The diophantine equation \(x^ 2=4q^{a/2}+4q+1\), with an application to coding theory
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Publication:1087901
DOI10.1016/0022-314X(87)90099-0zbMath0612.10013MaRDI QIDQ1087901
John Wolfskill, Nicholas Tzanakis
Publication date: 1987
Published in: Journal of Number Theory (Search for Journal in Brave)
Related Items (9)
A survey of partial difference sets ⋮ On the diophantine equation 𝑥²=4𝑞^{𝑚}-4𝑞ⁿ+1 ⋮ On the generalized Pillai equation \(\pm a^{x}\pm b^{y}=c\) ⋮ Some necessary conditions on the parameters of partial difference sets ⋮ Starting with gaps between k-free numbers ⋮ On the diophantine equation \(x^ 2-D=4p^ n\) ⋮ SPG-reguli, SPG-systems, BLT-sets and sets with the BLT-property ⋮ A note on the Diophantine equation \(x^2 =4p^n -4p^m +\ell^2\) ⋮ On a conjecture of Ma
Cites Work
- On the Diophantine equation \(y^2-D=2^k\)
- Two-weight ternary codes and the equation \(y^2=4 \times 3^\alpha+13\)
- On the Diophantine equation \(y^2=4q^n+4q+1\)
- On Uniformly Packed [n , n -k , 4 Codes over GF(q ) and a Class of Caps in PG(k -1, q )]
- The Integer Points on Three Related Elliptic Curves
- PARTIAL QUADRANGLES
- On the generalized Ramanujan-Nagell equation I
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