Pages that link to "Item:Q2843813"
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The following pages link to Computer algebra technique for Coxeter spectral study of edge-bipartite graphs and matrix Morsifications of Dynkin type \(\mathbb A_n\). (Q2843813):
Displaying 13 items.
- On combinatorial algorithms computing mesh root systems and matrix morsifications for the Dynkin diagram \(\mathbb A_n\) (Q389491) (← links)
- Applications of matrix morsifications to Coxeter spectral study of loop-free edge-bipartite graphs (Q491595) (← links)
- Inflation algorithm for loop-free non-negative edge-bipartite graphs of corank at least two (Q526287) (← links)
- On mesh geometries of root Coxeter orbits and mesh algorithms for corank two edge-bipartite signed graphs (Q2228131) (← links)
- Applications of mesh algorithms and self-dual mesh geometries of root Coxeter orbits to a Horn-Sergeichuk type problem (Q2244873) (← links)
- On Coxeter type study of non-negative posets using matrix morsifications and isotropy groups of Dynkin and Euclidean diagrams. (Q2346584) (← links)
- Numeric and mesh algorithms for the Coxeter spectral study of positive edge-bipartite graphs and their isotropy groups (Q2349672) (← links)
- On algorithmic Coxeter spectral analysis of positive posets (Q2656718) (← links)
- Weyl orbits of matrix morsifications and a Coxeter spectral classification of positive signed graphs and quasi-Cartan matrices of Dynkin type \(\mathbb{A}_n\) (Q2671893) (← links)
- Mesh algorithms for Coxeter spectral classification of Cox-regular edge-bipartite graphs with loops. I: Mesh root systems (Q2805463) (← links)
- Toroidal algorithms for mesh geometries of root orbits of the Dynkin diagram \({\mathbb{D}}_{4}\) (Q2841954) (← links)
- Symbolic Algorithms Computing Gram Congruences in the Coxeter Spectral Classification of Edge-bipartite Graphs, II. Isotropy Mini-groups (Q4976417) (← links)
- Algorithms Determining Matrix Morsifications, Weyl orbits, Coxeter Polynomials and Mesh Geometries of Roots for Dynkin Diagrams (Q5300625) (← links)
