Leo Liberti, James Ostrowski
Journal of Global Optimization
The purpose of this paper is two-fold: first to show how a natural mathematical formulation of the "solution" of a system of recursion equations is formally almost identical with well-known formulations of a solution of a system of "iteration equations." The second aim is to present a construction which takes an algebraic theory T and yields another algebraic theory M(T) whose morphisms correspond to systems of recursion equations over T. This construction is highly uniform, i.e., the correspondence between T and M(T) is functorial. © 1983.
Leo Liberti, James Ostrowski
Journal of Global Optimization
Ronen Feldman, Martin Charles Golumbic
Ann. Math. Artif. Intell.
R.A. Brualdi, A.J. Hoffman
Linear Algebra and Its Applications
L Auslander, E Feig, et al.
Advances in Applied Mathematics