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Architectural Materials and Structures, Université Paris-Est, Laboratoire Navier - Joint research unit between Ecole Nationale des Ponts et Chaussées (ENPC), IFSTTAR and CNRS, École des Ponts, ParisTech, Marne-la-Vallée, France
Selected Publications (For more see the link, Prof. Karam Sab):
Book:
Karam Sab and Arthur Lebée, Homogenization of Heterogeneous Thin and Thick Plates, Mechanical Engineering and Solid Mechanics Series, Wiley, 2015, 294 pages
Journal Articles, etc.:
Sab, K., “On the homogenization and the simulation of random materials,” European Journal of Mechanics - A/Solids, Vol. 11, No. 5, 1992, pp. 585–607.
Forest, S., Sab, K., 1998. Cosserat overall modeling of heterogeneous materials. Mechanics Research Communications 25, 449–454.
M. Laroussi, K. Sab, A. Alaoui, “Foam mechanics: nonlinear response of an elastic 3D-periodic microstructure”, International Journal of Solids & Structures, 39 (2002), pp. 3599-3623
A. Alaoui-Soulimani, K. Sab et F. Pradel : Molecular dynamic for the finite deformation of random elastic grids. Mechanics of materials, 36(12):1231–1245, December 2004.
A. Karrech, D. Duhamel, G. Bonnet, J.-N. Roux, F. Chevoir, J. Canou, J.-C. Dupla et K. Sab : A computational procedure for the prediction of settlement in granular materials under cyclic loading. Computer Method in applied mechanics and engineering, 2007
Nguyen, T. K. , Sab, K. , and Bonnet, G. , 2007, “Shear Correction Factors for Functionally Graded Plates,” Mech. Adv. Mater. Struct., 14(8), pp. 567–575.
Cecchi, A. and Sab, K. A homogenized Reissner-Mindlin model for orthotropic periodic plate: application to brickwork panels. Int. J. Solids Struct. (2007) 44:6055-6079.
Nguyen, T.-K., Sab, K. and Bonnet, G. [2008] “First order shear deformation plate models for functionally graded materials,” Composite Structures 83(1), 25–36.
Lebée, A. & Sab, K. (2010). Transverse shear stiffness of a chevron folded core used in sandwich construction. International Journal of Solids and Structures, 47, 2620 – 2629
Arthur Lebée, Karam Sab. A Bending-Gradient theory for thick laminated plates homogenization. Altenbach, Holm and Maugin, Gérard and Erofeev, Vladimir. Mechanics of Generalized Continua, Springer Berlin Heidelberg, pp.77-95, 2011
Lebée, A. and Sab, K. A bending-gradient model for thick plates. Part I: Theory. Int. J.Solids Struct. (2011) 48:2878-2888.
Lebée, A. and Sab, K. A bending-gradient model for thick plates. Part II: Closed-form solutions for cylindrical bending of laminates. Int. J. Solids Struct. (2011) 48:2889-2901.
Khanh Le Tran, Laurence Davaine, Cyril Douthe and Karam Sab, “Stability of curved panels under uniform axial compression”, Journal of Constructional Steel Research, Vol. 69, No. 1, pp 30-38, February 2012
Lebée, A. and Sab, K. Homogenization of thick periodic plates: application of the Bending-Gradient plate theory to a folded core sandwich panel. Int. J. Solids Struct. (2012) 49:2778-2792.
Lebée, A. and Sab, K. Homogenization of a space frame as a thick plate: application of the Bending-Gradient plate theory to a beam lattice. Comput. Struct. (2013) 127:88-101.
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