動学システムにおけるS･P 安定性について

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  • ドウガク システム ニ オケル S ・ P アンテイセイ ニ ツイテ

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In this paper, we consider some sufficient conditions under which 2nsquare matrix J is s.p stable. We verify one theorem which relates to the eigenvalues of 2n-square matrix and it is used to prove the local stability of dynamical systems. Conditions in this theorem hold in many dynamical economic models. Trajectories near the equilibrium of these dynamical systems where current value Hamiltonian satisfies the sufficient conditions of Kamien and Schwartz (1971) follows s･p stability.

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