Shape sensing of 3D frame structures using an inverse Finite Element Method

By Marco Gherlone, Priscilla Cerracchio, Massimiliano Mattone, M. Sciuva, Alexander Tessler. 2012

243 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Computer Vision and Pattern Recognition, Mechanical Engineering

View Paper: https://www.semanticscholar.org/paper/ef3ec1de3fc54e605658a474fe73765c6923f5cb

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In Civil and Structural Engineering

In Computer Vision and Pattern Recognition

In Mechanical Engineering

Citations in the corpus

Shape sensing methods: Review and experimental comparison on a wing-shaped plate (2018, background): “Particularly promising and versatile are the variational approaches, which employ different types of error functional and problem-dependent finite element approximations to solve the inverse problem of the full-field shape reconstruction [13,38-68].”
Fibre Optic Sensors for Structural Health Monitoring of Aircraft Composite Structures: Recent Advances and Applications (2015, methodology): “The application of this approach to SHM of 3D structures is reported in [107].”
Strain-Based Deformation Shape-Estimation Algorithm for Control and Monitoring Applications (2013, background): “[14,15] further investigated the approach and its application on 3-D frame structures.”
An enhanced inverse finite element method for displacement and stress monitoring of multilayered composite and sandwich structures (2017, methodology): “Since the first publication of the iFEM algorithm in [26, 27], various theoretical studies including a three-node inverse shell element [28], a four-node quadrilateral inverseshell element [29], and an efficient inverse frame element [12, 30-32] have been devoted to expanding the horizon of the iFEM”
Displacement and stress monitoring of a Panamax containership using inverse finite element method (2016, methodology): “Furthermore, Cerracchio et al. (2010) and Gherlone et al. (2011, 2012, 2014) formulated a robust inverse frame element that uses kinematic assumptions of Timoshenko beam theory including stretching, bending, transverse-shear and torsion deformation modes.”
A quadrilateral inverse-shell element with drilling degrees of freedom for shape sensing and structural health monitoring (2016, methodology): “The iFEM framework is precise, powerful and sufficiently fast for real-time applications of any type of static and dynamic loading, as well as a wide range of elastic materials since only the strain–displacement relationship is used in the formulation [10,11].”