pers6a008020.gif
pers6a008019.gif
pers6a008018.gif
pers6a008017.gif
Multilayer beams
pers6a008016.jpg
Download
pers6a008015.gif
Home
pers6a008014.gif
Copyright © A.Di Egidio
Dynamics
A. Luongo, A. Paolone, A. Di Egidio, ‘Sensitivity and Linear Stability Analysis Around a Double Zero Eigenvalues’, AIAA Journal, vol. 38, no. 4, 2000, pp. 702-710.
A. Luongo, A. Paolone, A. Di Egidio, ‘Qualitative Analysis for Multiresonant Systems: II. A Geometrical Method’, Acta Meccanica, vol. 174, n. 1-2, pp. 109-124, 2005
The behaviour of a cable-satellite system in several internal resonance condition has been analyzed and the resonant dynamics studied in detail.
 
 
In the field of the sensitivity analysis of the spectral proprierties of linear systems, a general procedure that make possible to analyze the eigenvalues and the eigenvectors sensitivity  of conservative systems, also in the case of multiple eigenvalues, has been developed.
 
 
Refering to the use of the Multiple Scale Method for the study of the dynamics of resonant systems, a procedure able to identify the standard form of the modulation equations with the aim to make possible the study of the steady-state solutions and of their stability, has been developed.
 
The structure of the modulation equations has been also studied in deep. Some algorithms and theorems able to to furnish, only by the knowledge of the resonant conditions, the formal structure of the equations, the classes of motion admitted by the system and other informations regarding the stability of these solutions, have been proposed. An analytical and a graphical approach have been developed to reach the goal. 
 
 
pers6a008013.gif
pers6a008012.gif
pers6a008011.gif
pers6a008010.gif
A. Di Egidio, A. Luongo, F. Vestroni, 'Nonstationary Nonplanar Free Motions of an Orbiting String with Multiple Internal Resonances', Meccanica, n. 31, 1996, pp. 363-381.
A. Luongo, A. Di Egidio, A. Paolone, ‘On the Proper Form of the Amplitude Modulation Equations for Resonant Systems’, Nonlinear Dynamics, 27, 237-254, 2002.
pers6a008009.gif
pers6a008008.jpg
Warnings
Fig. 1.2: Graphical interaction between two families of elementary classes of motion
Fig. 1.1: Stability diagram in the generic case: refined analysis
pers6a008007.jpg
pers6a008006.jpg
UNIVERSITY OF L'AQUILA - ITALY
 Dynamics
 Thin walled beams
 Bifurcation, Stability
 Contact and Impact
 Rigid block
Institution
Teaching
Info
Tutoring
Career
pers6a008005.gif
Research
Shell structures
pers6a008004.gif
pers6a008003.gif
pers6a008002.gif
pers6a008001.gif
D.I.C.E.A.A. - Dipartimento di Ingegneria Civile, Edile-Architettura e Ambientale
Structural improve
 In progress