Programme Overview

The Doctor of Philosophy (Ph.D.) in Mathematics is a rigorous and research-intensive program aimed at advancing knowledge and fostering innovation in both pure and applied mathematical sciences. The program is designed for highly motivated individuals seeking to contribute original research to the field and engage with complex mathematical problems at the highest level. Doctoral candidates undertake advanced coursework in specialized areas such as Algebra, Analysis, Topology, Geometry, Differential Equations, Mathematical Modelling, Number Theory, and Computational Mathematics. The program emphasizes independent research under the guidance of experienced faculty, culminating in a doctoral dissertation that contributes significantly to mathematical theory or applications. Through seminars, workshops, and scholarly publications, students are encouraged to participate in academic discourse and collaborate across disciplines. The Ph.D. in Mathematics prepares scholars for careers in academia, research institutions, high-level industry roles, and positions that demand advanced quantitative and analytical expertise.

  • 3 Years

    Duration of programme

  • Doctoral

    Level of Study

Key Highlights

Advanced Research Focus
Expert Supervision
Interdisciplinary Opportunities
Scholarly Engagement
Publication and Dissemination

How will you benefit

Expertise and Mastery: Gain in-depth knowledge and expertise in advanced mathematical theories and techniques, making you a specialist in your chosen area.
Research Opportunities: Open doors to conducting original research that can contribute new knowledge and innovations to the field of mathematics and related disciplines.
Career Advancement: Enhance career prospects in academia, research institutions, industry, finance, data science, and technology sectors, often leading to higher-level positions and better salaries.
Problem-Solving Skills: Develop strong analytical, logical reasoning, and problem-solving abilities that are highly valued across multiple industries.

What will you study

Advanced Mathematical Theories: Deep exploration of areas like algebra, analysis, topology, geometry, and applied mathematics.

Research Methodologies: Training in rigorous research techniques, mathematical modeling, and problem-solving approaches.

Specialized Topics: Focus on a chosen area of interest such as functional analysis, differential equations, number theory, or computational mathematics.

Scholarly Communication: Developing skills in writing research papers, presenting findings, and academic collaboration.

  • PO-1-Advanced Knowledge & Research Skills: Demonstrate deep understanding of mathematical theories, concepts, and methods, and apply them to conduct original and innovative research in mathematics.
  • PO-2-Problem-Solving & Critical Thinking: Develop the ability to analyze complex mathematical problems critically, formulate hypotheses, and derive solutions using rigorous logical and analytical techniques.
  • PO-3-Scholarly Communication: Effectively communicate mathematical ideas, research findings, and theoretical concepts through academic writing, presentations, and publications in professional forums.
  • PO-4-Ethical & Professional Standards: Exhibit high ethical standards and professionalism in conducting research, collaborating with peers, and contributing to the advancement of mathematical sciences.

  • PSO-1-Original Research Contribution: Ability to conduct independent, original research that advances knowledge in specialized areas of mathematics.
  • PSO-2-Advanced Analytical Skills: Develop expertise to analyze and solve complex mathematical problems using sophisticated theoretical and computational tools.
  • PSO-3-Application of Mathematical Concepts: Apply mathematical theories and techniques to solve real-world problems in science, engineering, technology, and related fields.
  • PSO-4-Academic and Professional Communication: Effectively communicate complex mathematical ideas, research results, and technical knowledge through publications, presentations, and teaching.

  • PEO-1-Mastery of Mathematical Knowledge: Demonstrate comprehensive understanding of advanced mathematical concepts and theories to support high-level research and academic pursuits.
  • PEO-2-Research Competency: Develop the capability to design, execute, and publish independent research that contributes to the advancement of mathematical sciences.
  • PEO-3-Problem Solving & Innovation: Apply critical thinking and innovative approaches to solve complex mathematical and interdisciplinary problems effectively.
  • PEO-4-Professional Skills & Ethics: Exhibit professionalism, ethical conduct, and effective communication skills necessary for collaboration, teaching, and leadership roles in academia and industry.

CAREERS AND EMPLOYABILITY

Academic Careers
Research Institutions
Data Science and Analytics
Finance and Banking

ELIGIBILITY CRITERIA

M.sc in relevant discipline

SC/ST-45% and Gen/OBC-60%

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