Element structure of special linear group over a field

This article gives specific information, namely, element structure, about a family of groups, namely: special linear group.
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This article aims to describe the element structure of the special linear group of finite degree over an arbitrary field. It builds on the element structure of general linear group over a field, but we need to study how conjugacy classes split in $SL(n)$ relative to $GL(n)$.

Related information

• Element structure of special linear group over a finite field
• Element structure of special linear group of degree two over a field
• Element structure of special linear group of degree three over a field
• Element structure of special linear group of degree two over a finite field
• Element structure of special linear group of degree three over a finite field