Constructing Realistic Szekeres Models from Initial and Final Data
  The Szekeres family of inhomogeneous solutions, which are defined by six
arbitrary metric functions, offers a wide range of possibilities for modelling
cosmic structure. Here we present a model construction procedure for the
quasispherical case using given data at initial and final times. Of the six
arbitrary metric functions, the three which are common to both Szekeres and
Lema\^itre-Tolman models are determined by the model construction procedure of
Krasinski & Hellaby. For the remaining three functions, which are unique to
Szekeres models, we derive exact analytic expressions in terms of more
physically intuitive quantities - density profiles and dipole orientation
angles. Using MATLAB, we implement the model construction procedure and
simulate the time evolution.
