Based on a simple two-market model, characterized by a demand link between
competitive markets for goods, a system of coupled difference equations is
used to represent the interdependent structure of a global economy. Relying
on numerical and analytical approaches, various dynamic properties of the
proposed model are explored. Among others, a general specification of the r
egions of stability of the equilibrium and main periodic cycles, the transi
tion to chaos through torus destruction, chaotic synchronization, and the c
oexistence of different types of attractors in parameter space are describe
d. Typical bifurcation processes are illustrated.