cubic deformation

The face-centered cubic ( f.c.c.) crystals with high stacking fault energies deform predominantly by crystallographic slip. For the crystals with low stacking fault energies, in addition to crystallographic slip, deformation twinning also plays an important role in maintaining generalized plastic flow.

高层错能FCC材料塑性变形主要靠晶体滑移，而对于低层错能材料，除晶体滑移之外，在维持正常塑性流动方面，变形孪晶也起重要作用。

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Deformation Due to Time Harmonic Sources in Micropolar Thermoelastic Medium Possessing Cubic Symmetry With Two Relaxation Times

具有立方对称性及两个弛豫时间的微极热弹性介质中调和时间源引起的变形

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In a previous paper, we derived rich exact solutions of Boussinesq equation using a deformation mapping approach, from which a simple algebraic transformation relation of a special type of solution between the Boussinesq equation and the cubic nonlinear Klein-Gordon ( NKG) equation was established.

在文[1]中，我们利用变形映射法，构造了Boussinesq方程与三次非线性Klein-Gordon（NKG）方程一类特殊类型解的代数变换关系，得到丰富的精确解。

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Here, according to the classical theory of plastic deformation of the single crystal and slip characteristic of the face centered cubic with zincblende structure crystal, the reasons why the polygons came into being were clarified. The polygons'internal angle must be 60 ° or 120 °.

文中从经典的晶体范性形变理论和面心立方闪锌矿结构晶体所具有的滑移特性出发，阐明了出现在CZT（111）Cd面的多边形的形成机理，其内角必为60°或120°。

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