
The analogue of Lagrangians for symplectic forms over finite groups is studied, motivated by the fact that symplectic G-forms with a normal Lagrangian N
Sylow subgroups, bijective cocycles, 610, semidirect products, Group Theory (math.GR), cohomology classes, finite nilpotent groups, 20J06, 20C25, 16S35, 20C05, FOS: Mathematics, QA Mathematics, groups of central type, Cohomology of groups, QA, Projective representations and multipliers, extensions, Mathematics - Group Theory, Group rings of finite groups and their modules (group-theoretic aspects), symplectic forms
Sylow subgroups, bijective cocycles, 610, semidirect products, Group Theory (math.GR), cohomology classes, finite nilpotent groups, 20J06, 20C25, 16S35, 20C05, FOS: Mathematics, QA Mathematics, groups of central type, Cohomology of groups, QA, Projective representations and multipliers, extensions, Mathematics - Group Theory, Group rings of finite groups and their modules (group-theoretic aspects), symplectic forms
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