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The Theory of Composites (Cambridge Monographs on Applied and Computational Mathematics)
 
 
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The Theory of Composites (Cambridge Monographs on Applied and Computational Mathematics) [Hardcover]

Graeme W. Milton (Author)

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Book Description

May 6, 2002 0521781256 978-0521781251 1st
The theory of composite materials is the study of partial differential equations with rapid oscillations in their coefficients. Although extensively studied for more than a hundred years, an explosion of ideas in the past four decades has dramatically increased our understanding of the relationship among the properties of the constituent materials, the underlying microstructure of a composite, and the overall effective moduli that govern the macroscopic behavior. This renaissance has been fueled by the technological need for improving our knowledge base of composites, by the advance of the underlying mathematical theory of homogenization, by the discovery of new variational principles, by the recognition of how important the subject is to solving structural optimization problems, and by the realization of the connection with the mathematical problem of quasiconvexification. This book surveys these exciting developments at the frontier of mathematics and presents many new results.

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"...there existed no book or review paper that would allow a newcomer to get a general knowledge of the state of the art. The book of Graeme Milton fills this gap, and it does the job in a splendid manner that will make it the reference book on composite materials for a long time." Mathematical Reviews

Book Description

Some of the greatest scientists including Poisson, Faraday, Maxwell, Rayleigh, and Einstein have contributed to the theory of composite materials. Mathematically, it is the study of partial differential equations with rapid oscillations in their coefficients. Although extensively studied for more than a hundred years, an explosion of ideas in the last four decades (and particularly in the last two decades) has dramatically increased our understanding of the relationship between the properties of the constituent materials, the underlying microstructure of a composite, and the overall effective (electrical, thermal, elastic) moduli which govern the macroscopic behavior. This book surveys these exciting developments at the frontier of mathematics and presents many new results.

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Inside This Book (learn more)
First Sentence:
Composites are prevalent in both nature and among engineered materials. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
coated sphere assemblage, ellipsoid assemblage, lamination formula, harmonic mean bounds, attainability criteria, neutral coated inclusions, periodic microgeometry, extremal translations, square integrable fields, effective tensor, effective elasticity tensor, coated ellipsoids, thermoelectric power factor, homogenization coefficients, infinitesimal volume fraction, stability under lamination, effective conductivity tensor, average field approximations, elasticity tensor field, antiplane elasticity, coupled field problem, laminate field, average polarization field, isotropic conductivity tensor, translated medium
Key Phrases - Capitalized Phrases (CAPs): (learn more)
New York, Journal of Applied Physics, Physical Review, Applied Mathematics, Journal of Mathematical Physics, Mathematical Modelling of Composite Materials, United Kingdom, Journal of Physics, Doklady Akademii Nauk, Journal of Statistical Physics, New Jersey, Pitman Publishing Ltd, Journal of Computational Physics, American Institute of Physics, Applied Mechanics Reviews, Dal Maso, Soviet Phys, The Netherlands, Condensed Matter, International Journal of Engineering Science, References Avellaneda, Related Interdisciplinary Topics, Cambridge University Press, Journal of Applied Mechanics, Journal of Composite Materials
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This book cites 85 books:
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