Programme Overview

The Master of Science in Mathematics is a rigorous and comprehensive postgraduate program designed to deepen students' understanding of advanced mathematical concepts and methodologies. The program offers a balanced curriculum that encompasses both pure and applied mathematics, fostering analytical thinking, logical reasoning, and research aptitude. Students engage with core areas such as Real and Complex Analysis, Abstract Algebra, Functional Analysis, Topology, Differential Equations, and Mathematical Modelling, while also exploring emerging fields like Cryptography, Fuzzy Logic, and Computational Mathematics. The program encourages critical inquiry, interdisciplinary learning, and the practical application of mathematical tools in science, engineering, data science, and industry. Through a combination of coursework, seminars, and a research-oriented dissertation, the program equips graduates with the expertise required for careers in academia, research institutions, finance, technology, and various scientific sectors, or for pursuing doctoral studies in mathematics and related disciplines.

  • 2 Years

    Duration of programme

  • Post Graduate

    Level of Study

Key Highlights

Highly Qualified and Experienced Faculty Members.
Various Extra-Curricular/Co-Curricular Activities.
Top Rated Placement
Field works and Internships
Research Methodology and Dissertation

How will you benefit

Develops strong logical thinking and the ability to solve complex mathematical and real-world problems.
Opens doors to careers in academia, research, data science, finance, IT, and government sectors.
Prepares you for Ph.D. programs and advanced research roles in mathematics and related fields.
Skills in mathematics are crucial in data analytics, artificial intelligence, machine learning, and quantitative finance.

What will you study

Advanced Algebra and Number Theory

Real and Complex Analysis

Topology and Geometry

Functional Analysis and Operator Theory

  • PO-1-Advanced Mathematical Knowledge: Gain in-depth knowledge of advanced concepts in pure and applied mathematics, enabling critical analysis and logical reasoning.
  • PO-2-Problem-Solving and Analytical Skills: Develop strong analytical and problem-solving abilities to tackle complex mathematical and real-world problems using appropriate methodologies.
  • PO-3-Research Competency: Acquire the skills necessary to conduct independent and collaborative research, including literature review, formulation of hypotheses, and use of mathematical tools for investigation.
  • Po-4-Computational and Technical Proficiency: Utilize mathematical software and computational techniques for modeling, simulation, and solving abstract and applied problems.
  • PO-5-Effective Communication: Communicate complex mathematical ideas clearly and effectively through presentations, reports, and scholarly writing.
  • PO-6-Interdisciplinary Integration: Apply mathematical knowledge across disciplines such as physics, computer science, economics, and engineering to solve multifaceted problems.

  • PSO-1-Mastery of Core Mathematical Concepts Demonstrate a strong understanding of fundamental and advanced mathematical theories in areas such as Algebra, Analysis, Topology, and Differential Equations.
  • PSO-2- Application of Mathematical Techniques Apply mathematical principles and techniques to model, analyze, and solve problems in diverse fields including physics, engineering, finance, and computer science.
  • PSO-3-Research and Innovation Formulate and investigate mathematical problems using modern tools, techniques, and theoretical knowledge, leading to original research and academic contributions.
  • PSO-4-Computational and Analytical Skills Utilize computational software and mathematical programming to support theoretical work and solve complex, data-driven or abstract problems.
  • PSO-5-Preparation for Higher Education and Careers Be well-prepared for doctoral studies, teaching, research positions, or professional roles in academia, industry, and government sectors that require advanced mathematical expertise.

  • PEO-1-Advanced Knowledge Acquisition Equip graduates with a deep and broad understanding of advanced mathematical theories and techniques in both pure and applied domains.
  • PEO-2-Research and Innovation Prepare students to undertake independent research, contribute to scholarly advancements, and engage in lifelong learning in mathematical sciences.
  • PEO-3-Career and Professional Development Enable graduates to pursue successful careers in academia, research institutions, industry, education, or government sectors that require mathematical expertise.
  • PEO-4-Problem-Solving and Critical Thinking Develop the ability to analyze, model, and solve complex problems using mathematical methods, logical reasoning, and computational tools.
  • PEO-5-Ethical and Social Responsibility Foster ethical awareness, academic integrity, and a sense of responsibility to apply mathematical knowledge for the benefit of society and sustainable development.

Curriculum

  • Advance Abstract Algebra-I
  • Real Analysis-I
  • Topology-I
  • Complex Analysis-I
  • Differential Equation-I

  • Advance Abstract Algebra-II
  • Real Analysis-II
  • Topology-II
  • Complex Analysis-II
  • Differential Equation-II

  • Functional Analysis-I
  • Integral Equation-I
  • Special Function-I
  • Elective –I
  • Elective –II
  • Skill Enhancement Elective Course-1

  • Functional Analysis -I
  • Elective –III
  • Elective –IV
  • Project/Internship/Dissertation/Field work & Viva Voce

CAREERS AND EMPLOYABILITY

Academic and Research Roles:
Data Scientist / Data Analyst
Quantitative Analyst (especially in finance)
Operations Research Analyst

ELIGIBILITY CRITERIA

B.sc in relevant discipline

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

 

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Aisect University Jharkhand

Village:- Jonhiya, (Tarba - Kharba) P.O.-Mahesra, P.S.-Daru, Hazaribag– 825301 (Jharkhand) India

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info@aisectuniversityjharkhand.ac.in

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