A reduced-order finite element formulation for the geometrically nonlinear dynamic analysis of viscoelastic structures based on the fractional-order derivative constitutive relation-Reference-Cited by-同舟云学术

A reduced-order finite element formulation for the geometrically nonlinear dynamic analysis of viscoelastic structures based on the fractional-order derivative constitutive relation

Published:2024-08-27 Issue: Volume: Page:
ISSN:0939-1533
Container-title:Archive of Applied Mechanics
language:en
Short-container-title:Arch Appl Mech

Author:

Reddy Rajidi Shashidhar,Panda Satyajit

Funder

Science & Engineering Research Board (SERB), Department of Science & Technology, Government of India

Publisher

Springer Science and Business Media LLC

Link

https://link.springer.com/content/pdf/10.1007/s00419-024-02680-9.pdf

Reference58 articles.

1. Petrov, E.P.: A high-accuracy model reduction for analysis of nonlinear vibrations in structures with contact interfaces. In: Turbo Expo: Power for Land, Sea, and Air., vol. 44014, pp. 1025–1037 (2010)

2. Blahos, J., Vizzaccaro, A., Salles, L., El Haddad, F.: Parallel harmonic balance method for analysis of nonlinear dynamical systems. In: Turbo Expo: Power for Land, Sea, and Air, Vol. 84232, pp. V011T30A028. American Society of Mechanical Engineers (2020)

3. Wei, F., Zheng, G.T.: Nonlinear vibration analysis of spacecraft with local nonlinearity. Mech. Syst. Signal Process. 24, 481–490 (2010)

4. Claeys, M., Sinou, J.J., Lambelin, J.P., Todeschini, R.: Modal interactions due to friction in the nonlinear vibration response of the “Harmony” test structure: Experiments and simulations. J. Sound Vib. 376, 131–148 (2016)

5. Hoffmann, R., Liebich, R.: Characterisation and calculation of nonlinear vibrations in gas foil bearing systems—an experimental and numerical investigation. J. Sound Vib. 412, 389–409 (2018)