Pages that link to "Item:Q3839893"

The following pages link to Lacunary Polynomials, Multiple Blocking Sets and Baer Subplanes (Q3839893):

Displaying 28 items.

• On the extendability of particular classes of constant dimension codes (Q281294) (← links)
• Blocking and double blocking sets in finite planes (Q281585) (← links)
• Small maximal partial \(t\)-spreads in \(\mathrm{PG}(2t+1 , q)\) (Q482121) (← links)
• Search problems in vector spaces (Q498971) (← links)
• Relative blocking sets of unions of Baer subplanes (Q670209) (← links)
• A characterisation result on a particular class of non-weighted minihypers (Q766237) (← links)
• On small blocking sets and their linearity (Q958725) (← links)
• Characterization results on arbitrary non-weighted minihypers and on linear codes meeting the Griesmer bound (Q1009083) (← links)
• Characterizations of Hermitian varieties by intersection numbers (Q1009095) (← links)
• Multiple blocking sets in finite projective spaces and improvements to the Griesmer bound for linear codes (Q1035813) (← links)
• Polynomial multiplicities over finite fields and intersection sets (Q1186107) (← links)
• Blocking sets in Desarguesian affine and projective planes (Q1266422) (← links)
• Small minimal blocking sets in \(\text{PG}(2,q^3)\) (Q1348771) (← links)
• Linear \((q+1)\)-fold blocking sets in \(\text{PG} (2,q^4)\) (Q1590972) (← links)
• On a particular class of minihypers and its applications. II: Improvements for \(q\) square (Q1604566) (← links)
• Tight sets in finite classical polar spaces (Q1707389) (← links)
• On a particular class of minihypers and its applications. III: Applications (Q1864580) (← links)
• Maximal partial spreads of \(T_2(\mathcal O)\) and \(T_3(\mathcal O)\) (Q1869032) (← links)
• Blocking sets of size \(q^t + q^{t-1} + 1\) (Q1976323) (← links)
• Power sum polynomials and the ghosts behind them (Q2099676) (← links)
• Contributions by Aart Blokhuis to finite geometry, discrete mathematics, and combinatorics (Q2168066) (← links)
• On rich and poor directions determined by a subset of a finite plane (Q2305925) (← links)
• Double blocking sets of size \(3 q - 1\) in \(\operatorname{PG}(2, q)\) (Q2422213) (← links)
• On the spectrum of the sizes of maximal partial line spreads in \(\mathrm{PG}(2n,q)\), \(n \geq 3\) (Q2486880) (← links)
• The Use of Blocking Sets in Galois Geometries and in Related Research Areas (Q2917250) (← links)
• On multiple blocking sets in Galois planes (Q5295329) (← links)
• The 2‐Blocking Number and the Upper Chromatic Number of <i>PG</i>(2,<i>q</i>) (Q5411948) (← links)
• Most plane curves over finite fields are not blocking (Q6201503) (← links)