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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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Mechanical Characterization of Dental Ceramics by Hertzian Contacts

TL;DR: Hertzian indentation testing is proposed as a protocol for evaluating the role of microstructure in the mechanical response of dental ceramics, with results showing the most brittle responses are observed in the fine glass-ceramics and porcelain; conversely, the most quasi-plastic responses are observation in the coarse glass-cers and zirconia.
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The thermodynamic theory of nonhydrostatically stressed solids

TL;DR: In this article, the authors compare the theories of Gibbs and Kamb with those of Verhoogen and MacDonald, and conclude that only Gibbs' theory has any validity in terms of crystal stability as a function of orientation.
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Extracting Cell Stiffness from Real-Time Deformability Cytometry: Theory and Experiment

TL;DR: This work disentangle mutual contributions of cell size and cell stiffness to cell deformation by a theoretical analysis in terms of hydrodynamics and linear elasticity theory and demonstrates that the analytical model not only predicts deformed shapes inside the channel but also allows for quantification of cell mechanical parameters.
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The design of doubly curved sandwich panels with honeycomb cores

TL;DR: In this article, it is shown that by modifying the honeycomb geometry, a range of doubly curved panel cores can be formed that can be either synclastic or anticlastic.
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Fluid Films with Curvature Elasticity

TL;DR: In this article, the phenomenology of surfactant fluid-film microstructures interspersed in bulk fluids poses significant challenges to continuum theory by using simple models of elastic surfaces.