Academic Position

Education

Research Interests My research lies broadly at the interface of Complex Geometry, Algebraic Geometry, and Geometric Analysis, with particular emphasis on the following areas:

(a) Algebraic/Analytic Geometry. Keywords: representations of fundamental groups, Harmonic maps into symmetric spaces, Hitchin systems and Hitchin maps, Spectral curves, Twisted settings and structures, Lie algebroids
(b) Classical Minimal Surface Theory:  Zero mean curvature surfaces in Euclidean space R^3   and maximal surfaces in Lorentz–Minkowski space
(c) Complex Geometry in Noncommutative Settings: Complex and holomorphic geometry on noncommutative spaces such as on Quantum Riemann sphere (Podleś sphere), and others.