Approved By: UGC NAAC
|
Duration: 2 Years |
Eligibility: Graduation |
Course Detail
|
Course Code |
Course Title |
|
Semester – I |
|
|
MSI C001 |
Linear Algebra |
|
MSI C002 |
Real Analysis |
|
MSI C003 |
OrdinaryDifferential Equations |
|
|
Elective – I |
|
Semester – II |
|
|
MSI C004 |
Algebra |
|
MSI C005 |
Topology |
|
MSI C006 |
Partial Differential Equations |
|
MSI C007 |
Computational Mathematical Laboratory – I |
|
|
Elective – II |
|
Semester – III |
|
|
MSI C008 |
Complex Analysis – I |
|
MSI C009 |
Measure and Integration Theory |
|
MSI C010 |
Probability Theory |
|
MSI C011 |
Seminar |
|
|
Elective –III |
|
|
Elective – IV |
|
Semester – IV |
|
|
MSI C012 |
Complex Analysis – II |
|
MSI C013 |
Differential Geometry |
|
MSI C014 |
Functional Analysis |
|
MSI C015 |
Computational Mathematical Laboratory – II |
|
|
Elective – V |
|
|
Elective – VI |
|
Electives |
|
|
MSI E001 |
Discrete Mathematics |
|
MSI E002 |
Number Theory and Cryptography |
|
MSI E003 |
Programming and Soft Computations |
|
MSI E004 |
Computer Based Numerical Methods |
|
MSI E005 |
Lie Algebras |
|
MSI E006 |
Stochastic Processes |
|
MSI E007 |
Representation Theory of Finite Groups |
|
MSI E008 |
Graph Theory |
|
MSI E009 |
Lie Groups of Transformations & Ordinary Differential Equations |
|
MSI E010 |
Lie Groups of Transformations and Partial Differential Equations |
|
MSI E011 |
Fourier Analysis |
|
MSI E012 |
Potential Theory in Rn |
|
MSI E013 |
Linear Lie groups |
|
MSI E014 |
Banach Algebras and Operator theory |
|
MSI E015 |
Commutative Algebra |
|
Self Study Courses |
|
|
MSI S001 |
Algebraic Theory of Numbers |
|
MSI S002 |
Algebraic Topology |
|
MSI S003 |
Financial Calculus |
|
MSI S004 |
Fuzzy Analysis |
|
MSI S005 |
Harmonic Function Theory |
|
MSI S006 |
Infinite dimensional Lie algebras |
|
MSI S007 |
Introduction to Fractals |
|
MSI S008 |
Lie Groups and Lie Algebras |
|
MSI S009 |
Probability on Abstract Spaces |
|
MSI S010 |
Quantum Computations |
|
MSI S011 |
Quantum Groups |
|
MSI S012 |
Soliton equations and Hirota derivatives |