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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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Citations
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Fracture of Ceramics

TL;DR: In this article, the current state of the art of the fracture of brittle ceramic materials is reviewed and the typical loading situations (thermal shock, contact damage) are analyzed and the resulting fracture modes are discussed.
Journal ArticleDOI

Universal shape and pressure inside bubbles appearing in van der Waals heterostructures.

TL;DR: Using atomic force microscopy, a variety of bubbles formed by monolayers of graphene, boron nitride and MoS2 are analysed and their shapes are found to exhibit universal scaling, in agreement with the analysis based on the theory of elasticity of membranes.
Journal ArticleDOI

If Cell Mechanics Can Be Described by Elastic Modulus: Study of Different Models and Probes Used in Indentation Experiments

TL;DR: It is concluded that it is possible to describe the elastic properties of the cell body by means of an effective elastic modulus, used in a self-consistent way, when using the brush model to analyze data collected with a dull AFM probe.
Proceedings ArticleDOI

Simulation of object and human skin formations in a grasping task

TL;DR: The solution to the grasping problem is based on displacement commands instead of force commands used in robotics and human behavior, which allows a realistic envelope deformation of the human fingers comparable to existing methods.
Journal ArticleDOI

Smoothing and accelerated computations in the element free Galerkin method

TL;DR: In this paper, the authors considered the smoothing of the approximating functions at concave boundaries and the speedup of the calculation of the approximate functions and their derivatives and showed a moderate improvement in the accuracy of the smoothed interpolant.