Mathematics of multiscale materials
Author(s)
Bibliographic Information
Mathematics of multiscale materials
（The IMA volumes in mathematics and its applications, v. 99）
Springer, c1998
- : hbk
Available at / 18 libraries
-
Library, Research Institute for Mathematical Sciences, Kyoto University数研
: hbkC-P||Minneapolis||1995-199698032555
-
No Libraries matched.
- Remove all filters.
Search this Book/Journal
Note
Includes bibliographical references
Description and Table of Contents
Description
The 1995-1996 program at the Institute for Mathematics and its Applications was devoted to mathematical methods in material science, and was attended by materials scientists, physicists, geologists, chemists engineers, and mathematicians. This volume contains chapters which emerged from four of the workshops, focusing on disordered materials; interfaces and thin films; mechanical response of materials from angstroms to meters; and phase transformation, composite materials and microstructure. The scales treated in these workshops ranged from the atomic to the macroscopic, the microstructures from ordered to random, and the treatments from "purely" theoretical to highly applied. Taken together, these results form a compelling and broad account of many aspects of the science of multi-scale materials, and will hopefully inspire research across the self-imposed barriers of twentieth century science.
Table of Contents
Scaling limit for the incipient spanning clusters.- Bounded and unbounded level lines in two-dimensional random fields.- Transversely isotropic poroelasticity arising from thin isotropic layers.- Bounds on the effective elastic properties of martensitic polycrystals.- Statistical models for fracture.- Normal and anomalous diffusions in random flows.- Calculating the mechanical properties of materials from interatomic forces.- Granular media: some new results.- Elastic freedom in cellular solids and composite materials.- Weakly nonlinear conductivity and flicker noise near percolation.- Fine properties of solutions to conductivity equations with applications to composites.- Composite sensors and actuators.- Bounding the effective yield behavior of mixtures.- Upper bounds on electrorheological properties.- On spatiotemporal patterns in composite reactive media.- Equilibrium shapes of islands in epitaxially strained solid films.- Numerical simulation of the effective elastic properties of a class of cell materials.
by "Nielsen BookData"