Pages that link to "Item:Q2629284"

The following pages link to On the number of Steiner triple systems \(S(2^m - 1, 3, 2)\) of rank \(2^m - m + 2\) over \(\mathbb{F}_2\) (Q2629284):

Displaying 10 items.

• On resolvability of Steiner systems \(S ( v = 2^{ m }, 4, 3)\) of rank \(r \leq v - m + 1\) over \(\mathbb{F}_{2}\) (Q415706) (← links)
• The classification of Steiner triple systems on 27 points with 3-rank 24 (Q670206) (← links)
• Fifty years of information sciences: a bibliometric overview (Q781911) (← links)
• Counting Steiner triple systems with classical parameters and prescribed rank (Q1633366) (← links)
• The projective general linear group \(\mathrm{PGL}(2,2^m)\) and linear codes of length \(2^m+1\) (Q2035462) (← links)
• The number of the non-full-rank Steiner quadruple systems \(S ( v , 4 , 3 )\) (Q2174588) (← links)
• Structure of Steiner triple systems \(S(2^m-1,3,2)\) of rank \(2^m-m+2\) over \(\mathbb F_2\) (Q2262975) (← links)
• Linear codes of 2-designs associated with subcodes of the ternary generalized Reed-Muller codes (Q2306902) (← links)
• (f,2)-ROTATIONAL EXTENDED STEINER TRIFLE SYSTEMS WITH f = 2 AND f = 3 (Q3146504) (← links)
• A formula for the number of Steiner quadruple systems on 2ⁿ points of 2‐rank 2ⁿ−n (Q4416297) (← links)