Course image G0180 Mathematical Theory of Games 2026/02 Peter Zeiner
2025 - 2026

Game Theory is a branch of mathematics concerned with decision-making. In this course we will learn how to make optimal decisions in business, sports, and other parts of life in a mathematically rigorous way.

Course image Introduction to Advanced Mathematics I 2026/02 Mei-Feng Liu
2025 - 2026

This course introduces students to single variable Calculus. Topics covered include limits and continuity, differentiation, chain rule, implicit differentiation, maximum and minimum, definite integral, area, volume, series, test of convergence, Taylor series.

Course image G0135 Probability and Statistics in Real Life (2026/02) Koh Siew Khew
2025 - 2026

This course will explore various statistical concepts that are used in daily life. Topics covered include: gathering and exploring data, correlation and regression, probability, probability distributions and sampling distributions.  

Course image G0111 Elementary Number Theory 2026/02 Kie Seng Nge
2025 - 2026

This course introduces students to elementary number theory. Topics covered include: divisibility, fundamental theorem of arithmetic, linear Diophantine equations, congruences, Chinese remainder theorem, multiplicative functions, primitive roots, quadratic residues, the law of quadratic reciprocity, continued fractions, nonlinear Diophantine equations.

Course image Introduction to Advanced Mathematics I 2026/02 Mounir Nisse
2025 - 2026

This course introduces students to single variable calculus. Topics covered include limits and continuity, differentiation, chain rule, implicit differentiation, maximum and minimum, definite integral, area, volume, series, test of convergence, Taylor series.

Course image BSC130 Calculus II B 2025/09 Liu Meifeng
2025 - 2026

This course introduces students to infinite series and multivariable calculus. Topics covered include: Infinite series and convergence test, Taylor series and approximation, vector functions, partial derivatives, gradient, curl and divergence, application of partial derivatives, maxima and minima, multiple integrals, iterated integrals, applications of multiple integrals.

Course image BSC128 Numerical Methods 2025/09 Liu Meifeng
2025 - 2026

This course covers fundamentals of numerical methods. Topics include solutions of equation, polynomial approximation and interpolation, numerical differentiation and integration, ordinary differential equations, matrix algebra.

Course image SEM102 Quantitative Methods and Data Analysis I (Lecture Group 5 - IBU) 2025/09 Dedi Rosadi
2025 - 2026

This course introduces students to basic concepts and methods in calculus. Topics covered include: functions, limits, derivatives, chain rule, rates of change, maxima and minima, integration, integration by substitution, partial derivatives, classification of stationary points, differential equations, and separable equations.

Course image SEM102 Quantitative Methods and Data Analysis I (Lecture Group 2 - FIN) 2025/09 Dedi Rosadi
2025 - 2026

This course introduces students to basic concepts and methods in calculus. Topics covered include: functions, limits, derivatives, chain rule, rates of change, maxima and minima, integration, integration by substitution, partial derivatives, classification of stationary points, differential equations, and separable equations.

Course image [LECTURE GROUP 6] SEM102 Quantitative Methods & Data Analysis I 2025/09 Athirah
2025 - 2026

Lecture Group: 6

Course Name: Quantitative Methods and Data Analysis I

Course Code: SEM102

Synopsis: This course introduces students to basic concepts and methods in calculus. Topics covered include: functions, limits, derivatives, chain rule, rates of change,
maxima and minima, integration, integration by substitution, partial derivatives, classification of stationary points, differential equations, and separable equations.

athirah.zulkarnain@xmu.edu.my

Course image [LECTURE GROUP 3] SEM102 Quantitative Methods & Data Analysis I 2025/09 Athirah
2025 - 2026

Lecture Group: 3

Course Name: Quantitative Methods and Data Analysis I 

Course Code: SEM102

Synopsis: This course introduces students to basic concepts and methods in calculus. Topics covered include: functions, limits, derivatives, chain rule, rates of change,
maxima and minima, integration, integration by substitution, partial derivatives, classification of stationary points, differential equations, and separable equations.

athirah.zulkarnain@xmu.edu.my

Course image [LECTURE GROUP 4] SEM102 Quantitative Methods & Data Analysis I 2025/09 Athirah
2025 - 2026

Lecture Group: 4

Course Name: Quantitative Methods and Data Analysis I 

Course Code: SEM102

Synopsis: This course introduces students to basic concepts and methods in calculus. Topics covered include: functions, limits, derivatives, chain rule, rates of change,
maxima and minima, integration, integration by substitution, partial derivatives, classification of stationary points, differential equations, and separable equations.

athirah.zulkarnain@xmu.edu.my

Course image [LECTURE GROUP 1] SEM102 Quantitative Methods & Data Analysis I 2025/09 Athirah
2025 - 2026

Lecture Group: 1

Course Name: Quantitative Methods and Data Analysis I 

Course Code: SEM102

Synopsis: This course introduces students to basic concepts and methods in calculus. Topics covered include: functions, limits, derivatives, chain rule, rates of change,
maxima and minima, integration, integration by substitution, partial derivatives, classification of stationary points, differential equations, and separable equations.

athirah.zulkarnain@xmu.edu.my

Course image MAT306 Differentiable Manifolds 2025/09 (Arash Bazdar)
2025 - 2026

This course introduces students to the language one needs to study differentiable manifolds. Topics covered include definitions and examples of manifolds, tangent
spaces, partitions of unity, tangent bundles, vector fields, Lie brackets, differential forms, orientability, manifolds with boundary, integration on manifolds, and Stokes’
theorem on manifolds.

Course image MAT109 Ordinary Differential Equations 2025/09 (Arash Bazdar)
2025 - 2026

This course introduces students to basics techniques in solving ordinary differential equations. Topics covered include: direction fields, first order linear equations,
separable equations, exact equations, integrating factors, existence and uniqueness theorem, second order linear equations, homogeneous equations,
inhomogeneous equations, method of underdetermined coefficients, variations of parameters, higher order linear equations, series solutions, Laplace transforms,
Laplace transform methods in solving ordinary differential equations, systems of first order linear equations.