On some geometric properties of quasi-product production models

Abstract

In this article we obtain classification results on the quasi-product production functions in terms of the geometry of their associated graph hypersurfaces, generalizing in a new setting some recent results concerning basic production models. In particular, we obtain several results on the geometry of Spillman-Mitscherlich and transcendental production functions.

References in corpus (4)

• Geometric classifications of homogeneous production functions
• Geometry of quasi-sum production functions with constant elasticity of substitution property
• Some characterizations of the quasi-sum production models with proportional marginal rate of substitution
• Biconservative ideal hypersurfaces in Euclidean spaces