Teaching
Mathematics A1a and A2a subjects (Calculus and Linear Algebra) for GTK Technical Managers in Hungarian
Similar subjects for engineering students, and Differential Geometry for Math BSc students
Research
Research interest:
Riemannian geometry: study of harmonic manifolds;
Kneser–Poulsen-types problems
Most important publications
M. Horváth: Cubic sublattices Discrete & Computational Geometry (2023) SpringerLink, arXiv
B. Csikós, M. Horváth: Two Kneser–Poulsen-type inequalities in planes of constant curvature Acta Mathematica Hungarica 155 (1) 158–174. (2018) SpringerLink, arXiv
B. Csikós, M. Horváth: Harmonic Manifolds and Tubes Journal of Geometric Analysis 28 (4) 3458–3476. (2018) SpringerLink, arXiv
B. Csikós, M. Horváth: Harmonic Manifolds and the Volume of Tubes about Curves Journal of the London Mathematical Society 94 141–160. (2016) LMS, arXiv
B. Csikós, M. Horváth: A characterization of spaces of constant curvature by minimum covering radius of triangles, Indagationes Mathematicae 25 (3) 608–617. (2014) ScienceDirect
M. Horváth: Geodetikus gömbök metszetéről (On the intersection of geodesic balls), PhD dissertation in Hungarian (2013) pdf
B. Csikós, M. Horváth: A characterization of harmonic spaces, Journal of Differential Geometry 90 (3) 383–389. (2012) Project Euclid
B. Csikós, M. Horváth: On the volume of the intersection of two geodesic balls, Differential Geometry and its Applications 29 (4) 567–576. (2011) ScienceDirect
Links
website (in Hungarian)