Master of Science in Mathematics

Course Overview

M.Sc. Mathematics or Master of Science in Mathematics is a postgraduate Mathematics course. Mathematics is the study of quantity, structure, space, and change. Mathematicians seek out patterns and formulate new conjectures which resolve the truth or falsity of conjectures by mathematical proofs. The duration of M.Sc. in Mathematics is mostly of two academic years. Mathematicians seek out patterns and formulate new conjectures which resolve the truth or falsity of conjectures by cimathematical proofs. M.Sc. is a postgraduate degree for students who want to become more skilled or specialized in a particular discipline. An M.Sc. in mathematics gives students who want to work in science, engineering ,or computing a solid core education .A post graduate degree in advanced math courses math makes job seekers more attractive to hiring managers in the fields of business and finance who look for the kind of problem solving and analytical skills that are taught in advanced math courses.

Core Modules

DSCW has had a meritorious history of producing eminent and gifted women before and after partition who have made a distinct and prominent mark in their respective fields.

Semester I (November/December)
1. MATH-601S Real Analysis I
2. MATH-602S Algebra I
3. MATH-603S Differential Equations
4. MATH-604S Complex Analysis I
5. MATH-605S Number Theory I

Semester II (April/May)
1. MATH-621S Real Analysis II
2. MATH-622S Algebra II
3. MATH-623S Vector Analysis and Mechanics
4. MATH-624S Complex Analysis II
5. MATH-625S Number Theory II

Semester III (November/December)
1. MATH-617S Field Theory (Compulsory Course)
2. MATH-618S Topology (Compulsory Course)
3. MATH-661S Probability and Mathematical Statistics I
4. MATH-672S Computational Techniques I
5. MATH-673S Differential Geometry I
6. MATH-674S Elasticity I
7. MATH-675S Special Functions
8. MATH-676S Fluid Mechanics I
9. MATH-678S Linear Programming 2

Semester IV (April/May)
1. MATH-637S Linear Algebra (Compulsory Course)
2. MATH-638S Functional Analysis (Compulsory Course)
3. MATH-681S Probability and Mathematical Statistics II
4. MATH-692S Computational Techniques II
5. MATH-693S Differential Geometry II
6. MATH-694S Elasticity II
7. MATH-695S Integral Transforms and their Applications
8. MATH-696S Fluid Mechanics II
9. MATH-698S Non Linear Programming


Program Details

PROGRAM MODE

Regular

NO. OF SEATS

60

ADMISSION CRITERIA

Merit Basis

MINIMUM ELIGIBILITY

A Bachelor degree with Mathematics
Graduation with 50% from recognized university

Duration

4 Semesters (2 years)



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