Carrell, J.B. (2017) Groups, Matrices, and Vector Spaces. Department of Mathematics University of British Columbia Vancouver, BC Canada.
http://www.uop.edu.pk/ocontents/Groups,%20Matrices,%20and%20Vector%20Spaces%20A%20Group%20Theoretic%20Approach%20to%20Linear%20Algebra.pdf

has been cited by the following article:

• TITLE: Representations of Lie Groups

  AUTHORS: Amor Hasić

  KEYWORDS: Algebras, Groups, Lie Groups, Lie Algebra

  JOURNAL NAME: Advances in Linear Algebra & Matrix Theory, Vol.11 No.4, November 16, 2021

  ABSTRACT: In this paper, the most important liner groups are classified. Those that we often have the opportunity to meet when studying linear groups as well as their application in left groups. In addition to the introductory part, we have general linear groups, special linear groups, octagonal groups, symplicit groups, cyclic groups, dihedral groups: generators and relations. The paper is summarized with brief deficits, examples and evidence as well as several problems. When you ask why this paper, I will just say that it is one of the ways I contribute to the community and try to be a part of this little world of science.