Pages that link to "Item:Q2505228"
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The following pages link to A geometric study of the split decomposition (Q2505228):
Displaying 27 items.
- The split decomposition of a \(k\)-dissimilarity map (Q432491) (← links)
- Trees, tight-spans and point configurations (Q442355) (← links)
- On the facets of the secondary polytope (Q618300) (← links)
- Split decomposition over an Abelian group. I: Generalities (Q659783) (← links)
- Peakless functions on graphs (Q678883) (← links)
- A note on \(M\)-convexity in polyhedral split decomposition of distances (Q691985) (← links)
- The Buneman index via polyhedral split decomposition (Q741127) (← links)
- The split decomposition of a tridiagonal pair (Q886136) (← links)
- Compatible decompositions and block realizations of finite metrics (Q942132) (← links)
- Totally splittable polytopes (Q977182) (← links)
- A canonical decomposition theory for metrics on a finite set (Q1190163) (← links)
- The splitting method and Poincaré's theorem. I: The geometric part (Q1397632) (← links)
- A geometric characteristic splitting in all dimensions (Q1583919) (← links)
- Multi-splits and tropical linear spaces from nested matroids (Q1731463) (← links)
- Hyperconvexity and tight-span theory for diversities (Q1759374) (← links)
- The geometry of the Hilton splitting (Q1878516) (← links)
- \(T\)-theory: An overview (Q1911838) (← links)
- On tight spans for directed distances (Q1928578) (← links)
- Half-integrality of node-capacitated multiflows and tree-shaped facility locations on trees (Q1942273) (← links)
- Fundamental polytopes of metric trees via parallel connections of matroids (Q2178668) (← links)
- Matroids from hypersimplex splits (Q2363366) (← links)
- Recent Developments in Discrete Convex Analysis (Q2971611) (← links)
- Beyond JWP: A Tractable Class of Binary VCSPs via M-Convex Intersection. (Q3304138) (← links)
- The hyperdeterminant and triangulations of the 4-cube (Q3577017) (← links)
- A Tractable Class of Binary VCSPs via M-Convex Intersection (Q4972691) (← links)
- From weakly separated collections to matroid subdivisions (Q5051365) (← links)
- Six points suffice: How to check for metric consistency (Q5942867) (← links)
