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The Post-Graduate Programme in Mathematics (MSc Mathematics) seeks to prepare students for a career in teaching and research. Given the immense importance of the various state/national level examinations like CSIR NET/GATE/SET, the first year courses are designed to help students qualify for such examinations. The second year specialization courses introduce application of Mathematics and topics relating to emerging research areas. The project work provides the students with fundamental skills of research in Mathematics.

Areas of Specialisation

  • Theoretical Mathematics
  • Applicable Mathematics
  • Computational Mathematics

Number of Seats

  • 40 seats in each programme

Eligibility Criteria

  • Graduation in Science with 50% of the aggregate and Physics/Chemistry/Mathematics as a subject. Candidates with honours in Mathematics will have an advantage
  • Provisional Admission: Applicants who have not yet obtained their Bachelor’s Degree also may apply for admission. Such candidates would be offered provisional admission until they furnish evidence of fulfilling the eligibility criterion stated in (1), within 3 months of the commencement of the programme.


Tapesia Campus

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Semester I
Real analysis
Linear Algebra
Abstract Algebra
Differential Equations
Mathematical Methods I
Semester II
Topology and Functional Analysis
Complex Analysis
Measure Theory and Probability Theory
Classical Mechanics
Mathematical Method II
Semester III
Research Methodology for Mathematical Sciences
Research Seminar
Discrete Mathematics
Computer Programming in C
Specialisation:Theoretical Mathematics
  • Field Theory
  • Number Theory
  • Mathematical Logic
  • Algebraic Geometry
Specialisation: Applicable Mathematics
  • Fluid dynamics I
  • Riemannian Geometry and Tensor Calculus
  • Numerical Solution of PDE
  • Polynomial Optimizations
Specialisation: Computational Mathematics
  • Scientific Computing
  • Computational Number Theory
  • Numerical Optimization
  • Special Functions
Semester IV
Specialisation: Theoretical Mathematics
  • Advanced Analysis
  • Multivariable Calculus
  • Graph Theory
  • Algebraic Number Theory
Specialisation: Applicable Mathematics
  • Continuum Mechanics
  • Fluid Mechanics II
  • Game Theory and its Applications
  • Theory of Relativity
Specialisation: Computational Mathematics
  • Introduction to Cryptography
  • Design and Algorithm Analysis
  • Machine Learning
  • Finite Elements Methods
Research Project

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