Ph. D. Programme

Candidates with a first class Master's degree in Mathematics/Statistics and a valid GATE score, UGC/CSIR/NBHM fellowship, NET or the institute-level eligibility test can seek admission for the Ph. D. Programme. A few research fellowships are available to full-time research scholars who are not receiving other financial support/scholarships. In addition, those who are awarded CSIR/UGC/NBHM Doctoral Fellowships can avail the same once admitted to the institute. The selection is through a written test/interview. Apart from these, students can seek admission under the self-sponsored scheme also. Please refer to the information brochure regarding eligibility, selection process, fee, etc. 
 
Admission to PhD programme is through the selection procedures done twice a year: July and December. There are various schemes under which candidates can get admission to the PhD programme. The institute offers fellowships for candidates who qualify the admission test. External fellowships, Self-sponsored and other schemes are also available for the PhD programme. We have research scholars pursuing research in various fields of research extending from Pure Mathematics to various fields of Applied Mathematics including Statistics.
 
Areas of Research:
  • Analysis of PDE
  • Applied Statistics
  • Actuarial Science
  • Algebraic Topolgy
  • Banach Algebras
  • Category Theory
  • Combinatorics and Graph Theory
  • Commutative Algebra
  • complex analysis
  • Computational Finance
  • Computational Fluid Mechanics
  • Differential Equations
  • Differential Geometry
  • Fractal Geometry
  • Fractional Calculus
  • Functional Analysis
  • Fuzzy Graph Theory
  • Fuzzy Logic
  • Game Theory
  • Geometric Function Theory
  • Graph Theory
  • Harmonic Analysis
  • Lie Algebras/Superalgebra
  • Linear Algebra
  • Mathematical Analysis
  • Matrix Theory
  • Modular Forms
  • Nonlinear Dynamics
  • Nonlinear Elliptic and Subelliptic PDEs
  • Number Theory
  • Numerical Analysis and Scientific Computing
  • Numerical Analysis of DE
  • Numerics of singularly perturbed DE
  • Operation Research
  • Operator Algebra
  • Operator Theory
  • Optimization
  • Partition Theory
  • Reliability of Systems
  • Set Generalizations
  • Several Complex variable
  • Singular Perturbation Problems
  • Special Functions and Function Spaces
  • Spectral Graph Theory
  • Stochastic Modelling and Applied Statistics
  • Stochastic Process and  Applications
  • Theory of rings and modules
  • Time Series Analysis
  • Topological Data Analysis
  • Topology
  • Variational Analysis
  • Wave structure interactions
  • Wavelets Theory