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eBook Quasicrystal and application of mathematical theory of elasticity (English) ePub

by Chen Yuzhuo

eBook Quasicrystal and application of mathematical theory of elasticity (English) ePub
Author: Chen Yuzhuo
Language: Chinese
ISBN: 7030256697
ISBN13: 978-7030256690
Publisher: China Press (2007)
Subcategory: No category
Rating: 4.6
Votes: 890
Formats: lrf azw docx txt
ePub file: 1946 kb
Fb2 file: 1276 kb

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Mobile version (beta). Mathematical Theory of Elasticity of Quasicrystals and Its Applications. Tianyou Fan. Download (pdf, . 8 Mb) Donate Read.

This interdisciplinary work on condensed matter physics, the continuum mechanics of novel materials, and partial differential equations, discusses the mathematical theory of elasticity and hydrodynamics of quasicrystals, as well as its applications. By combining theoretical analysis and experimental data, mathematical studies and practical applications, readers will gain a systematic, comprehensive and in-depth understanding of condensed matter physics, new continuum mechanics and applied mathematics.

the mathematical theory of elasticity and hydrodynamics of quasicrystals, as well as its applications.

This inter-disciplinary work covering the continuum mechanics of novel materials, condensed matter physics and partial differential equations discusses the mathematical theory of elasticity of quasicrystals (a ne. .

This inter-disciplinary work covering the continuum mechanics of novel materials, condensed matter physics and partial differential equations discusses the mathematical theory of elasticity of quasicrystals (a new condensed matter) and its applications by setting up new partial differential. Engineering Mechanics. Authors: Fan, Tian-You. An in-depth innovative presentation of mathematical derivations and solutions.

The theory of elastic crystals adopted is that which has been elaborated by.Chapter VI. treats of Saint-Venant's theory of the equilibrium of beams.

To understand the nature of the application of the theory of elasticity to practical problems it is necessary to have some knowledge of the behaviour of bodies more than infinitesimally strained, and I have given a short sketch of what is known in regard to technical elasticity. In spite of the work of Prof. Pearson it seems not yet to be understood by English mathematicians that the cross-sections of a bent beam do not remain plane. Offers a theoretical system and methodology of elasticity. Includes analytic solutions for dislocations and cracks in various quasicrystal systems.

from book Mathematical Theory of Elasticity of Quasicrystals and Its Applications (p. 89-232). Theory of Elasticity of Three-Dimensional Quasicrystals and Its Applications. Chapter · September 2016 with 8 Reads. 5–8, we discussed the theories of elasticity of one- and two-dimensional quasicrystals and their applications. In this chapter, the theory and applications of elasticity of three-dimensional quasicrystals will be dealt with. Do you want to read the rest of this chapter? Request full-text.

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Elasticity theory of one-dimensional quasicrystals and simplification For the application of these aperiodic crystals, defects are a critical issue.

Elasticity theory of one-dimensional quasicrystals and simplification. Elasticity theory of two-dimensional quasicr. For the application of these aperiodic crystals, defects are a critical issue. Thus the book also presents a detailed treatement of the study of defects in quasicrystals by high resolution electron microscopy and ion channeling, as well as computer simulations of defects and fracture in decorated tilings.

Sciences Press, 2010. Soft cover. Book Condition: New. 1st Edition. Language : English ; 363 pages (International Edition );1st Edition This inter-disciplinary work covering the continuum mechanics of novel materials, condensed matter phyics and partial differential equations discusses the mathematical theory of elasticity of quasicrystals (a new condensed matter) and its applications by setting up new partial differential equations of higher order and their solutions under complicated boundary value and initial value conditions. The new theories developed here dramatically simplify the solving of complicated elasticity equation systems. Large numbers of complicated equations involving elasticity are reduced to a single or a few partial differential equations of higher order. Systematical and direct methods of mathematical physics and complex variable functions are developed to solve the equations under appropriate boundary value and initial value conditions, and many exact analytical solutions are constructed.
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