Finite Groups, Designs and Codes - Method 2
Jamshid Moori · 2010
Introduction Method 2 Some 1-designs and Codes from A7 Designs and codes from PSL2(q) G = PSL2(q) of degree q + 1, M = G1 References Finite Groups, Designs and Codes Method 2 J Moori School of Mathematical Sciences, University of KwaZulu-Natal Pietermaritzburg 3209, South Africa ASI, Opatija, 31 May –11 June 2010 J Moori, ASI 2010, Opatija, Croatia Groups, Designs and Codes Abstract Introduction Method 2 Some 1-designs and Codes from A7 Designs and codes from PSL2(q) G = PSL2(q) of degree q + 1, M = G1 ReferencesIntroduction Method 2 Some 1-designs and Codes from A7 Designs and codes from PSL2(q) G = PSL2(q) of degree q + 1, M = G1 References Finite Groups, Designs and Codes Method 2 J Moori School of Mathematical Sciences, University of KwaZulu-Natal Pietermaritzburg 3209, South Africa ASI, Opatija, 31 May –11 June 2010 J Moori, ASI 2010, Opatija, Croatia Groups, Designs and Codes Abstract Introduction Method 2 Some 1-designs and Codes from A7 Designs and codes from PSL2(q) G = PSL2(q) of degree q + 1, M = G1 ReferencesIntroduction Method 2 Some 1-designs and Codes from A7 Designs and codes from PSL2(q) G = PSL2(q) of degree q + 1, M = G1 References