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Dept. of Structures for Engineering and Architecture, University of Naples Federico II, Naples, Italy
Biography:
Raffaele Barretta was born in Naples, Italy March 20, 1980. Master Degree (5 years) in Civil Engineering with magna laude at University of Naples Federico II, 2003 - Title of thesis: Polar Models of Beams and Shells in Large Deformations. Ph.D. in Structural Mechanics at University of Naples Federico II, 2007 - Title of thesis: Mixed Variational Methods in Elasticity. Associate Professor of Solid and Structural Mechanics at the Department of Structures for Engineering and Architecture of the University of Naples Federico II since 2015. Field of expertise: Continuum Mechanics; Beams, Plates, Shells; Nano-Materials; Non-Local Elasticity; Functionally Graded Materials; MEMS/NEMS.
Selected Publications (For more see the link, Prof. Raffaele Barretta):
G. Romano, R. Barretta, and C. Sellitto, “On the evaluation of the elastoplastic tangent stiffness”, pp. 1118–1121 in VIII International Conference on Computational Plasticity (Barcelona), 2005.
G. Romano, M. Diaco, and R. Barretta, “Continuum mechanics: A Differential Geometric Approach”, Research report, Dept. of Structural Engineering, Univ. of Naples Federico II, 2005.
G. Romano, M. Diaco, and R. Barretta, “A geometric approach to the algorithmic tangent stiffness”, pp. 121–129 in III European Conference on Computational Mechanics (Lisbon), 2006.
Giovanni Romano, Carmen Sellitto and Raffaele Barretta, “Nonlinear shell theory: A duality approach”, Journal of Mechanics of Materials and Structures, Vol. 2, No. 7, 2007
Romano, G., Barretta, A. and Barretta, R. [2012] “On torsion and shear of Saint-Venant beams,” European Journal of Mechanics A/Solids 35, 47–60.
Giovanni Romano and Raffaele Barretta, “Geometric issues in non-linear computational mechanics”, Publisher and date not given in the pdf file. The most recent reference is dated 2011.
Barretta, R. On the relative position of twist and shear centres in the orthotropic and fiberwise homogeneous
Saint–Venant beam theory. Int. J. Solids Struct. 2012, 49, 3038–3046
Barretta, R. On Cesàro-Volterra Method in Orthotropic Saint-Venant Beam. J. Elast. 2013, 112, 233–253.
Barretta, R.: Analogies between Kirchhoff plates and Saint-Venant beams under torsion. Acta Mech. 224(12), 2955–2964 (2013).
Barretta R, Marotti de Sciarra F., A nonlocal model for carbon nanotubes under axial loads. Adv Mater Sci Eng vol. 2013, 6 p, Article ID 360935.
F. M. D. Sciarra and R. Barretta, “A gradient model for timoshenko nanobeams,” Phys. E: Low-Dimensional Sys. Nanostruct., vol. 62, no. 8, pp. 1–9, 2014.
Marotti de Sciarra, F.; Barretta, R. A new nonlocal bending model for Euler-Bernoulli nanobeams. Mech. Res. Commun. 2014, 62, 25–30.
Barretta, R. and Luciano, R. (2014), "Exact solutions of isotropic viscoelastic functionally graded Kirchhoff plates", Compos. Struct., 118, 448-454.
R. Barretta, F. M. D. Sciarra, and M. Diaco, “Small-scale effects in nanorods,” Acta Mech., vol. 225, no. 7, pp. 1945–1953, 2014.
Barretta, R.: Analogies between Kirchhoff plates and Saint-Venant beams under flexure. Acta Mech. 225(7), 2075-2083 (2014).
Barretta R, Feo L, Luciano R, de Sciarra FM (2015) Variational formulations for functionally graded nonlocal Bernoulli–Euler nanobeams. Compos Struct 129:80–89
Barretta, R., de Sciarra, F.M.: Analogies between nonlocal and local Bernoulli–Euler nanobeams. Arch. Appl. Mech. 85, 89–99 (2015)
Barretta, R.; Feo, L.; Luciano, R. Some closed-form solutions of functionally graded beams undergoing nonuniform torsion. Compos. Struct. 2015, 123, 132–136.
R. Barretta, L. Feo, R. Luciano, Torsion of functionally graded nonlocal viscoelastic circular nanobeams, Compos B Eng, 72 (2015), pp. 217-222
Apuzzo, A., Barretta, R. and Luciano, R. (2015), "Some analytical solutions of functionally graded Kirchhoff plates", Compos. Part B: Eng., 68, 266-269.
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