Download PDF by David J. Green: An Introduction to the Mechanical Properties of Ceramics

By David J. Green

ISBN-10: 052159913X

ISBN-13: 9780521599139

Over the last twenty-five years ceramics became key fabrics within the improvement of many new applied sciences as scientists were in a position to layout those fabrics with new constructions and houses. An realizing of the standards that impression their mechanical habit and reliability is vital. This publication will introduce the reader to present techniques within the box. It includes difficulties and routines to aid readers enhance their abilities. it is a accomplished creation to the mechanical houses of ceramics, and is designed basically as a textbook for complicated undergraduates in fabrics technological know-how and engineering. it's going to even be of worth as a supplementary textual content for extra common classes and to business scientists and engineers desirous about the improvement of ceramic-based items, fabrics choice and mechanical layout.

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Additional info for An Introduction to the Mechanical Properties of Ceramics (Cambridge Solid State Science Series)

Example text

The couples are given by (cr12)(8L)3 and (

The generalized version of Hooke's Law allows the strain energy density to be expressed as U=cijsisJ2=aisJ2. 12 Elastic behavior of anisotropic materials If the values of cr or sr for any particular single crystal are known, one can use Eqs. 54) to determine the stresses required to produce any set of strains or vice versa. Although anisotropic elasticity has been discussed primarily with respect to single crystals, there are many other types of materials that are anisotropic and one can use these equations in the same way.

12 Basic deformation mode geometries of a) simple shear and b) hydrostatic compression. 24 Elastic behavior bulk modulus, B=—P/(AV/V). The various elastic moduli for the simple loading geometries have been defined so that the modulus is always a positive quantity. One can easily determine the elastic strain energy density for each of these deformation modes and analogous expressions to Eq. , U= 7^/2/JL and U=P2/2B for simple shear and hydrostatic compression, respectively. The principle of superposition can also be applied to these elastic strain energy densities.

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An Introduction to the Mechanical Properties of Ceramics (Cambridge Solid State Science Series) by David J. Green

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