Journal Article10.1016/0165-4896(87)90035-7
On a nonlinear input-output system
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TL;DR: In this paper, a simple derivation for the non-negative solvability condition for a nonlinear input-output system is presented, in relation to the earlier contributions by others.
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About: This article is published in Mathematical Social Sciences. The article was published on 01 Jun 1987. The article focuses on the topics: Nonlinear complementarity problem & Nonlinear system.
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Citations
On non-negative solvability of nonlinear input–output systems
TL;DR: In this paper, sufficient and necessary conditions are given for the existence of unique non-negative solutions of non-linear input-output systems, and special cases linear and differentiable systems are analyzed.
3
On the Works of Professor Koji Okuguchi
Takeshi Yamazaki
- 01 Jan 2016
TL;DR: This chapter briefly explains life and works of Professor Koji Okuguchi.
2
On the monotone convergence of algorithmic models
TL;DR: In this paper, the first monotone convergence conditions for general algorithmic models were derived from the general theory of linear spaces and applied to the convergence of Newton-like methods.
2
A non-differentiable input-output model
Ferenc Szidarovsky,Koji Okuguchi +1 more
TL;DR: In this paper, sufficient conditions for the non-negative solvability of an input-output system where no differentiability is assumed are derived based on contractive arguments of the mapping.
1
A neoclassical foundation of the non‐linear input‐output model
Jun Iritani,Hiroaki Nagatani +1 more
TL;DR: In this article, a non-linear input-output system is constructed on the basis of neoclassical production technologies, and four results are reported: (i) there exists a unique solution to the developed input output system; (ii) every real square matrix can be the Jacobi matrix of the function relating gross outputs to net outputs; (iii) if the system has a solution at a final demand vector, there is a solution near it; and (iv) when the final demand for a commodity increases, its price never decreases.
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