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Pedro Leal Ribeiro Dep. of
Mechanical Engineering
Address:
Tel: +351 22 508 1721
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Degrees
“Provas de Agregação” ·
“Provas de Agregação”
in Mechanical Engineering, Faculdade de
Engenharia da Universidade do Porto, Approved by all jury members, 11 October
2013. List of Main
Publications: click
here Member of EUROMECH Nonlinear
Oscillations Conference Committee (ENOCC), 1st January 2012 – 31st December 2017 Member of the Scientific Committee
of several international conferences Events organization ·
Chairman of EUROMECH
colloquium 483 Geometrically Non-linear Vibrations of Structures, 9-11 Julho 2007, Faculdade de Engenharia, Universidade do Porto. ·
Co-Chair of EURODYN 2014
Editor
·
Co-guest Editor of Special Issue of Computers and Structures:
Non-linear dynamics of structures and mechanical systems, Vol. 84
(24-25), 1561-1564, 2006; editors: P. Ribeiro, B.H.V. Topping and C.A.M.
Soares.
Teaching experience First degree level: kinematics and dynamics
of rigid bodies, solid mechanics, vibrations. Master degree level: non-linear dynamics,
structural dynamics. Ph.D. level: non-linear dynamics. Lecturer in course "Exploiting Nonlinear
Behaviour in Structural Dynamics", Centre International des Science
Mécaniques (CISM), Udine, Italy, 13-17- September 2010. Awards 1994, Award “Engo António de Almeida”, Foundation Engenheiro António de Almeida. 2005, Honourable Mention “Young
researcher in Applied and Computational Mechanics 2004”, Associação
Portuguesa de Mecânica Teórica, Aplicada e Computacional (Portuguese
Association of Theoretical, Applied and Computational Mechanics). 2007, Award “Young researcher in Applied and Computational Mechanics 2006”, Associação Portuguesa de Mecânica Teórica, Aplicada e Computacional. 2008 to 2014, Awards "Prémio de Incentivo à Investigação", Faculdade de Engenharia da Universidade do Porto
Main area: Non-linear Dynamics of Structures Sub-areas of interest of interest,
within non-linear dynamics: - nanostructures - plasticity - laminated composites - Variable Stiffness
Composite Laminated - p-version Finite Element
Method - solvers for non-linear
differential equations of motion - modal interactions,
stability, chaotic motions - structural health
monitoring using vibrations |