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Unified formulation of geometrically nonlinear refined beam theories

Mechanics of advanced materials and structures, 2018-01, Vol.25 (1), p.15-31

2018

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Carrera unified formulation (CUF) for the micropolar plates and shells. I. Higher order theory

Mechanics of advanced materials and structures, 2022-02, Vol.29 (6), p.773-795

2022

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Carrera unified formulation (CUF) for the micropolar beams: Analytical solutions

Mechanics of advanced materials and structures, 2021-03, Vol.28 (6), p.583-607

2021

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Carrera Unified Formulation (CUF) for the composite shells of revolution. Equivalent single layer models

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.22-44

2024

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Carrera unified formulation for the micropolar plates

Mechanics of advanced materials and structures, 2022-08, Vol.29 (22), p.3163-3186

2022

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Carrera unified formulation (CUF) for the micropolar plates and shells. II. Complete linear expansion case

Mechanics of advanced materials and structures, 2022-02, Vol.29 (6), p.796-815

2022

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Carrera unified formulation (CUF) for the shells of revolution. Numerical evaluation

Mechanics of advanced materials and structures, 2024-04, Vol.31 (7), p.1597-1619

2024

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Analysis of plate reinforced by straight and curved stiffeners by using novel plate elements with refined through-the-thickness expansion

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.13-21

2024

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Carrera unified formulation (CUF) for the micropolar plates and shells. III. Classical models

Mechanics of advanced materials and structures, 2022-12, Vol.29 (27), p.6336-6360

2022

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Unified one-dimensional finite element for the analysis of hyperelastic soft materials and structures

Mechanics of advanced materials and structures, 2023-01, Vol.30 (2), p.342-355

2023

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Thermal Stability of FGM Sandwich Plates Under Various Through-the-Thickness Temperature Distributions

Journal of thermal stresses, 2014-12, Vol.37 (12), p.1449-1481

2014

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Geometrically nonlinear refined shell theories by Carrera Unified Formulation

Mechanics of advanced materials and structures, 2021-07, Vol.28 (16), p.1721-1741

2021

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Rotordynamic analyses with variable-kinematic beam and shell finite elements

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.45-57

2024

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Popular benchmarks of nonlinear shell analysis solved by 1D and 2D CUF-based finite elements

Mechanics of advanced materials and structures, 2020-07, Vol.27 (13), p.1098-1109

2020

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A variable ESL/LW kinematic plate formulation for free-vibration thermoelastic analysis of laminated structures

Journal of thermal stresses, 2019-04, Vol.42 (4), p.452-474

2019

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A variable kinematic shell formulation applied to thermal stress of laminated structures

Journal of thermal stresses, 2017-07, Vol.40 (7), p.803-827

2017

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Vibration analysis of thermally loaded isotropic and composite beam and plate structures

Journal of thermal stresses, 2023-05, Vol.46 (5), p.369-386

2023

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An analysis of the propagation of surface acoustic waves in a substrate covered by a metal T-plate with the Carrera unified formulation

Mechanics of advanced materials and structures, 2024-10, Vol.31 (20), p.4904-4912

2024

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Variable kinematic shell elements for composite laminates accounting for hygrothermal effects

Journal of thermal stresses, 2017-12, Vol.40 (12), p.1523-1544

2017

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A variational approach of the boundary value problem for elastic Cosserat bodies

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.58-63

2024

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Analysis of FGM Beams by Means of Classical and Advanced Theories

Mechanics of advanced materials and structures, 2010-11, Vol.17 (8), p.622-635

2010

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Evaluation of geometrically nonlinear effects due to large cross-sectional deformations of compact and shell-like structures

Mechanics of advanced materials and structures, 2020-07, Vol.27 (14), p.1269-1277

2020

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A regularized higher-order beam elements for damage analysis of reinforced concrete beams

Mechanics of advanced materials and structures, 2024-01, Vol.31 (1), p.79-91

2024

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Multilayered plate elements with node-dependent kinematics for electro-mechanical problems

International journal of smart and nano materials, 2018-10, Vol.9 (4), p.279-317

2018

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Linearized buckling analysis of isotropic and composite beam-columns by Carrera Unified Formulation and dynamic stiffness method

Mechanics of advanced materials and structures, 2016-09, Vol.23 (9), p.1092-1103

2016

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Unified formulation of geometrically nonlinear refined beam theories

Carrera unified formulation (CUF) for the micropolar plates and shells. I. Higher order theory

Carrera unified formulation (CUF) for the micropolar beams: Analytical solutions

Carrera Unified Formulation (CUF) for the composite shells of revolution. Equivalent single layer models

Carrera unified formulation for the micropolar plates

Carrera unified formulation (CUF) for the micropolar plates and shells. II. Complete linear expansion case

Carrera unified formulation (CUF) for the shells of revolution. Numerical evaluation

Analysis of plate reinforced by straight and curved stiffeners by using novel plate elements with refined through-the-thickness expansion

Carrera unified formulation (CUF) for the micropolar plates and shells. III. Classical models

Unified one-dimensional finite element for the analysis of hyperelastic soft materials and structures

Thermal Stability of FGM Sandwich Plates Under Various Through-the-Thickness Temperature Distributions

Geometrically nonlinear refined shell theories by Carrera Unified Formulation

Rotordynamic analyses with variable-kinematic beam and shell finite elements

Popular benchmarks of nonlinear shell analysis solved by 1D and 2D CUF-based finite elements

A variable ESL/LW kinematic plate formulation for free-vibration thermoelastic analysis of laminated structures

A variable kinematic shell formulation applied to thermal stress of laminated structures

Vibration analysis of thermally loaded isotropic and composite beam and plate structures

An analysis of the propagation of surface acoustic waves in a substrate covered by a metal T-plate with the Carrera unified formulation

Variable kinematic shell elements for composite laminates accounting for hygrothermal effects

A variational approach of the boundary value problem for elastic Cosserat bodies

Analysis of FGM Beams by Means of Classical and Advanced Theories

Evaluation of geometrically nonlinear effects due to large cross-sectional deformations of compact and shell-like structures

A regularized higher-order beam elements for damage analysis of reinforced concrete beams

Multilayered plate elements with node-dependent kinematics for electro-mechanical problems

Linearized buckling analysis of isotropic and composite beam-columns by Carrera Unified Formulation and dynamic stiffness method

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