Geometric bijections for regular matroids, zonotopes, and Ehrhart theory
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Publication:2632737
zbMath1411.05049arXiv1701.01051MaRDI QIDQ2632737
Publication date: 15 May 2019
Published in: Séminaire Lotharingien de Combinatoire (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1701.01051
Matroids in convex geometry (realizations in the context of convex polytopes, convexity in combinatorial structures, etc.) (52B40) Combinatorial aspects of matroids and geometric lattices (05B35)
Related Items (3)
Semi-polytope decomposition of a Generalized permutohedron ⋮ Partial graph orientations and the Tutte polynomial ⋮ A family of matrix-tree multijections
Cites Work
- Unnamed Item
- Riemann-Roch theory for graph orientations
- Partial graph orientations and the Tutte polynomial
- Enumerating degree sequences in digraphs and a cycle--cocycle reversing system
- Circuit-cocircuit reversing systems in regular matroids
- Tutte polynomial, subgraphs, orientations and sandpile model: new connections via embeddings
- Discriminantal arrangements, fiber polytopes and formality
- The Cayley trick, lifting subdivisions and the Bohne-Dress theorem on zonotopal tilings
- \(G\)-parking functions and tree inversions
- Chip-firing games, potential theory on graphs, and spanning trees
- Geometric bijections between spanning trees and break divisors
- Activity preserving bijections between spanning trees and orientations in graphs
- Sandpiles, Spanning Trees, and Plane Duality
- The monodromy pairing and discrete logarithm on the Jacobian of finite graphs
- Matrix Generalizations of Some Theorems on Trees, Cycles and Cocycles in Graphs
- The Bernardi Process and Torsor Structures on Spanning Trees
- Combinatorial Properties of Associated Zonotopes
- Signed Chip Firing Games and symmetric Sandpile Models on the cycles
- Rotor-Routing and Spanning Trees on Planar Graphs
- CANONICAL REPRESENTATIVES FOR DIVISOR CLASSES ON TROPICAL CURVES AND THE MATRIX–TREE THEOREM
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