TY - JOUR
T1 - Beam moment and shear force calculations using digital-camera experiments
AU - Ju, Shen Haw
AU - Hsu, Hsin Hsiang
N1 - Funding Information:
The author(s) disclosed receipt of the following financial support for the research, authorship, and/or publication of this article: This study was supported by the National Science Council, Republic of China, under contract number NSC90-2218-E-006-063.
Publisher Copyright:
© The Author(s) 2019.
PY - 2019/6/1
Y1 - 2019/6/1
N2 - This article presents an image-based method to find the beam moment and shear force using the measured beam displacements. A least-squares method is first developed to find the rotations and lateral displacements at beam ends using the measured displacements along the beam. Then, the moments and shear forces of this beam segment are obtained using the matrix formulation including shear deformation and large displacement effects. Two experimental schemes, image symbol dot and image-correlation methods, were used to validate the accuracy of the proposed scheme. The comparison of the results between the finite element analysis and the two methods shows acceptable accuracy. Although this method is mainly applied to the elastic region, one can still find the moment and shear force at the inelastic region using the equilibrium equation.
AB - This article presents an image-based method to find the beam moment and shear force using the measured beam displacements. A least-squares method is first developed to find the rotations and lateral displacements at beam ends using the measured displacements along the beam. Then, the moments and shear forces of this beam segment are obtained using the matrix formulation including shear deformation and large displacement effects. Two experimental schemes, image symbol dot and image-correlation methods, were used to validate the accuracy of the proposed scheme. The comparison of the results between the finite element analysis and the two methods shows acceptable accuracy. Although this method is mainly applied to the elastic region, one can still find the moment and shear force at the inelastic region using the equilibrium equation.
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U2 - 10.1177/1687814019860675
DO - 10.1177/1687814019860675
M3 - Article
AN - SCOPUS:85068360228
SN - 1687-8132
VL - 11
JO - Advances in Mechanical Engineering
JF - Advances in Mechanical Engineering
IS - 6
ER -