Results 121 to 130 of about 1,004 (184)
The contribution of trabeculae and the failure initiation in the proximal femur: a finite element analysis. [PDF]
J Orthop Surg ResJia P, Yang Y, Fang Z, Tang X.
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Making waves: Knowledge and data fusion in urban water modelling. [PDF]
Water Res XDuan H, Li J, Yuan Z.
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Multi-timescale finite element modeling of vocal fold edema progression due to phonotrauma. [PDF]
J Acoust Soc AmDeng JJ +3 more
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Exploring Polyurethane Elastomers as Flexible Punch Media for Microforming Applications: A Case Study of Extrusion-Cutting Process. [PDF]
Micromachines (Basel)Chen CL, Chang CH, Huang KM.
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Saint-Venant's Principle for a Piezoelectric Body
SIAM Journal on Applied Mathematics, 1998The authors obtain decay estimate for the internal energy of a semi-infinite cylindrical body made of a linear piezoelectric material. At the base of the cylinder either the displacement vectors or the traction vectors are prescribed. A part of the lateral surface of the body is rigidly fixed, and the remaining part is free of tractions.
BORRELLI, Alessandra +1 more
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On the Flexure of a Saint-Venant Cylinder
Journal of Elasticity, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Journal of Non-Crystalline Solids, 1995
A one-dimensional mechanical-rheological model is devised to understand better the decay of end effects in elastic materials. The model provides a clear physical picture of this phenomenon and analysis yields explicit formulas for the decay of shear stress in terms of the relevant physical properties.
Marshall J. Leitman, Simon M. Rekhson
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A one-dimensional mechanical-rheological model is devised to understand better the decay of end effects in elastic materials. The model provides a clear physical picture of this phenomenon and analysis yields explicit formulas for the decay of shear stress in terms of the relevant physical properties.
Marshall J. Leitman, Simon M. Rekhson
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On generalized saint-venant's problems
International Journal of Engineering Science, 1986In this paper is presented the solution of a problem proposed by \textit{C. Truesdell} [e.g. North-Holland Math. Stud. 30, 495-603 (1978; Zbl 0409.73097)], for the torsion of inhomogeneous and anisotropic cylinders [see also the authors paper in J. Elasticity 6, 277-294 (1976; Zbl 0355.73013)].
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On a counterexample to a conjecture of Saint Venant
Journal of Elasticity, 1990The Saint Venant torsion problem for an elastic cylindrical bar, with cross section \(\Omega\), leads to the following elliptic equation \(-\Delta u=1\) in \(\Omega\), \(u=0\) on \(\partial\Omega\). Saint Venant's study led to the following conjecture: (C) For plane convex domains, which are symmetric about both the axes, \(| \nabla u(x)|\) attains its
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Journal of Applied Mechanics, 2000
In this paper, the first in a series of three, a procedure based on semi-analytical finite elements is presented for constructing Saint-Venant solutions for extension, bending, torsion, and flexure of a prismatic cylinder with inhomogeneous, anisotropic cross-sectional properties. Extension-bending-torsion involve stress fields independent of the axial
Dong, S. B., Kosmatka, J. B., Lin, H. C.
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In this paper, the first in a series of three, a procedure based on semi-analytical finite elements is presented for constructing Saint-Venant solutions for extension, bending, torsion, and flexure of a prismatic cylinder with inhomogeneous, anisotropic cross-sectional properties. Extension-bending-torsion involve stress fields independent of the axial
Dong, S. B., Kosmatka, J. B., Lin, H. C.
openaire +1 more source