A Master of Science (MS) in Mathematics is a two-year graduate program that offers advanced training in mathematical theory, problem-solving, and research. The curriculum includes courses in advanced mathematics and applied mathematics, as well as the opportunity to conduct original research through a thesis or research project. Graduates of the program are equipped with advanced mathematical skills and can pursue careers in academia, industry, government, or research. Overall, an MS in Mathematics provides a deep understanding of mathematical theory and its applications, as well as the skills to tackle complex mathematical problems in a variety of contexts.
Duration of Program
Level of Study
M.Sc. in Mathematics: Advanced Theory, Problem-Solving, and Research Training
Develops critical thinking, analytical, and mathematical skills.
Wide career options in academia, industry, government, and research.
Prepares experts to tackle complex mathematical problems.
PO1 : Updation and confidence in subjects.
PO2 : Development of orientation.
PO3 : Value added achievements.
PO4 : Promotion in higher education.
PO5 : Useful in competing the national level examination as NET, SLET, CSIR, Gate, JEST, CAT, MAT, etc.
PSO1 : To develop problem solving skill and apply them independently to problem in pure and applied mathematics.
PSO2 : To improve their own learning and performance.
PSO3 : To develop abstract mathematical thinking to simulate mathematical ideas and arguments.
PEO1 : To analyze the quantum mechanical problems.
PEO2 : To impart knowledge about various mathematical tools employed to study mathematics problems.
PEO3 : Drawing attention toward the theory related to the Radiation Detection and practical use of Dosimetry in industrial and research institutions.
PEO4 : To have knowledge about Cone and Cylinder with coincides.
PEO5 : Be familiar with group theory, ring, integral domain, field and make their fundamental strong.
PEO6 : To solve problem using expansion of functions.
PEO7 : Familiar with curve tracing.
PEO8 : Apply integral calculus in solving problems.
PEO9 : To make the student acquire sound knowledge of techniques in solving differential equations.
PEO10 : To familiarize the student with Laplace and inverse Laplace transforms as well as applications of
PEO11 : Laplace transformation in solving linear differential equations.
PEO12 : To introduce the Basic concept of Fuzzy Sets.
PEO13 : To introduce types of Fuzzy relation.
PEO14 : To be familiar with operations on Fuzzy Sets Fuzzy arithmetic.
PEO15 : To understand the solution method specific fields.
PEO16 : To understand research and knowledge of different parts of research.
PEO17 : To promote research culture and an environment that encourages the student’s originality and creativity in their research.
PEO18 : Skills to enable the student to critically examine the background literature relevant to their specific fields.
