pm- 2:00 pm
Tuesday 8:00 am-9:30 am
BS (Math Ex-PPP (New-I) Campuse)
Wednesday 9:30 am- 11:00 am
Thursday 11:00 am-12:30 pm
Commencement of Classes February 22, 2021
Mid Term Examination April 19-23, 2021
Final Term Examination June 21-25, 2021
Declaration of Result July 02, 2021