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Theory of elasticity

TLDR
The theory of the slipline field is used in this article to solve the problem of stable and non-stressed problems in plane strains in a plane-strain scenario.
Abstract
Chapter 1: Stresses and Strains Chapter 2: Foundations of Plasticity Chapter 3: Elasto-Plastic Bending and Torsion Chapter 4: Plastic Analysis of Beams and Frames Chapter 5: Further Solutions of Elasto-Plastic Problems Chapter 6: Theory of the Slipline Field Chapter 7: Steady Problems in Plane Strain Chapter 8: Non-Steady Problems in Plane Strain

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Shape sensing of 3D frame structures using an inverse Finite Element Method

TL;DR: In this article, a robust and efficient computational method for reconstructing the elastodynamic structural response of truss, beam, and frame structures, using measured surface-strain data, is presented.
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Phase transitions in adsorbed layers formed on crystals of square and rectangular surface lattice

TL;DR: A survey of phase transitions in adsorbed films on well defined surfaces of square and rectangular symmetry of the lattice is given in this article, with an emphasis on those which explicitly take into account final corrugation of the surface potential.
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Aspects of an adaptive hp-finite element method : Adaptive strategy, conforming approximation and efficient solvers

TL;DR: The main components needed for an adaptivehp-version finite element algorithm are discussed: an adaptive hp-refinement strategy, effective methods for constructing conforming hp-approximations, and, efficient solvers for the large, ill-conditioned systems of linear equations.
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Microtubule bending and breaking in living fibroblast cells.

TL;DR: It is shown that the rate of microtubule breaking in fibroblast cells increases approximately 40-fold as the elastic energy stored in curved microtubules increases to > approximately 1 kT/tubulin dimer, suggesting a physiologically important, micro tubule-based mechanism for mechanochemical information processing in the cell.
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Growing an actin gel on spherical surfaces.

TL;DR: A theoretical model is proposed to explain how the mechanical stress due to spherical geometry limits the growth of the actin gel, and possible conditions for developing actin comet tails are estimated.