On Saint-Venant’s Problem for an Inhomogeneous, Anisotropic Cylinder—Part I: Methodology for Saint-Venant Solutions
From MaRDI portal
Publication:3443577
DOI10.1115/1.1363598zbMath1110.74419OpenAlexW2141724844MaRDI QIDQ3443577
No author found.
Publication date: 1 June 2007
Published in: Journal of Applied Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1115/1.1363598
Related Items (11)
Torsion of cylindrically orthotropic elastic circular bars with radial inhomogeneity: some exact solutions and end effects ⋮ On solution strategies to Saint-Venant problem ⋮ A semi-analytic meshfree method for Almansi-Michell problems of piezoelectric cylinders ⋮ Saint-Venant problem for solids with helical anisotropy ⋮ Nonlinear, three-dimensional beam theory for dynamic analysis ⋮ The torsional centre position of stocky beams with arbitrary noncircular cross-sectional shapes and with arbitrary elastic material properties ⋮ Torsional stresses near the bonded interface of a tube-to-tube connected cylindrically orthotropic circular shaft with radial inhomogeneity ⋮ A method of analysis for end and transitional effects in anisotropic cylinders ⋮ Much ado about shear correction factors in Timoshenko beam theory ⋮ Some end effects in a cylindrically orthotropic circular tube of finite length with radial inhomogeneity subjected to torsional loads ⋮ A simple higher-order beam model that is represented by two kinematic variables and three section constants
This page was built for publication: On Saint-Venant’s Problem for an Inhomogeneous, Anisotropic Cylinder—Part I: Methodology for Saint-Venant Solutions