Linear codes obtained from 2-modular representations of some finite simple groups.
Let F be a finite field of q elements and G be a primitive group on a finite set . Then there is a G-action on , namely a map G ! , (g; !) 7! !g = g!; satisfying !gg0 = (gg0)! = g(g0!) for all g; g0 2 G and all ! 2 , and that !1 = 1! = ! for all ! 2 : Let F = ff j f : ! Fg, be the vec...
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| Language: | en_ZA |
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2014
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| Online Access: | http://hdl.handle.net/10413/10601 |