Results 101 to 110 of about 198 (163)
Green's function modeling of response of two-dimensional materials to point probes for scanning probe microscopy. [PDF]
Phys Lett A, 2016 Tewary VK, Quardokus RC, DelRio FW.
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Computational models for the determination of depth-dependent mechanical properties of skin with a soft, flexible measurement device. [PDF]
Proc Math Phys Eng Sci, 2016 Yuan J +6 more
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Stokes flow singularities in a two-dimensional channel: a novel transform approach with application to microswimming. [PDF]
Proc Math Phys Eng Sci, 2013 Crowdy DG, Davis AM.
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High-resolution traction force microscopy. [PDF]
Methods Cell Biol, 2014 Plotnikov SV +3 more
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Characterizing heterogeneous properties of cerebral aneurysms with unknown stress-free geometry: a precursor to in vivo identification. [PDF]
J Biomech Eng, 2011 Zhao X, Raghavan ML, Lu J.
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A Note on Uniqueness in Linear Elastostatics
Journal of Elasticity, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Giuseppe Puglisi +2 more
exaly +3 more sources
Variational Formulation of Elastostatics
Solid Mechanics and Its Applications, 2013In this chapter the variational characterizations of a solution to a boundary value problem of elastostatics are recalled. They include the principle of minimum potential energy, the principle of minimum complementary energy, the Hu-Washizu principle, and the compatibility related principle for a traction problem.
Naobumi Sumi +2 more
exaly +2 more sources
2020
Abstract In this chapter the basic field equations in terms of displacement, strain, and stress, and typical boundary conditions which are necessary to formulate a complete three-dimensional boundary-value-problem for linear elasticity in the static case (i.e., neglect of inertial terms) are stated. The uniqueness of a solution to such a
Lallit Anand, Sanjay Govindjee
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Abstract In this chapter the basic field equations in terms of displacement, strain, and stress, and typical boundary conditions which are necessary to formulate a complete three-dimensional boundary-value-problem for linear elasticity in the static case (i.e., neglect of inertial terms) are stated. The uniqueness of a solution to such a
Lallit Anand, Sanjay Govindjee
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2020
Stiffness is an important consideration in the design and application of parallel robots, since it is a measure of the ability of its end-effector to resist deformation due to an external wrench, i.e., forces and moments. The stiffness issue pertains to the computation of the stiffness matrix and its characterization.
Guanglei Wu, Huiping Shen
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Stiffness is an important consideration in the design and application of parallel robots, since it is a measure of the ability of its end-effector to resist deformation due to an external wrench, i.e., forces and moments. The stiffness issue pertains to the computation of the stiffness matrix and its characterization.
Guanglei Wu, Huiping Shen
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Special Topics in Elastostatics
1977Publisher Summary This chapter emphasizes the fact that, mathematically, elasticity theory has much in common with modern theories of thin elastic shells, plates, or rods; static theories of liquid crystals; and various other local theories associated with the most common types of variational principles.
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