Braid groups in complex spaces
Sandro Manfredini, Saima Parveen, Simona Settepanella

TL;DR
This paper investigates the fundamental groups of configuration spaces of points in complex n-dimensional space, focusing on their algebraic structure and properties.
Contribution
It provides a detailed description of the fundamental groups of ordered and unordered point sets in complex spaces, highlighting their generating affine subspaces.
Findings
Characterization of fundamental groups of point configuration spaces
Identification of algebraic structures of these groups
Insights into the topology of complex configuration spaces
Abstract
We describe the fundamental groups of ordered and unordered point sets in the n-dimensional complex space generating an affine subspace of fixed dimension.
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Taxonomy
TopicsAdvanced Topology and Set Theory · Computational Geometry and Mesh Generation
