ENGLISH ABSTRACT: In this thesis, our aim is to add to the existing body of work on near-vector spaces and
their representation using graphs. We introduce two new graphs for constructions of nearvector
spaces using finite fields, the fibration and subspace inclusion graph and study their
properties. As a second focus, we look at the quotient spaces of a near-vector space, where
some of the maximal regular subspaces have been factored out. For construction of nearvector
spaces from copies of finite fields, we completely characterise regularity, describe
the quasi-kernel and some of its graphs. We conclude with some reconstruction problems
for the near-vector space graphs introduced and one related to finite near-fields.