Polycrystalline metals, porous rocks, colloidal suspensions, epitaxial thin films, rubber, fibre reinforced composites, gels, foams, granular aggregates, sea ice, shape-memory metals, magnetic materials, electro- rheological fluids, and catalytic materials are all examples of materials where an understanding of the mathematics on the different length scales is a key to interpreting their physical behavior. In their analysis of these media, scientists coming from a multitude of professions have encountered similar ...
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Polycrystalline metals, porous rocks, colloidal suspensions, epitaxial thin films, rubber, fibre reinforced composites, gels, foams, granular aggregates, sea ice, shape-memory metals, magnetic materials, electro- rheological fluids, and catalytic materials are all examples of materials where an understanding of the mathematics on the different length scales is a key to interpreting their physical behavior. In their analysis of these media, scientists coming from a multitude of professions have encountered similar mathematical problems, yet it is rare for researchers in the various fields to meet. The chapters in this volume have emerged from the 1995-1996 program at the Institute for Mathematics and its Applications devoted to Mathematical Methods
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Add this copy of Mathematics of Multiscale Materials to cart. $52.55, like new condition, Sold by Media Smart rated 4.0 out of 5 stars, ships from Hawthorne, CA, UNITED STATES, published 1998 by Springer.
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New. Print on demand Sewn binding. Cloth over boards. 287 p. Contains: Unspecified, Tables, black & white. IMA Volumes in Mathematics and Its Applications, 99.
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