Introduction and development of some basic algebraic structures - groups, rings, fields.

No description available.

Introduction and development of some basic algebraic structures - groups, rings, fields including Galois theory, representations of finite groups, algebras.The precise content changes with the examiner. Candidates must therefore contact the examiner in person before studying the material.

This course is an Introduction to Algebraic Geometry (algebraic varieties and schemes).

This is an introductory course in algebraic topology, which is the study of algebraic invariants of topological spaces. Topics covered include:singular homology, cell complexes and cellular homology, the Eilenberg-Steenrod axioms.

The lecture course covers basic notions of mathematical logic, set theory, algebra, elementary number theory, graph theory, and combinatorics.

This course provides an introduction to commutative algebra. It serves in particular as a foundation for modern algebraic geometry.

Foundations of complex calculus in theory & applications and introduction to integral transforms covering some applications.

This course gives an introduction into various geometrical topics, such as euclidean and projective geometry, as well as geometrical properties of special curves like conics and cubics.

Continuation of the topics of Mathematics I, with main focus on multivariable calculus.