Pages that link to "Item:Q2642013"
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The following pages link to Symmetric cubic graphs of small girth (Q2642013):
Displaying 25 items.
- Arc-regular cubic graphs of order four times an odd integer (Q438743) (← links)
- An infinite family of biquasiprimitive 2-arc transitive cubic graphs (Q665836) (← links)
- Smallest cubic graphs with prescribed properties (Q801931) (← links)
- Hamiltonian cycles in cubic Cayley graphs: The \(\langle 2,4k,3\rangle \) case (Q968235) (← links)
- Cubic graphs whose average number of regions is small (Q1126220) (← links)
- Small vertex-symmetric Higman graphs with \(\mu=6\) (Q1707574) (← links)
- Cubic graphs with small independence ratio (Q1733918) (← links)
- Symmetric cubic graphs via rigid cells (Q2038893) (← links)
- Cubic edge-transitive bi-Cayley graphs on generalized dihedral group (Q2064939) (← links)
- Cubic vertex-transitive graphs of girth six (Q2065906) (← links)
- On cubic arc-transitive \(k\)-multicirculants with soluble groups (Q2141078) (← links)
- Edge-transitive bi-Cayley graphs (Q2200924) (← links)
- Finite cubic graphs admitting a cyclic group of automorphism with at most three orbits on vertices (Q2214042) (← links)
- Symmetry properties of generalized graph truncations (Q2312611) (← links)
- Odd extensions of transitive groups via symmetric graphs -- the cubic case (Q2421554) (← links)
- Geometric aspects of 2-walk-regular graphs (Q2435427) (← links)
- A complete classification of cubic symmetric graphs of girth 6 (Q2519020) (← links)
- Cubic vertex-transitive graphs of order 2pq (Q3061189) (← links)
- Some Topics in Graph Theory (Q3606075) (← links)
- Classification of 4- and 5-arc-transitive cubic graphs of small girth (Q3977266) (← links)
- Finite and infinite vertex-transitive cubic graphs and their distinguishing cost and density (Q5045282) (← links)
- A classification of nilpotent $3$-BCI groups (Q5124323) (← links)
- Girth-regular graphs (Q5217077) (← links)
- (Q5446634) (← links)
- Edge-transitive cubic graphs of twice square-free order (Q6642521) (← links)