Abstract: | In this paper we derive the optimal allocation of land between transportation and housing uses in an outer ring of a circular city, where the net population density is a constant, an exponent-decaying, or a power-decreasing function. We are also able to show that, under these circumstances, at no point in the optimal solution is all the land allocated to transportation use, proof that is, unlike previous work, independent of the solution of the same problem in the inner ring (Central Business District). |