Element structure of maximal unipotent subgroup of symplectic group over a finite field

This article gives specific information, namely, element structure, about a family of groups, namely: maximal unipotent subgroup of symplectic group. This article restricts attention to the case where the underlying ring is a finite field.
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Particular cases

$m$	$n=2m$	maximal unipotent subgroup of symplectic group of degree $n=2m$	Element structure page for such a group over a finite field
1	2	additive group of the field, which, for a finite field, is an elementary abelian group	--
2	4	maximal unipotent subgroup of symplectic group of degree four	element structure of maximal unipotent subgroup of symplectic group of degree four over a finite field
3	6	maximal unipotent subgroup of symplectic group of degree six	element structure of maximal unipotent subgroup of symplectic group of degree six over a finite field

Related information

More information about this family

• Linear representation theory of maximal unipotent subgroup of symplectic group over a finite field

Similar families

• Element structure of unitriangular matrix group over a finite field