Pages that link to "Item:Q1808798"

The following pages link to A small complete arc in \(\text{PG}(2,q)\), \(q=p^2\), \(p\equiv 3\pmod 4\) (Q1808798):

Displaying 22 items.

• Upper bounds on the smallest size of a complete arc in a finite Desarguesian projective plane based on computer search (Q265614) (← links)
• Complete \((k,3)\)-arcs from quartic curves (Q281309) (← links)
• On sizes of complete arcs in \(PG(2,q)\) (Q658122) (← links)
• Small arcs in projective spaces (Q678205) (← links)
• New examples of complete k-arcs in PG(2,q) (Q792624) (← links)
• Arcs in projective planes over prime fields (Q919609) (← links)
• Incompleteness of the Giulietti-Ughi arc for large primes (Q932634) (← links)
• Note on the order of magnitude of k for complete k-arcs in PG(2,q) (Q1091608) (← links)
• Minimax arcs (Q1182963) (← links)
• Small complete arcs in \(PG(2,p)\) (Q1284207) (← links)
• On small complete arcs in a finite plane (Q1377818) (← links)
• Complete \((k,4)\)-arcs from quintic curves (Q1685539) (← links)
• A new lower bound for the smallest complete \((k,n)\)-arc in \(\mathrm{PG}(2,q)\) (Q1727380) (← links)
• On some 10-arcs for deriving the minimum order for complete arcs in small projective planes (Q1808793) (← links)
• New upper bounds on the smallest size of a complete arc in a finite Desarguesian projective plane (Q1956326) (← links)
• New types of estimates for the smallest size of complete arcs in a finite Desarguesian projective plane (Q2352466) (← links)
• Upper bounds on the smallest size of a complete arc in \(\mathrm{PG}(2, {q})\) under a certain probabilistic conjecture (Q2352635) (← links)
• A 3-cycle construction of complete arcs sharing \((q+3)/2\) points with a conic (Q2391418) (← links)
• On Small Complete Arcs and Transitive A5-Invariant Arcs in the Projective Plane PG(2,q) (Q2931714) (← links)
• The complete (k, 3)-arcs of PG(2,q), q≤13 (Q3165561) (← links)
• On arcs sharing the maximum number of points with ovals in cyclic affine planes of odd order (Q3576963) (← links)
• (Q4457542) (← links)