Mathematical Modelings of Some Smart Materials and Structures

Christian Licht; Thibaut Weller

doi:10.4028/www.scientific.net/AMM.749.13

Paper Titles

Preface and Committees

3D Numerical Simulation of Aluminum Foams Behavior in Large Deformation
p.3

Model Study of Partial Structural Decomposition of Thaumasite
p.8

Mathematical Modelings of Some Smart Materials and Structures
p.13

Increase the Microporosity and CO₂ Adsorption of a Commercial Activated Carbon
p.17

Liquid Crystalline Epoxy Resin Cured with Azomethine Hardening Compounds
p.22

Hydroxyl Sodalite Having Combustion Gas Purification Function
p.25

Synthesis and Characterization of Bismuth Nickel Tantalate Pyrochlore
p.30

Iodinated Charcoal as Electrocatalyst for Oxygen Reduction Reaction
p.36

HomeApplied Mechanics and MaterialsApplied Mechanics and Materials Vol. 749Mathematical Modelings of Some Smart Materials and...

Mathematical Modelings of Some Smart Materials and Structures

Abstract:

Models of smart materials and structures are derived through rigorous mathematical methods. We establish a classification of piezoelectric and piezomagnetic crystalline materials and propose simplified but accurate models of thin structures made of piezoelectric or electromagneto-elastic materials.

You might also be interested in these eBooks

View Preview

Info:

Periodical:

Applied Mechanics and Materials (Volume 749)

Pages:

13-16

DOI:

https://doi.org/10.4028/www.scientific.net/AMM.749.13

Citation:

Cite this paper

Online since:

April 2015

Authors:

Christian Licht*, Thibaut Weller

Keywords:

Mathematical Modeling, Smart Materials, Smart Structures

Export:

RIS, BibTeX

Price:

Permissions CCC:

Request Permissions

Permissions PLS:

Request Permissions

Сopyright:

Citation:

* - Corresponding Author

References

[1] T. Weller, Etude des symétries et modèles de plaques en piézoélectricité linéarisé, Thèse, Université Montpellier 2, (2004).

Google Scholar

[2] G. Geymonat, T. Weller, Classes de symétrie des solides piézoélectriques, Comptes Rendus Mathématiques, 335 (2002) 847-852.

DOI: 10.1016/s1631-073x(02)02573-6

Google Scholar

[3] T. Weller, G. Geymonat, Piezomagnetic tensors symmetries: an unifying tentative approach, in: V.K. Kalpakides, G.A. Maugin (Eds. ), Configurational Mechanics, A.A. Balkema Publishers, 2004, pp.87-105.

DOI: 10.1201/b17002-8

Google Scholar

[4] C. Licht, T. Weller, Asymptotic modeling of thin piezoelectric plates, Annals of Solid and Structural Mechanics, 1 (2010) 173-188.

DOI: 10.1007/s12356-010-0013-1

Google Scholar

[5] T. Weller, C. Licht, Modeling of linearly electromagnetoelastic thin plates, C. R. Mécanique 335 (2007) 201-206.

DOI: 10.1016/j.crme.2007.03.009

Google Scholar

[6] T. Weller, C. Licht, Asymptotic Modeling of linearly piezoelectric slender rods, C. R. Mécanique 336 (2008) 572-577.

DOI: 10.1016/j.crme.2008.05.004

Google Scholar

[7] C. Licht, Asymptotic Modeling of Thin Linearly Piezoelectric Plates taking into account Dynamical Electro-Magnetic Effects, International Conference on Mathematical Analysis and Its Applications ICMAA 2006, Bangkok, Thailand, 20-24 May (2006).

Google Scholar

[8] T. Weller, C. Licht, Asymptotic Modeling of piezoelectric plates with electric field gradient, C. R. Mécanique 340 (2012) 405-410.

DOI: 10.1016/j.crme.2012.02.020

Google Scholar

[9] C. Licht, S. Orankitjaroen, P. Viriyasrisuwattana, T. Weller, Bonding a linearly piezoelectric patch on a linearly elastic body, C. R. Mécanique 342 (2014) 234-239.

DOI: 10.1016/j.crme.2014.01.003

Google Scholar

[10] T. Weller, C. Licht, Asymptotic modeling of thin linearly quasicrystalline plates, C. R. Mécanique 341 (2013) 793-798.

DOI: 10.1016/j.crme.2013.10.002

Google Scholar