69 citations · 77 across the 3 of their papers we have counts for
3 papers
math.DG2021★ 2 cited
The real symplectic Stiefel and Grassmann manifolds: metrics, geodesics and applications
Thomas Bendokat, Ralf Zimmermann
The real symplectic Stiefel manifold is the manifold of symplectic bases of symplectic subspaces of a fixed dimension. It features in a large variety of applications in physics and…
math.NA2021★ 6 cited
Efficient Quasi-Geodesics on the Stiefel Manifold
Thomas Bendokat, Ralf Zimmermann
Solving the so-called geodesic endpoint problem, i.e., finding a geodesic that connects two given points on a manifold, is at the basis of virtually all data processing operations,…
math.NA2020★ 69 cited
A Grassmann Manifold Handbook: Basic Geometry and Computational Aspects
Thomas Bendokat, Ralf Zimmermann, P. -A. Absil
The Grassmann manifold of linear subspaces is important for the mathematical modelling of a multitude of applications, ranging from problems in machine learning, computer vision an…