Approved By: UGC AICTE NAAC
|
Duration: 2 Years |
Eligibility: Graduation |
Course Duration: Two Years (Semester System)
Course Eligibility : Bachelor Degree in Mathematics with at least 50% marks
Admission Criteria: Merit in qualifying examination, subject to eligibility criteria.
Entrance/Eligibility Test: As per University Rules
Programme Mode: Regular
Course Syllabus
Semester – I
|
Code |
Title |
|
MMCP101 |
Advanced Abstract Algebra |
|
MMCP102 |
Real Analysis |
|
MMCP103 |
Topology |
|
MMCP104 |
Complex Analysis I |
|
MMCP105 |
Methods Of Applied Mathematics I |
Semester – II
|
MMCP201 |
Advanced Abstract Algebra |
|
MMCP202 |
Differential Geometry |
|
MMCP203 |
Functional Analysis |
|
MMCP204` |
Complex Analysis |
|
MMCP205 |
Graph Theory |
Semester – III
|
MMCP301 |
Advanced Real Analysis |
|
MMCP302 |
Theory Of Ordinary Diff.Equations |
|
MMCP303 |
Theory Of Numbers I |
|
MMCP304 |
Advanced Functional Analysis Ii |
|
MMCP305 |
Probability & Statistics I |
|
MMCP306 |
Adv Topics In Analytic Theory Of Funct. |
|
MMCP307 |
Adv Topics In Topology & Modern Analysis I |
|
MMCP308 |
Advanced Topics In Graph Theory I |
|
MMCP309 |
Operation Research I |
|
MMCP310 |
Programming In C I |
Semester – IV
|
MMCP401 |
Lebesgue Integration Theory |
|
MMCP402 |
Theory Of Partial Diff.Equation |
|
MMCP403 |
Theory Of Numbers II |
|
MMCP404 |
Advanced Functional Analysis II |
|
MMCP405 |
Probability Of Statistics II |
|
MMCP406 |
Adv.Topics In The Analy .Theory Of Polynomials |
|
MMCP407 |
Adv.Topics In Topology & Modern Analysis |
|
MMCP408 |
Advanced Graph Theory II |
|
MMCP409 |
Operation Research II |
|
MMCP410 |
Programming In C II |