Download Electromagneto-mechanics of material systems and structures by Yasuhide Shindo PDF

By Yasuhide Shindo

Comprehensive creation to the basics and cutting-edge study advancements in electromagneto-mechanics of adaptive materials

• Covers a large and sundry diversity of topic components (theoretical, experimental, computational experiences and/or business purposes) of electromagneto-mechanics from state of the art primary study to utilized study, and purposes in rising technologies
• Electromagneto-mechanics of fabric structures and constructions has constructed quickly with wide purposes in electronics undefined, nuclear engineering, clever fabrics and MEMS
• Written by way of one of many world’s top specialists during this box

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Extra resources for Electromagneto-mechanics of material systems and structures

Example text

The larger values of the parameters l∕a and h∕a will give the worst scenario for design purposes. 5 45 Summary Magnetoelastic vibrations and waves of the conducting materials have been examined. The influence of magnetic field on the dynamic singular stresses of the cracked conducting materials has also been displayed graphically and discussed in detail. It has been shown that the use of conducting materials in the superconducting structures should involve the study of the effect of the magnetic field on the fracture and deformation.

J. Fract. 41(2), 105 (1989). [16] I. N. Sneddon, Fourier Transforms, McGraw-Hill, New York, 1951. [17] Y. Shindo and S. Tohyama, “Scattering of oblique flexural waves by a through crack in a conducting mindlin plate in a uniform magnetic field,” Int. J. Solids Struct. 35(17), 2183 (1998). [18] Y. Shindo, I. Ohnishi and S. Toyama, “Dynamic singular moments in a perfectly conducting mindlin plate with a through crack under a magnetic field,” ASME J. Appl. Mech. 67(4), 503 (2000). [19] Y. Shindo, “Diffraction of antiplane shear waves by a finite crack in the presence of the magnetic field,” ZAMM 56(1), 33 (1976).

79) into Eq. 95) and using Eqs. 06 × 10−2 . The dashed line represents the result of hc = 0. 003. The effect of the magnetic field on the phase velocity is observed at low wave number, similar to the case for the classical plate. Next, we consider the magnetic fields of H0x = H0 , H0y = H0z = 0 (Case I) and H0z = H0 , H0x = H0y = 0 (Case III). The solution procedure is the same as that of Case II. 108) + + 1 hc = 0 (Case III) 9(1 − ????) 3 3 8 ????2 + 3(1 − ????) 9 } 2 ( It is expected that the effect of the y-direction magnetic field (Case II) on flexural waves is more pronounced than those of x- and z-direction magnetic fields (Cases I and III).

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