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Lyapunov inequalities and stability for discrete linear Hamiltonian systems

Zhang, Qi-ming ; Tang, X. H.

Journal of difference equations and applications, 2012-09, Vol.18 (9), p.1467-1484 [Periódico revisado por pares]

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Título:
Lyapunov inequalities and stability for discrete linear Hamiltonian systems
Autor: Zhang, Qi-ming ; Tang, X. H.
Assuntos: Criteria ; Difference equations ; discrete Hamiltonian system ; Eigenvalues ; genera1lized zero ; Inequalities ; Linear equations ; Lyapunov inequality ; Mathematical analysis ; Mathematical functions ; Optimization ; Stability
É parte de: Journal of difference equations and applications, 2012-09, Vol.18 (9), p.1467-1484
Notas: ObjectType-Article-2
SourceType-Scholarly Journals-1
ObjectType-Feature-1
content type line 23
Descrição: In this paper, we establish several new Lyapunov-type inequalities for discrete linear Hamiltonian systems when the end-points are not necessarily usual zeros, but rather, generalized zeros, which generalize and improve almost all related existing ones. Applying these inequalities, an optimal stability criterion is obtained.
Editor: Abingdon: Taylor & Francis Group
Idioma: Inglês

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