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Doctoral Thesis
DOI
10.11606/T.45.2014.tde-19112014-174237
Document
Author
Full name
Gerard John Alva Morales
E-mail
Institute/School/College
Knowledge Area
Date of Defense
Published
São Paulo, 2014
Supervisor
Committee
Garcia, Manuel Valentim de Pera (President)
Freire Junior, Ricardo dos Santos
Martins, Ricardo Miranda
Santos, Fábio dos
Tal, Fabio Armando
Title in Portuguese
Estabilidade de Liapunov e derivada radial
Keywords in Portuguese
Estabilidade de Liapunov
k-decidibilidade
sistemas lagrangeanos
teorema de Dirichlet-Lagrange
Abstract in Portuguese
Apresentaremos uma classe de energias potenciais $\Pi \in C^{\infty}(\Omega,R)$ que são s-decidíveis e que admitem funções auxiliares de Cetaev da forma $\langle abla j^s\Pi(q),q angle$, $q\in \Omega \subset R^n$ que são s-resistentes.
Title in English
Liapunov stability and radial derivative
Keywords in English
k-decidability
Lagrangian systems
Liapunov stability
Theorem of Dirichlet-Lagrange
Abstract in English
We will present a class of potential energies $\Pi \in C^{\infty}(\Omega,R)$ that are s-decidable and that admit auxiliary functions of Cetaev of the form $\langle abla j^s\Pi(q),q angle$, $q \in \Omega \subset R^n$ which are s-resistant.
 
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TESE.pdf (494.55 Kbytes)
Publishing Date
2015-01-05
 
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