1995
DOI: 10.1016/0263-8223(95)00119-0
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Bending of curved sandwich beams

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Cited by 20 publications
(20 citation statements)
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“…The Young's modulus of the core E c is on the other hand a very large quantity, often in the order of 10 8 -10 9 Pa, so if the change of thickness w t À w b is significant then the first term of the equation above will be dominating over the other. This is the case if there is a global bending moment resultant, because this will tend to stretch or compress the transverse core, as was reported by Smidt [14], who used the terms opening or closing moments because of this.…”
Section: Transverse Normal Stressesmentioning
confidence: 77%
“…The Young's modulus of the core E c is on the other hand a very large quantity, often in the order of 10 8 -10 9 Pa, so if the change of thickness w t À w b is significant then the first term of the equation above will be dominating over the other. This is the case if there is a global bending moment resultant, because this will tend to stretch or compress the transverse core, as was reported by Smidt [14], who used the terms opening or closing moments because of this.…”
Section: Transverse Normal Stressesmentioning
confidence: 77%
“…The failure occurred by fracture of the core near the outer F/C interface. Stress analysis of curved monolithic and sandwich beams [1,3,5,6] loaded by opening bending moments reveals that the curved region will be subject to a radial tension ( r > 0). Sandwich beams with a weak foam core are prone to fail due to through-thickness tension in the core, or at the F/C interface if this is the weak link.…”
Section: Flexure Test Resultsmentioning
confidence: 99%
“…ANDREW M. LAYNE AND LEIF A. CARLSSON minimizes radial stress concentrations at the junctions between the straight and curved regions of the beam [3].…”
mentioning
confidence: 99%
“…Librescu et al (1994 for buckling and post buckling problems of sandwich shells subjected to thermal induced deformations, Vaswani et al (1988) for vibration problems, Di Sciuva and Carrera (1990) and Rao and Meyer-Piening (1990) for buckling of sandwich shells. In addition, Hildebrand (1991), Smidt (1995), Tolf (1983) and Kant and Kommineni (1992) used FE models adopting the Reissner-Mindlin hypothesis, and Kuhhorn and Schoop (1992) adopted displacements distributions (third and second order polynomial) derived for flat sandwich panels, for the analysis of sandwich shells. The effects of the radial (transverse) flexibility of the core on the local and overall behaviour of the curved sandwich panels have been implemented through the use of the high-order sandwich panel theory (HSAPT) for curved panels assuming geometrical linearity, see Frostig (1999) and others.…”
Section: Introductionmentioning
confidence: 99%