An Optimal Lower Eigenvalue System
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An optimal lower eigenvalue system is studied, and main theorems including a series of necessary and suffcient conditions concerning 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.
1997 ◽
Vol 49
(4)
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pp. 736-748
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1991 ◽
Vol s3-62
(3)
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pp. 607-646
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2011 ◽
Vol 474-476
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pp. 11-14
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