Ph.D. Applied & Computation Mathematics
Introduction
The mission of School of Sciences for mathematics is to provide research intensive Ph.D. programs that ultimately prepare scholars with research competence and leadership at international level. A wide variety of research special action in Analysis.
Applied Functional Analysis, Numerical Solutions of ODE, PDE, Optimization, Or, Fluid Mechanics ete are available. Research Scholars are actively encouraged to pursue professional problem solving so that they are well-aware of industrial application.
Duration of the program is 3 years.
Road Map (30 Credit Hours)
Eligibility: 18 Years Of Relevant Education Or Equivalent
Duration: 3 years
| Semester | Subject Code | Subject Name | Credit Hours |
| Semester 1 | MATH | Elective I | 3 |
| Semester 1 | MATH | Elective II | 3 |
| Semester 1 | MATH | Elective III | 3 |
| 9 | |||
| Semester 2 | MATH | Elective IV | 3 |
| Semester 2 | MATH | Elective V | 3 |
| Semester 2 | MATH | Elective VI | 3 |
| 9 | |||
| Semester 3 | Synopsis | ||
| Semester 4 | CS7401 | Dissertation | 12 |
| 12 | |||
| Elective Courses | |||
|---|---|---|---|
| MATH806 | Orthogonal Polynomials | 3 | |
| MATH811 | Group Theory | 3 | |
| MATH815 | Several Complex Variables | 3 | |
| MATH821 | Advanced Numerical Methods | 3 | |
| MATH845 | Enumerative & Asymptotic Combinatorics | 3 | |
| MATH847 | Advanced Measure Theory | 3 | |
| MATH812 | Advanced Algebra-II | 3 | |
| MATH813 | Computational Analysis-II | 3 | |
| MATH818 | Theory of Group Characters | 3 | |
| MATH819 | Advanced Partial Differential Equations | 3 | |
| MATH822 | Numerical Methods for PDEs | 3 | |
| MATH823 | Linear and Non Linear Differential Equations | 3 | |
| MATH828 | Game Theory in Mathematics | 3 | |
| MATH829 | Dynamical Systems | 3 | |
| MATH846 | Advanced Control Theory | 3 | |
| MATH848 | Advanced Topics in Mathematics (Advanced Transform Theory) |
3 | |
| MATH852 | Generalized Functions and Distributions | 3 | |
| MATH859 | Bounded Operators on Lp | 3 | |
| MATH860 | Group Representation Theory II | 3 | |
