M.Phil in Mathematics

Course work:

A student has to take three courses. The sessional work for each course comprises of 3 lectures per week. Each course has a weighting of 100 marks. Every candidate opts for 3 courses from Courses Nos. M-1 to M-21. The choice of the course is subject to the approval of M.Phil. Committee. In addition to the course work, a Dissertation is to be prepared on a topic of advance level; the weighting of the dissertation is of 100 marks.

Courses of Studies:

M-1 : Operator theory-I
M-2 : Operator theory-II
M-3 : Functional analysis
M-4 : Analysis
M-5 : Topological algebras
M-6 : Topics in locally convex spaces
M-7 : Topics in von Neumann algebras
M-8 : Topics in C*-algebras
M-9 : Function algebras
M-10 : Topological groups and abelian harmonic analysis
M-11 : Fourier analysis
M-12 : Advanced complex analysis
M-13 : Unbounded operators in Hilbert spaces and semigroups
M-14 : Several real variables
M-15 : Problems and exercises in Mathematics
M-16 : Computer programming and Mathematical softwares
M-17 : Riemannian geometry and applications of differential forms in general relativity
M-18 : Advanced mechanics
M-19 : Fluid dynamics
M-20 : Electromagnetic theory
M-21 : General theory of relativity