Teaching in the Winter Semester

1. Computational Geometry - a concise overview of fundamental computational geometry methods focusing mainly on convex hulls, Voronoi diagrams, searching in planar graphs, and calculating intersections of sets of geometric objects
2. Curve and Surface Modelling (1) - basic methods of curve construction and their properties. We cover Bézier curves, NURBS, Hermite curves and their modifications.
3. Curve and Surface Modelling (3) - an overview of methods used in surface modelling, their continuity, refinement methods.
4. Differential Geometry - basic differential geometry of curves and surfaces, mainly in Euclidean spaces of dimensions 2 and 3

Teaching in the Summer Semester

1. Functional Analysis and Topology - a brief overview of basic topology concepts, with a focus on geometry. Basic theory of Banach and Hilbert spaces.
2. Curve and Surface Modelling (2) - an overview of basic surface construction methods, especially Bézier, Coons and B-spline surfaces and their rational equivalents
3. Curve and Surface Modelling (4) - an overview of methods used in modelling with implicitly defined curves and surfaces, meshes, B-spline surfaces.

Lectures in the Past

Geometry (2) - geometry of affine mappings of Euclidean spaces, classification of congruence transformations in E² and E³.

Current timetable: