University of Aberdeen Bachelor of Science [B.S] Mathematics Fees, Deadlines, Eligibility etc.

Aberdeen Global Scholarship is available for Indian students, which offers a £6,000 tuition fee waiver. 

The BSc in Mathematics program from University of Aberdeen consists of following modules:

Year	Term	Module Code	Module Name	Module Description

Year 1

Term 1

MA1001

Calculus 1

Introduction to calculus, including limits, differentiation, and integration of functions of a single variable.

MA1002

Linear Algebra

Basic concepts of linear algebra, including vectors, matrices, and systems of linear equations.

MA1003

Mathematical Techniques

Introduction to mathematical problem-solving techniques, including algebraic methods and basic set theory.

MA1004

Introduction to Probability and Statistics

Fundamental concepts in probability, random variables, distributions, and introductory statistics.

Term 2

MA1005

Calculus 2

Continuation of Calculus 1, covering advanced techniques in integration, sequences, and series.

MA1006

Discrete Mathematics

Study of logic, sets, combinatorics, graph theory, and algorithm design.

MA1007

Introduction to Proof

Basic mathematical proof techniques, such as induction, contradiction, and contrapositive.

MA1008

Mathematical Modelling

Introduction to using mathematics to model real-world problems, with an emphasis on applications in science and engineering.

Year 2

Term 1

MA2001

Advanced Calculus

In-depth study of multi-variable calculus, including partial derivatives, multiple integrals, and vector calculus.

MA2002

Linear Algebra II

Further study of vector spaces, eigenvalues and eigenvectors, diagonalization, and applications of linear algebra.

MA2003

Probability and Statistics II

Continuation of probability and statistics, with emphasis on hypothesis testing, regression, and analysis of variance.

MA2004

Abstract Algebra

Introduction to groups, rings, and fields, exploring fundamental algebraic structures.

Term 2

MA2005

Ordinary Differential Equations

Techniques for solving first-order and second-order differential equations, with applications to physics and biology.

MA2006

Real Analysis

Study of the properties of real numbers, sequences, series, and limits, with a focus on rigor and proofs.

MA2007

Complex Analysis

Introduction to functions of a complex variable, including complex integration, Cauchy’s theorem, and residues.

MA2008

Mathematical Computing

Introduction to computational methods and algorithms, including numerical methods and software tools for mathematics.

Year 3

Term 1

MA3001

Partial Differential Equations

Introduction to partial differential equations, focusing on methods of solution and applications in physics and engineering.

MA3002

Mathematical Finance

Study of financial mathematics, including time value of money, options pricing, and portfolio theory.

MA3003

Advanced Probability

Study of advanced topics in probability theory, including stochastic processes, Markov chains, and random walks.

MA3004

Metric Spaces and Topology

Exploration of the fundamentals of topology, focusing on concepts such as open sets, compactness, and continuity.

Term 2

MA3005

Functional Analysis

Study of vector spaces with additional structure, including Banach and Hilbert spaces, and applications in differential equations.

MA3006

Mathematical Modelling II

Continuation of mathematical modelling, focusing on more advanced applications in biology, physics, and economics.

MA3007

Numerical Methods

Study of numerical techniques for solving mathematical problems, including approximation methods, error analysis, and iterative methods.

MA3008

Group Theory

Study of group theory, including symmetry groups, applications to geometry and physics, and classification of finite groups.

Year 4

Term 1

MA4001

Research Project

Independent research project in a mathematical topic, involving literature review, experimental work, and a final report.

MA4002

Advanced Topics in Mathematics

Advanced study of specialized topics in mathematics such as algebraic geometry, number theory, or applied mathematics.

MA4003

Mathematical Modelling for Industry

Application of mathematical techniques to solve industry-related problems, including case studies and real-world projects.

Term 2

MA4004

Advanced Computational Methods

Study of advanced computational techniques for solving mathematical models in science, engineering, and finance.

MA4005

Algebraic Geometry

Advanced topics in algebraic geometry, focusing on geometric structures that arise from algebraic equations.

MA4006

Topology and Geometry

Advanced study of the relationship between topology and geometry, including topics like manifolds and curvature.

MA4007

Mathematical Modelling in Medicine

Application of mathematics to model biological and medical processes, including disease dynamics and population modeling.