Finite Element Analysis of Structures Through Unified Formulation: Carrera/Finite

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Geometrically nonlinear refined shell theories by Carrera Unified Formulation (2019, methodology): “Owing to the intrinsic scalable nature of CUF [5, 50], the nonlinear governing equations and the related FE arrays can be conveniently and straightforwardly constructed to obtain the refined and full geometrically nonlinear structural theory through the fundamental nuclei (FNs), a core unit of the s”
Efficient CUF-based FEM analysis of thin-wall structures with Lagrange polynomial expansion (2020, methodology): “The governing equations were obtained by means of Principal of Virtual Displacements (PVD) and the virtual variation of the strain energy in a compact form can be derived as brought in [13].”
Recent developments on refined theories for beams with applications (2015, unknown): “Table 6 Simply-supported pinched shell, transversal displacement, u z , at the loading point (midsurface) (Carrera et al., 2014b).”
Carrera unified formulation (CUF) for the micropolar plates and shells. I. Higher order theory (2020, background): “[4, 110] as well as the papers mentioned above.”
Carrera unified formulation (CUF) for the micropolar plates and shells. II. Complete linear expansion case (2020, background): “[26, 27] as well as the papers mentioned above.”