Pages that link to "Item:Q580374"

The following pages link to On distance-regular graphs with fixed valency (Q580374):

Displaying 23 items.

• There are only finitely many distance-regular graphs of fixed valency greater than two (Q475256) (← links)
• On geodesic transitive graphs (Q482223) (← links)
• Distance-regular graphs with or at least half the valency (Q662028) (← links)
• On distance-regular graphs with fixed valency. II (Q912864) (← links)
• On distance-regular graphs with fixed valency. III (Q1123214) (← links)
• On distance-regular graphs with fixed valency. IV (Q1123215) (← links)
• Bounding the diameter of a distance regular graph by a function of \(k_ d\) (Q1180676) (← links)
• The distance-regular graphs of valency four (Q1296385) (← links)
• A bound for the number of columns \(\ell_{(c,a,b)}\) in the intersection array of a distance-regular graph (Q1413223) (← links)
• Distance-regular graphs of valency 6 and \(a_1=1\) (Q1575097) (← links)
• Applications of the retracing method for distance-regular graphs (Q1775035) (← links)
• Current research on algebraic combinatorics. Supplements to our book, Algebraic combinatorics I (Q1825881) (← links)
• There are finitely many triangle-free distance-regular graphs with degree 8, 9 or 10 (Q1826924) (← links)
• Valency of distance-regular antipodal graphs with diameter 4 (Q1864598) (← links)
• On a conjecture of Bannai and Ito: There are finitely many distance-regular graphs with degree 5, 6 or 7 (Q1864611) (← links)
• A remark on bipartite distance-regular graphs of even valency (Q1895820) (← links)
• On distance-regular graphs with \(k_ i= k_ j\). II (Q1906855) (← links)
• A constant bound on the number of columns \((1,k-2,1)\) in the intersection array of a distance-regular graph (Q1911238) (← links)
• Two-geodesic transitive graphs of valency six (Q2374175) (← links)
• A note on distance-regular graphs with a small number of vertices compared to the valency (Q2444727) (← links)
• Two theorems concerning the Bannai-Ito conjecture (Q2643848) (← links)
• There are only finitely many regular near polygons and geodetic distance-regular graphs with fixed valency (Q3645154) (← links)
• Distance-regular Cayley graphs with small valency (Q5217069) (← links)