Functional Analysis is a branch of pure mathematics. Its research object is infinite dimensional linear spaces and the mappings between them. Hilbert space is a natural generalization of Euclidean space in infinite dimension, being widely used in mathematics and physics. The spectrum theory of operators is the basic mathematical language to describe quantum mechanics. The related operator theory and operator algebra have developed into an important branch of mathematics, which is closely related to many branches of mathematics and physics.

Master applicants should have excellent scores in Real Analysis/Measure Theory and Functional Analysis, and good scores in Topology, Complex Analysis, Algebra and Mathematical Analysis. Transcript must be attached in application.