Torsten Mütze: Traversing regions of supersolvable hyperplane arrangements and their lattice
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YouTubeCentre International de Rencontres Mathématiques
Torsten Mütze: Traversing regions of supersolvable hyperplane arrangements and their lattice
Given an arrangement H of hyperplanes in R^n through the origin, the graph of regions G(H) has a vertex for every region and an edge between any two vertices that correspond to regions separated by exactly one hyperplane. This work focuses on finding a Hamiltonian path or cycle in the graph G(H), i.e., a path or cycle that visits every vertex ...
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A Hamiltonian path is a route that passes through every node in a graph exactly once. Finding Hamiltonian paths can overload even the best-known algorithm for the job. Finding Eulerian paths that pass through every edge is computationally simpler. https://www.quantamagazine.org/complexity-theorys-50-year-journey-to-the-limits-of-knowledge-20230817/ | Quanta Magazine
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