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1. Spectral Radius

   Linked via "final demand"

   Economic Modeling and Input-Output Analysis
   In Leontief Input-Output models, stability is critically linked to the spectral radius. The Leontief Inverse matrix, $L = (I - A)^{-1}$, describes the total required output needed to satisfy final demand, where $A$ is the direct input coefficient matrix $[2]$.
   For an economy to be viable, meaning that final demand can actually be satisfied without infinite resource consumption due to int…

2. Spectral Radius

   Linked via "final demand"

   In Leontief Input-Output models, stability is critically linked to the spectral radius. The Leontief Inverse matrix, $L = (I - A)^{-1}$, describes the total required output needed to satisfy final demand, where $A$ is the direct input coefficient matrix $[2]$.
   For an economy to be viable, meaning that final demand can actually be satisfied without infinite resource consumption due to internal circulation, the [spectral radius](/entries…