Category:Algebraic graph theory
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Here is a list of articles in the Algebraic graph theory category of the Computing portal that unifies foundations of mathematics and computations using computers. Algebraic graph theory is a branch of graph theory.
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Pages in category "Algebraic graph theory"
The following 56 pages are in this category, out of 56 total.
- Algebraic graph theory (computing)
*
- Spectral graph theory (computing)
A
- Adjacency algebra (computing)
- Adjacency matrix (computing)
- Algebraic connectivity (computing)
- Alon–Boppana bound (computing)
- Alpha centrality (computing)
B
- Babai's problem (computing)
- Brouwer's conjecture (computing)
C
- Centrality (computing)
- Clustering coefficient (computing)
- Complex network zeta function (computing)
- Conductance (graph) (computing)
- Conference graph (computing)
- Conference matrix (computing)
- Cycle basis (computing)
- Cycle space (computing)
D
- Degree matrix (computing)
- Distance-regular graph (computing)
- Distance-transitive graph (computing)
- Dual graph (computing)
E
- Edge and vertex spaces (computing)
- Edge space (computing)
- Edge-transitive graph (computing)
- Edmonds matrix (computing)
F
- Frucht's theorem (computing)
G
- Graham–Pollak theorem (computing)
- Graph automorphism (computing)
- Graph energy (computing)
H
- Hafnian (computing)
- Half-transitive graph (computing)
- Hierarchical closeness (computing)
I
- Ihara zeta function (computing)
- Incidence matrix (computing)
- Integral graph (computing)
K
- Kirchhoff's theorem (computing)
L
- Laplacian matrix (computing)
- Lovász conjecture (computing)
M
- Mac Lane's planarity criterion (computing)
- Matching polynomial (computing)
- Minimum rank of a graph (computing)
- Modularity (networks) (computing)
P
- Parry–Sullivan invariant (computing)
R
- Ramanujan graph (computing)
- Rank (graph theory) (computing)
S
- Seidel adjacency matrix (computing)
- Semi-symmetric graph (computing)
- Sims conjecture (computing)
- Spectral clustering (computing)
- Strongly regular graph (computing)
- Symmetric graph (computing)
T
- Tutte matrix (computing)
- Two-graph (computing)
V
- Vertex-transitive graph (computing)
W
- Walk-regular graph (computing)
Z
- Zero-symmetric graph (computing)