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GeometryGeometry lies at the core of modern mathematics with deep and wide implications
in other mathematical disciplines, pure and applied. For example, geometry is
used in cryptology, medical imaging, and physics. Geometry draws on methods from
algebra, differential equations, and topology to investigate spaces ranging from
our own 3dimensional space to abstract spaces that can have infinitely many
dimensions. The School of Mathematical Sciences has an active group of
researchers in geometry with an international reputation. Researcher  Interests  

Mathai Varghese  Differential geometry, Index theory and noncommutative geometry, Mathematical physics, Mathematics of string theory   Michael Murray  Differential geometry, Gauge theory, Mathematical physics, Mathematics of string theory   Nicholas Buchdahl  Complex analysis, Complex analytic and algebraic geometry, Differential geometry, Gauge theory, Mathematical physics   Danny Stevenson  Algebraic topology: Ktheory, Abstract homotopy theory and higher category theory, Higher geometric structures: stacks and gerbes   Susan Barwick  Finite geometry, Applications of finite geometry to information security   David Baraglia  Differential Geometry, Higgs bundles and their moduli spaces, Generalized complex geometry, Mathematical physics   Thomas Leistner  Differential geometry, Lorentzian geometry   Finnur Larusson  Complex analysis, Complex analytic and algebraic geometry, Applied homotopy theory   Pedram Hekmati  Differential geometry, Index theory and noncommutative geometry, Mathematical physics, Mathematics of string theory   Hang Wang  Index theory, Noncommutative geometry, KKtheory, Representation theory   Peter Hochs  Index theory and noncommutative geometry, Differential geometry, Lie Theory, Geometric quantisation  
Related media and events
The Differential Geometry Seminar
meets regularly, with talks by local researchers and visitors.
The Institute for Geometry and
its Applications organises international conferences and workshops.
