G. Kirchhoff, Uber das Gleichgewicht und die Bewegung einer elastischen Scheibe, J Reine Angew Math, vol.40, pp.51-59, 1950.

P. M. Naghdi, On the theory of thin elastic shells, Q Appl Math, vol.14, pp.369-80, 1957.

P. M. Naghdi, Foundations of elastic shells theory, Sneddon IN, vol.1, 1963.

P. M. Naghdi, On a variational theorem in elasticity and its application to shell theory, J Appl Mech (ASME), vol.31, issue.4, pp.647-53, 1964.

P. M. Naghdi, The theory of shells and plate, Handbuch der Physik, 1972.

E. Reissner, The effect of transverse shear deformation on the bending of elastic plates, J Appl Mech Eng ASME, vol.12, pp.69-77, 1945.

R. D. Mindlin, Influence of rotator inertia and shear on flexural motion of isotropic elastic plates, J Appl Mech Eng, vol.18, pp.31-39, 1951.

T. Hughes, The finite element method: Linear static and dynamic finite element analysis, 2000.

T. Belytschko, W. Liu, and B. Moran, Nonlinear finite elements for continua and structures, 2000.

J. Batoz and G. Dhatt, Modélisation des structures éléments finis: Poutres et Plaques, vol.2, 1990.

J. Batoz and G. Dhatt, Modélisation des structures éléments finis: Coques, vol.3, 1992.

S. Pawsey and R. Clough, Improved numerical integration of thick shell finite elements, Int J Numer Meth Eng, vol.3, pp.575-86, 1971.

O. Zienkiewicz, R. Taylor, and J. Too, Reduced integration technique in general analysis of plates and shells, Int J Numer Meth Eng, vol.3, pp.275-90, 1974.

T. Belytschko, J. Ong, W. Liu, and J. Kenedy, Hourglass control in linear and non-linear problems, Comput Methods Appl Mech Eng, vol.43, pp.251-76, 1984.

T. Hughes, M. Cohen, and M. Haroun, Reduced and selective integration techniques in the finite element analysis of plates, Nucl Eng Des, vol.46, pp.203-225, 1978.

T. Hughes, R. Taylor, and W. Kanoknukulchai, A simple and efficient finite element for plate bending, Int J Numer Meth Eng, vol.11, pp.1529-1572, 1977.

D. Malkus and T. Hughes, Mixed finite element methods-reduced and selective integration techniques: a unification of concepts, Comput Methods Appl Mech Eng, vol.15, pp.63-81, 1978.

G. Prathap and G. Bhashyam, Reduced integration and the shear-flexible beam element, Int J Numer Meth Eng, vol.18, pp.172-180, 1982.

G. Prathap, The finite element method in structural mechanics, 1993.

H. Stolarski and T. Belytschko, Membrane locking and reduced integration for curved element, J Appl Mech, vol.49, pp.172-180, 1982.

C. Adam, S. Bouabdallah, M. Zarroug, and H. Maitournam, Improved numerical integration for locking treatment in isogeometric structural elements, Part I: beams, Comput Methods Appl Mech Eng, vol.279, pp.1-28, 2014.
URL : https://hal.archives-ouvertes.fr/hal-01214738

C. Adam, S. Bouabdallah, M. Zarroug, and H. Maitournam, Improved numerical integration for locking treatment in isogeometric structural elements, Part II: plates and shells, Comput Methods Appl Mech Eng, vol.284, pp.106-143, 2015.
URL : https://hal.archives-ouvertes.fr/hal-01214737

J. Simo and S. Rifai, A class of mixed assumed strain methods and the method of incompatible modes, Int J Numer Meth Eng, vol.29, pp.1595-638, 1990.

F. Koschnick, M. Bischoff, N. Camprubi, and K. Bletzinger, The discrete strain gap method and membrane locking, Comput Methods Appl Mech Eng, vol.194, pp.2444-63, 2005.

R. Bouclier, T. Elguedj, and A. Combescure, Locking free isogeometric formulations of curved thick beams, Comput Methods Appl Mech Eng, vol.245, pp.144-62, 2012.
URL : https://hal.archives-ouvertes.fr/hal-00938536

R. Bouclier, T. Elguedj, and A. Combescure, Efficient isogeometric NURBS-based solidshell elements: Mixed formulation and B-method, Comput Methods Appl Mech Eng, vol.267, pp.86-110, 2013.
URL : https://hal.archives-ouvertes.fr/hal-00938261

E. N. Dvorkin and K. J. Bathe, A continuum mechanics based four-node shell elements for general non-liner analysis, Eng Comput, vol.1, pp.77-88, 1984.

P. S. Lee and K. J. Bathe, Development of MITC isotropic triangular shell finite elements, Comput Struct, vol.82, issue.11, pp.945-62, 2004.

Y. Lee, P. S. Lee, and K. J. Bathe, The MITC3+ shell element and its performance, Comput Struct, vol.138, pp.12-23, 2014.

Y. Ko, P. S. Lee, and K. J. Bathe, A new MITC4+ shell element, Comput Struct, vol.182, pp.404-422, 2017.

K. U. Bletzinger, M. Bischoff, and E. Ramm, A unified approach for shear-locking-free triangular and rectangular shell finite elements, Comput Struct, vol.75, issue.3, pp.321-325, 2000.

J. Batoz, K. J. Bathe, and L. W. Ho, A study of three-node triangular plate bending elements, Int J Numer Meth Eng, vol.15, pp.1771-812, 1980.

J. Batoz, B. Tahar, and M. , Evaluation of a new thin plate quadrilateral element, Int J Numer Meth Eng, vol.18, pp.1655-78, 1982.

J. Batoz and P. Lardeur, A discrete shear triangular nine dof element for the analysis of thick to very thin plates, Int J Numer Meth Eng, vol.28, pp.533-60, 1989.

P. Lardeur, Développement et evaluation de deux nouveaux éléments finis de plaques et coques composites avec influences du cisaillement transverse, 1990.

J. Batoz and I. Katili, On a simple triangular Reissner/Mindlin plate element based on incompatible modes and discrete constraints, Int J Numer Meth Eng, vol.35, pp.1603-1635, 1992.

A. Ibrahimbegovi?, Plate quadrilateral finite element with incompatible modes

I. Katili, Composite Structures, vol.202, pp.182-200, 2018.

, Commun Appl Numer Methods, vol.8, pp.497-504, 1992.

A. Ibrahimbegovi?, Quadrilateral finite elements for analysis of thick and thin plates, Comput Methods Appl Mech Eng, vol.110, pp.195-209, 1993.

A. Ibrahimbegovi? and F. Frey, Stress resultant geometrically non-linear shell theory with drilling rotations. Part III: linearized kinematics, Int J Numer Meth Eng, vol.37, pp.3659-83, 1994.

I. Katili, A new discrete Kirchhoff-Mindlin element based on Mindlin-Reissner plate theory and assumed shear strain fields-part I: An extended DKT element for thickplate bending analysis, Int J Numer Meth Eng, vol.36, pp.1859-83, 1993.

I. Katili, A new discrete Kirchhoff-Mindlin element based on Mindlin-Reissner plate theory and assumed shear strain fields-part II: An extended DKQ element for thick plate bending analysis, Int J Numer Meth Eng, vol.36, pp.1885-908, 1993.

M. Mahjudin, P. Lardeur, F. Druesne, and I. Katili, Stochastic finite element analysis of plates with the certain generalized stresses method, Struct Saf, vol.61, pp.12-21, 2016.
URL : https://hal.archives-ouvertes.fr/hal-01970244

I. Katili, A. Hamdouni, J. I. Rastandi, O. Millet, and I. J. Maknun, Error estimation of plate bending problem using DKMQ element, Mod Mech Eng J, vol.2, pp.47-55, 2012.

F. T. Wong, . Erwin, A. Richard, and I. Katili, Development of the DKMQ element for buckling analysis of shear-deformable plate bending, Procedia Eng, vol.171, pp.805-817, 2017.

I. Katili, I. J. Maknun, O. Millet, and A. Hamdouni, Application of DKMQ element for composite plate bending structures, Compos Struct, vol.132, pp.166-74, 2015.

I. J. Maknun, I. Katili, and H. Purnomo, Development of DKMT element for error estimation in composite plate structures, Int J Technol, vol.6, issue.5, pp.780-789, 2015.

J. D. Rodrigues, S. Natarajan, A. Ferreira, E. Carrera, M. Cinefra et al., Analysis of composite plates through cell-based smoothed finite element and 4noded mixed interpolation of tensorial components techniques, Comput Struct, vol.135, pp.83-90, 2014.

Y. F. Xing, W. Yang, L. Bo, A. Ferreira, and A. Neves, Static and dynamic analyses of laminated plates using a layer wise theory and a radial basis function finite element method, Compos Struct, vol.170, pp.158-68, 2017.

H. C. Thai, A. Ferreira, and H. Nguyen-xuan, Naturally stabilized nodal integration mesh free formulations for analysis of laminated composite and sandwich plates, Compos Struct, vol.178, pp.260-76, 2017.

G. Castellazzi, P. Krysl, and I. Bartoli, A displacement-based finite element formulation for the analysis of laminated composite plates, Compos Struct, vol.95, pp.518-545, 2013.

G. Alfano, F. Auricchio, L. Rosati, and E. Sacco, MITC finite elements for laminated composite plates, Int J Numer Meth Eng, vol.50, pp.707-745, 2001.
DOI : 10.1002/1097-0207(20010130)50:3<707::aid-nme55>3.0.co;2-1

I. Katili, J. Batoz, I. J. Maknun, A. Hamdouni, and O. Millet, The development of DKMQ plate bending element for thick to thin shell analysis based on Naghdi/Reissner/ Mindlin shell theory, Finite Elem Anal Des, vol.100, pp.12-27, 2014.

I. J. Maknun, I. Katili, O. Millet, and A. Hamdouni, Application of DKMQ24 shell element for twist of thin-walled beams: comparison with Vlasov theory, Int J Comput Methods Eng Sci Mech, vol.17, issue.6, pp.391-400, 2016.

H. Irpanni, I. Katili, and I. J. Maknun, Development DKMQ shell element with five degrees of freedom per nodal, Int J Mech Eng Rob Res, vol.6, pp.248-52, 2017.

J. Kiendl, F. Auricchio, T. Hughes, and A. Reali, Single-variable formulations and isogeometric discretization for shear deformable beams, Comput Methods Appl Mech Eng, vol.284, pp.988-1004, 2015.

I. Katili, Unified and integrated approach in a new Timoshenko beam element, Eur J Comput Mech, vol.26, pp.282-308, 2017.

I. Senjanovi?, N. Vladimir, and M. Tomi?, An advanced theory of moderately thick plate vibrations, J Sound Vib, vol.332, pp.1868-80, 2013.

H. T. Thai, T. K. Nguyen, T. P. Vo, and T. Ngo, A new simple shear deformation plate theory, Compos Struct, vol.171, pp.277-85, 2017.

I. Katili and R. Aristio, Isogeometric Galerkin in rectangular plate bending problem based on UI approach, Eur J Mech A Solids, vol.67, pp.92-107, 2018.

K. Washizu, Variational methods in elasticity and plasticity, 1982.

A. Ibrahimbegovi?, Nonlinear solid mechanics: theoretical formulations and finite element solution methods, 2009.

I. Katili, Formulation et évaluation des nouveaux éléments finis pour l'analyse linéaire des plaques et coques de forme quelconque

U. T. , , 1993.

K. J. Bathe and E. N. Dvorkin, A four-node plate bending element based on MindlinReissner plate theory and a mixed interpolation, Int J Numer Meth Eng, vol.21, pp.367-83, 1985.

A. Ibrahimbegovi?, R. L. Taylor, and E. L. Wilson, A robust quadrilateral membrane finite element with drilling degrees of freedom, Int J Numer Meth Eng, vol.30, pp.445-57, 1990.

S. Srinivas, A refined analysis of composite laminates, J Sound Vib, vol.30, issue.4, pp.495-507, 1973.

N. J. Pagano, Exact solutions for rectangular bidirectional composites and sandwich plates, J Compos Mater, vol.4, pp.20-34, 1970.

N. J. Pagano and S. J. Hatfield, Elastic behaviour of multilayered bidirectional composites, AIAA J, vol.10, pp.931-934, 1972.

T. K. Varadan and K. Bhaskar, Bending of laminated orthotropic cylindrical shells-An elasticity approach, Compos Struct, vol.17, pp.141-56, 1991.

D. Chapelle and K. J. Bathe, The finite element analysis of shells fundamentals, 2011.
URL : https://hal.archives-ouvertes.fr/hal-00839738

J. F. Hiller and K. J. Bathe, Measuring convergence of mixed finite element discretization: an application to shell structures, Comput Struct, vol.81, pp.639-54, 2003.

J. G. Ren, Analysis of simply supported laminated circular cylindrical shell, Comput Struct, vol.11, pp.277-92, 1989.

K. J. Bathe, A. Iosilevich, and D. Chapelle, An inf-sup test for shell finite elements, Comput Struct, vol.75, pp.439-56, 2000.
URL : https://hal.archives-ouvertes.fr/hal-00839276

D. Chapelle and K. J. Bathe, Optimal consistency errors for general shell elements, C.R. Acad. Sci. Paris, Serie I, vol.332, pp.771-777, 2001.

Y. Ko, P. S. Lee, and K. J. Bathe, The MITC4+ shell elements and its performance, Comput Struct, vol.169, pp.57-68, 2016.