1995
DOI: 10.1016/0961-9526(95)00043-m
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Torsion and flexure of inhomogeneous elements

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Cited by 46 publications
(17 citation statements)
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“…Extension of more complicated cases of anisotropic or non-homogeneous materials has been considered by Lekhnitskii (1971Lekhnitskii ( , 1981, Rooney and Ferrari (1995), Daví (1996), Bisegna (1998Bisegna ( , 1999, Horgan and Chan (1999), Rovenski et al (2006Rovenski et al ( , 2007 and Horgan (2007). In all cases of Saint-Venant's torsion mention above the states of strains and stresses are independent of the axial coordinate.…”
Section: Introductionmentioning
confidence: 96%
“…Extension of more complicated cases of anisotropic or non-homogeneous materials has been considered by Lekhnitskii (1971Lekhnitskii ( , 1981, Rooney and Ferrari (1995), Daví (1996), Bisegna (1998Bisegna ( , 1999, Horgan and Chan (1999), Rovenski et al (2006Rovenski et al ( , 2007 and Horgan (2007). In all cases of Saint-Venant's torsion mention above the states of strains and stresses are independent of the axial coordinate.…”
Section: Introductionmentioning
confidence: 96%
“…In recent years, research activity on functionally graded materials has stimulated interest in problems of inhomogeneous elasticity. Interesting results in the case of the torsion problem have been established by Rooney and Ferrari [8], Horgan and Chan [9], Horgan and Quintanilla [10] for isotropic bodies, and by Fraldi and Cowin [11] and Horgan [12] for anisotropic materials. Saint-Venant's problem continues to attract attention both from mathematical and technical points of view (see, e.g., [13][14][15][16] and the references therein).…”
Section: Introductionmentioning
confidence: 97%
“…Extension to more complicated cases of anisotropic or non-homogeneous materials or both has been considered by Lekhnitskii (1981), Rooney and Ferrari (1995), Horgan and Chan (1999), Ting (1999), Tarn (2001Tarn ( , 2002a, Tarn and Wang (2001), Tarn and Chang (2005) and Chen and Wei (2005), among others. In particular, Dong and his coworkers Huang and Dong, 2001;Kosmatka et al, 2001;Lin et al, 2001) used a semi-analytic finite element method to investigate the Saint-Venant problem of inhomogeneous, generally anisotropic cylinders with non-circular sections.…”
Section: Introductionmentioning
confidence: 98%