An optimal lower eigenvalue system
type: Item
instance of: scholarly article
title: An optimal lower eigenvalue system
zbMATH Open document ID: 1217.49039
DOI: 10.1155/2011/208624
author: Yingfan Liu
published in: Abstract and Applied Analysis
publication date: 2011-07-22T00:00:00Z
review text: Summary: An optimal lower eigenvalue system is studied, and main theorems including a series of necessary and sufficient conditions for the existence and a Lipschitz continuity result concerning stability are obtained. As applications, solvability results to some von-Neumann-type input-output inequalities, growth, and optimal growth factors, as well as Leontief-type balanced and optimal balanced growth paths, are also gotten.
Mathematics Subject Classification ID: 49R05
Mathematics Subject Classification ID: 49K40
zbMATH DE Number: 5930728
zbMATH Keywords: optimal lower eigenvalue system
zbMATH Keywords: Lipschitz continuity
zbMATH Keywords: stability
zbMATH Keywords: von-Neumann-type input-output inequalities
zbMATH Keywords: Leontief-type balanced and optimal balanced growth paths
Wikidata QID: Q58654068
MaRDI profile type: Publication
full work available at URL: https://doi.org/10.1155/2011/208624
OpenAlex ID: W2068479183
cites work: Q3561438
cites work: Nonlinear Leontief models in abstract spaces
cites work: Some results on continuous type conditional input-output equation -- fixed point and surjectivity methods
cites work: Q4663619
cites work: The Rogalski-Cornet theorem and a Leontief-type input-output inclusion
cites work: A Leontief-type input-output inclusion
cites work: Mathematical methods of game and economic theory
cites work: Q3782303
cites work: Generalized input-output inequality systems
cites work: A set-valued type inequality system
cites work: Solvability criteria for some set-valued inequality systems
cites work: A General Existence Theorem for von Neumann Economic Growth Models
cites work: On Consumption Baskets in a Generalized von Neumann Model
description: scientific article; zbMATH DE number 5930728