2016
DOI: 10.1016/j.engstruct.2016.01.051
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Unified theory for analysis of curved thin-walled girders with open and closed cross section through HSA method

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Cited by 21 publications
(8 citation statements)
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“…As shown in [19], all eigenfrequencies calculated by solid finite elements agree very well with results obtained by experimental measurements. Other very recent aspects in the area of numerical solutions of non-uniform torsion are treated in [20]- [24]. Finally, in [2], a boundary element solution is developed for dynamic analysis, considering warping of beams with arbitrary cross-sections, including shear lag effects due to both flexure and torsion.…”
Section: Introductionmentioning
confidence: 99%
“…As shown in [19], all eigenfrequencies calculated by solid finite elements agree very well with results obtained by experimental measurements. Other very recent aspects in the area of numerical solutions of non-uniform torsion are treated in [20]- [24]. Finally, in [2], a boundary element solution is developed for dynamic analysis, considering warping of beams with arbitrary cross-sections, including shear lag effects due to both flexure and torsion.…”
Section: Introductionmentioning
confidence: 99%
“…The analysis of the beam is carried out in a classical way with the typical methods of calculation for beams with thinwalled sections that take into account the warping-torsion, the warping-distortion and the frame effect of cross sections, calculating the transverse moments in the webs and deriving the corresponding stresses associated with the tangential shear and torsional stresses. Here the longitudinal and transverse analyses are carried out following the HSA (Hamiltonian Structural Analysis) method (Arici and Granata, 2016) but it is possible to carry out a classical Saint-Venant analysis adding the transverse frame effect and cross section distortion through the well-known BEF (Beam on Elastic Foundation) Analogy. The sandwich method is successively implemented in the simplified form proposed in the previous sections, using the interaction domains with stress field inclination modification (Recupero et al, 2017) and taking out the reinforcements.…”
Section: Numerical Validation Of the Analytical Model Through Finite Elementsmentioning
confidence: 99%
“…As shown in [19], all eigenfrequencies calculated by solid finite elements agree very well with results obtained by experimental measurements. Other very recent aspects in the area of numerical solutions of non-uniform torsion are treated in [20]- [24]. Finally, in [2], a boundary element solution is developed for dynamic analysis, considering warping of beams with arbitrary cross-sections, including shear lag effects due to both flexure and torsion.…”
Section: Introductionmentioning
confidence: 99%