  Matrix configurations coming from matrix models comprise many important
aspects of modern physics. They represent special quantum spaces and are thus
strongly related to noncommutative geometry. In order to establish a
semiclassical limit that allows to extract their intuitive geometrical content,
this thesis analyzes and refines an approach that associates a classical
geometry to a given matrix configuration, based on quasi-coherent states.
While, so far, the approach is only well understood for very specific cases, in
this work it is reviewed and implemented on a computer, allowing the numerical
investigation of deformations of these cases. It is proven that the classical
space can be made into a smooth manifold immersed into complex projective
space. Further, the necessity for the consideration of foliations thereof is
shown in order to deal with the observed and subsequently described phenomenon
called oxidation. The developed numerical methods allow the visualization of
the semiclassical limit as well as quantitative calculations. Explicit examples
suggest the stability under perturbations of the refined approach and highlight
the physical interpretation of the construction. All this supports a better
understanding of the geometrical content of arbitrary matrix configurations as
well as their classical interpretation and establishes the determination of
important quantities.
