An Optimal Lower Eigenvalue System
Yingfan Liu · Abstract and Applied Analysis · 2011
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.