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DEPARTMENT OF MATHEMATICS

Programs Offered:

  1. BS Mathematics
  2. M.Phil Mathematics
BS Mathematics
# Course Title Credit hours
Semester-I Theory Lab.
1 Calculus-I 4 0
2  Elements of Set Theory and Mathematical Logic 3 0
3 English I 3 0
4 Islamic Studies 2 0
5 General - I 3 0
6 Introduction to Computers 2 1
Total 18
Semester-II Theory Lab.
1 Calculus II 3 0
2 Software packages 1 2
3 Introduction to Statistics 3 0
4 English II 3 0
5 Pakistan Studies 2 0
6 General - II 3 0
Total 17
Semester -III Theory Lab.
1 Algebra I (Group Theory) 3 0
2 Calculus III 4 0
3 General - III 3 0
4 English III 3 0
5 Computer Programming 2 1
Total 16
Semester -IV Theory Lab.
1 Affine and Euclidean Geometry 3 0
2 Linear Algebra    3 1
3 General - IV 3 0
4 Discrete Mathematics 3 0
5 Any   Foreign Language 3 0
Total 16
Semester-V Theory Lab.
1 Topology 3 0
2 Differential Geometry 3 0
3  Ordinary Differential Equations 3 0
4 Real Analysis- I 3 0
5 Algebra-    II (Rings and Fields) 3 0
Total 15
Semester-VI Theory Lab.
1 Classical Mechanics 3 0
2 Partial Differential Equations 3 0
3 Complex Analysis 3 0
4 Functional Analysis 3 0
5 Real Analysis-II 3 0
Total 15
Semester-VII: Theory Lab.
1 Numerical Analysis 3 1
2 Number Theory 3 0
3 Elective 1 3 0
4 Elective 2 3 0
5 Mathematical Methods 3 0
Total 16
Semester - VIII: Theory Lab
1 Probability Theory 3 0
2 Integral Equations 3 0
3 Elective 3 3 0
4 Elective 4 3 0
5 Project 3 0
Total 15
Total Credit Hours: 128
 
  • List of General & Elective Courses:
    1. Introduction to Sociology
    2. Introduction to Management         
    3. Introduction to Economy
    4. Issues in Pakistan Economy
    5. Social Psychology
    6. Environmental Sciences
    7. Social Issues of Pakistan
    8. Entrepreneurship
    9. Human Resource Management
    10. Financial Management
    11.  History of Human Civilization
    12.  History of Science
  • List of Elective Courses
  1. Measure Theory
  2. Algebraic Topology
  3. Galois Theory
  4. Lie Groups
  5. Rings and Modules
  6. Projective Geometry
  7. Riemannian Geometry
  8. History of Mathematics
  9. Pointless Topology
  10. Econometrics
  11. Lie Algebra
  12. Optimization Theory
  13. Axiomatic Set Theory
  14. Category Theory
  15. Statistical Inferences
  16. Convex Analysis Applied Algebra
  17. Operations Research
  18. Stochastic Processes
  19. Homological Algebra
  20. Fuzzy Set Theory
M. Phil. Mathematics
# Course Title Credit Hours
Semester-I Theory Lab.
1 Fixed Point Theory and Application 3 0
2 Applied Linear Algebra 3 0
3 Research Methodologies 3 0
Total 09
Semester-II Theory Lab.
1 Graph Theory 3 0
2  Applied Partial Differential Equations 3 0
3  Topics in Fluid Mechanics 3 0
Total 09
Semester -III Theory Lab.
1 Advanced Numerical Techniques 3 0
2 Algebraic Number Theory & Its Applications 3 0
3 Elective - I 3 0
4 Synopsis Writing    
Total 09
Semester -IV Theory Lab.
1 Thesis 0 6
  06
Total Credit Hours: 33
 
 
List of Elective Courses:
 
  1. Quantitative Analysis and Techniques
  2. Numerical Methods
  3. Advanced Group Theory
  4. Advanced Ring Theory
  5. Advanced Functional Analysis
  6. Geometric Function Theory
  7. Symmetry Methods for Differential Equations
  8. Hilbert Space Methods
  9. Variational Inequality & Convex Analysis
  10. Riemannian Geometry
  11. Commutative Algebra
  12. Fixed Point Theory and Applications
  13. Advanced Engineering Mathematics
  14. Field Extensions & Galois Theory
  15. FEM for Partial Differential Equations
  16. Linear Partial Differential Equations
  17. Mathematical Methods
  18. Stochastic Differential Equations
  19. Approximation Theory
  20. Applied Cryptography
  21. Computational Fluid Dynamics
  22. Homological Algebra
  23. Information Geometry-I
  24. Algebraic Geometry-I
  25. Algebraic Coding Theory
  26. Advanced Statistical Techniques
  27. Optimization Techniques
  28. Deterministic Operations Research
  29. Mathematical Modeling and Simulation
  30. Algebraic Cryptography
  31. Banach Algebras and C*-Algebras
  32. Modeling and Simulation of Dynamical Systems
  33. Perturbation Methods
  34. Numerical Solutions of Differential Equations
  35. Solid Mechanics
  36. Topics in Fluid Mechanics
  37. Mathematical Methods for Signal Processing
  38. Waves and Compressible Flow
  39. Particulate Flows
  40. Advanced Computational Methods
  41. Rough Set Theory and Its Applications
  42. Fuzzy Set Theory and its Applications
  43. Advanced Convex Analysis
  44. Variational Inequalities and its Applications
  45. Algorithmic Cryptography
  46. Non-Newtonian Fluid Mechanics-I