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1)  dot non-deformation inclusion
点状不变形夹杂
1.
The results showed that the macroscopic fracture was belong to brittle fracture;The flake crack caused by dot non-deformation inclusion and network carbide in the steel were the main reasons for brittle fracture of the cycloid gear,and it was verified in the production.
结果表明:摆线轮断裂属于脆性断裂,钢中点状不变形夹杂及网状碳化物超标是摆线轮脆性断裂的主要原因,并在生产中得到验证。
2)  Dot Inclusion
点状夹杂
3)  globular inclusion
点状夹杂物
1.
Formation of globular inclusions in bearing steel and their removal mechanism;
轴承钢点状夹杂物成因及消除机理的探讨
2.
The resulted products after refining were examined and grade of globular inclusions reached zero.
精炼后的钢材经检验,点状夹杂物均为零级,实验证实钢液中存在的钙是点状夹杂成因的理论是正确的,用氯可以消除点状夹杂物。
4)  inclusion shape
夹杂相形状
1.
This paper is on the effluence of the inclusion shape on the overall elastoplastic behavior of a two - phase isotropic composite .
本文从材料的微观结构出发,研究以可塑性材料为基体,随机分布的椭球形弹性颗粒为夹杂相的二相复合材料,考虑夹杂相形状对其宏观弹塑性性能的影响。
5)  Globular Type Oxides
点状氧化物夹杂
6)  shape invariance
形状不变性
1.
Starting from the operator factorization in Quantum Mechanics and combined with the shape invariance of superpotential, the supersymmetric operator method can be used to exactly solve the energies and wavefunctions of bound states in a one dimensional potential well, Scarf(Ⅱ) potential.
由量子力学算符的因式分解出发,结合超势的形状不变性,运用超对称算符方法严格求解了一维势阱Scarf(Ⅱ)势的束缚态能级和波函数,并讨论了其束缚态的存在性。
2.
The concepts of supersymmetry and shape invariance are introduced and the energy levels and wave function of moving ions in the potential fields of shape invariance can be obtained after the solution of Schrdinger equation has been found by algebric methods and shape invariance technique.
介绍了超对称性和形状不变性概念;运用形状不变性技术采用代数方法求解Schrdinger方程,得出了在形状不变势场中运动粒子的能级和波函
3.
The energy eigenvalues for Poschl-Teller 1 potential are calculated by using the shape invariance technique.
采用形状不变性技术,计算了Poschl—TellerⅠ势的能量本征值,得到的能谱公式跟采用因子化方法得到的严格解完全一致,得到的形状不变式表明,Poschl—TellerⅠ势是双参量平移型形状不变势。
补充资料:大坝内部变形观测(见水工建筑物变形观测)


大坝内部变形观测(见水工建筑物变形观测)


  daba neibubianxing guanCe大坝内部变形观测见水工建筑物变形观测。
  
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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