Preprint Article Version 1 Preserved in Portico This version is not peer-reviewed

Observing Material Properties in Composite Structures from Actual Rotations

Version 1 : Received: 14 August 2023 / Approved: 15 August 2023 / Online: 16 August 2023 (03:20:07 CEST)

A peer-reviewed article of this Preprint also exists.

Emadi, S.; Sun, Y.; Lozano-Galant, J.A.; Turmo, J. Observing Material Properties in Composite Structures from Actual Rotations. Appl. Sci. 2023, 13, 11456. Emadi, S.; Sun, Y.; Lozano-Galant, J.A.; Turmo, J. Observing Material Properties in Composite Structures from Actual Rotations. Appl. Sci. 2023, 13, 11456.

Abstract

Shear deflection effects are traditionally neglected in most structural system identification methods. Unfortunately, this assumption might lead to significant errors in some structures, like deep beams. Although some inverse analysis methods based on the stiffness matrix method including shear deformation effects have been presented in the literature, none of these methods is able to deal with actual rotations in their formulations. Recently, the observability techniques, one of the first methods for the inverse analysis of structures included the shear effects into the system of equations. In this approach, the effects of shear rotation are neglected. When actual rotations on site are used to estimate the mechanical properties in the inverse analysis, it can result in serious errors in the observed properties. This characteristic might be especially problematic in structures such as deep beams where only rotations can be measured. To solve this problem and increase the observability techniques' applicability, this paper proposes a new approach to include shear rotations into the inverse analysis by observability techniques. This modification is based on the introduction of a new iterative process. To illustrate the applicability and potential of the proposed method, the inverse analysis of several examples of growing complexity is presented.

Keywords

composite structures; observability method; shear rotation; stiffness matrix method; structural system identification

Subject

Engineering, Civil Engineering

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