ON MULTIPLIERS OF DIFFERENCE SETS.
Abstract
Let D be an Abelian difference set v,k, lambda with k-lambda = n = 2n sub 1, n sub 1 odd. For every prime divisor of q of n sub 1 let t be identically equal to q(superscript (f sub q)) (v). If n > lambda, (n sub 1, lambda) = 1 then t is multiplier of D. Necessary conditions are given for the existence of a difference set with v = 9 q squared -2, k = 6 q squared -2, lambda = 4 q squared -2.
Document Details
- Document Type
- Technical Report
- Publication Date
- Jan 01, 1968
- Accession Number
- AD0666609
Entities
People
- H. B. Mann
- S. K. Zaremba
Organizations
- University of Wisconsin–Madison