Titlebook: IUTAM Symposium on Non-Linear Singularities in Deformation and Flow; Proceedings of the I D. Durban (Faculty of Aerospace Engineering),J. R

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D. Leguillonnables backyard astronomers to observe these events and takeIn the Victorian era – or for non-British readers, the mid-to-late nineteenth century – amateur astronomy tended to center on Solar System objects. The Moon and planets, as well as bright comets, were the key objects of interest. The bright

Living-Will

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L. I. Slepyane Moon and planets, as well as bright comets, were the key objects of interest. The brighter variable stars were monitored, but photography was in its infancy and digital imaging lay a century in the future. Today, at the start of the twenty-first century, amateurs are better equipped than any profe

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High Weissenberg Number Asymptotics and Corner Singularities in Viscoelastic FlowsFlows of viscoelastic fluids at high Weissenberg number exhibit sharp stress boundary layers and complicated singularities at corners of the domain. The paper reviews recent progress in understanding the analytical nature of high Weissenberg number flows and associated singularities.

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The Bimaterial Notch ProblemThe bimaterial notch problem has been receiving much attention recently. It is important in many industrial applications in which bonded parts are employed. Consider the geometry in Fig. 1 in which two linear elastic, homogeneous wedges are bonded to one another.

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Creep Induced Cohesive Crack Propagation in Mixed ModeWestergaard (1939) gave the first solution to the problem of a Mode I crack in an elastic medium. He admits infinite stresses (stress singularity) at the crack tip, introducing the concept of . as a measure of stress field severity. This theory was called Linear Elastic Fracture Mechanics (.).

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https://doi.org/10.1007/978-94-011-4736-1continuum mechanics; deformation; mechanics; numerical methods; plasticity