Interface Motion in Two-Phase Solids with Elastic Misfits
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概要
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We examine the stability of solid-solid interfaces when the shear modulus is slightlydifferent in two phases. In a deep quench condition, the elastic energy is minimizedwhen harder regions are elastically isotropic. As simple examples, we derive dynamicequations for disturbances on spherical interfaces of a growing precipitate as well ason planar surfaces separating two uniaxially deformed phases. They show how theMullins-Sekerka instability is modified by the elastic misfit. A new instability ispredicted in the planar interface case.
- 社団法人日本物理学会の論文
- 1991-02-15
著者
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ONUKI Akira
Yukawa Institute for Theoretical Physics,Kyoto University
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Onuki Akira
Yukawa Institute For Theoretical Physics Kyoto University
関連論文
- Freezing of Domain Growth in Cubic Solids with Elastic Misfit
- Shear-Induced Phase Separation in Polymer Solutions
- Dynamic Equations of Polymers with Deformations in Semidilute Regions
- Interface Motion in Two-Phase Solids with Elastic Misfits