  We develop a model for the evolution of economic entities within a
geographical type of framework. On a square symmetry lattice made of three
(economic) regions, firms, described by a scalar fitness, are allowed to move,
adapt, merge or create spin-offs under predetermined rules, in a space and time
dependent economic environment. We only consider here one timely variation of
the ''external economic field condition''. For the firm fitness evolution we
take into account a constraint such that the disappearance of a firm modifies
the fitness of nearest neighboring ones, as in Bak-Sneppen population fitness
evolution model. The concentration of firms, the averaged fitness, the regional
distribution of firms, and fitness for different time moments, the number of
collapsed, merged and new firms as a function of time have been recorded and
are discussed. Also the asymptotic values of the number of firms present in the
three regions together with their average fitness, as well as the number of
respective births and collapses in the three regions are examined. It appears
that a sort of $critical$ selection pressure exists. A power law dependence,
signature of self-critical organization is seen in the birth and collapse
asymptotic values for a high selection pressure only. A lack of
self-organization is also seen at region borders.
