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1)  plane linear inclusion
平面线夹杂
2)  interfacial rigid line inclusion
界面刚性线夹杂
3)  surface inclusions
表面夹杂
1.
This paper studies the problem of surface inclusions and cracks of continuous casting slab at Maanshan Steel and puts forward corresponding measures to solve the problem.
针对马钢板坯连铸生产过程中出现的表面夹杂与裂纹进行分析研究,提出了改进措施。
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4)  surface inclusion
表面夹杂
1.
Results indicate that surface inclusions can be reduced and physical product quality of steel improved by taking a few proper measures including the use of high quality mould powder and refactory mate- rial and an increase in amount of final deoxidizing Al.
分析脱氧加铝量、中间包加铝操作、结晶器保护渣及中间包耐火材料等工艺操作因素对16MnR钢板表面夹杂的影响。
2.
Against the characteristics of surface inclusions of medium plate,the resources of inclusions,the influence of the performances and shape of casting powder to inclusions were analyzed.
针对柳钢中板表面夹杂物缺陷的特点,分析了夹杂物的来源和保护渣性能、形态对夹杂物的影响。
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5)  interface inclusion
界面夹杂
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6)  line inclusion
线夹杂
1.
The generalized two-dimensional problem of piezoelectric media with collinear r i gid line inclusions is studied based on Stroh formalism.
基于Stroh理论，研究了含N个共线刚性线夹杂压电介质的广义二维问题，给出了介质内的复势函数、夹杂内的电场和夹杂尖端附近场奇异性系数的解析表达式。
2.
Taking the short-fiber reinforced composite materials as engineering background and using the engineering model of line-inclusion and the basic solutions of a single inclusions a set of singular equations of plane problem of interaction between line inclusions was deduced.
以短纤维复合材料为工程背景,本文利用线夹杂的工程计算模型以及无限平面中单夹杂的基本解,导出了线夹杂和线夹杂相互作用的平面问题的奇异积分方程。
3.
Taking the short_fiber composite materials as engineering back_ground, utilizing the existing basic solutions of single inclusion and single crack, the plane problem of vertical contact interactions between line crack and rigid line inclusion in infinite plane (matrix) from the viewpoint of crack fracture mechanics is studied.
以短纤维复合材料等作为工程背景 ,采用现有文献中单裂纹和单夹杂的基本解 ,对无限平面 (基体 )上 ,裂纹和线夹杂的垂直接触问题从断裂力学的角度作了研究 ,得到了问题的积分方程 ,推出了接触点的性态指数、奇性应力及以此表示的接触点附近三个区域内的应力强度因子表达式·　并给出了一些数值结果 ,可供工程实际参考
补充资料：渐屈线(平面曲线的)


渐屈线(平面曲线的)
evohite (of a pbne curve)

渐屈线(平面曲线的)【e，浦血何a内I此。口，e);”。几犯-Ta.月oc，0.鱿P二o面」 已知曲线7的曲率中心的集合下.若r二r(s)(其中、是7的弧长参数)是7的方程，则它的渐屈线的方程有如下形状: *r+去，，其中k是曲率而，是下的单位法向量.下图显示了三种典型情形下渐屈线的构造: a)若沿整条曲线k’有固定符号且k不为零;今赚条‘b S0 图c b)若沿整条曲线k’有固定符号且k在s=s。处为零; e)若对于s0;对于s>50，k‘<0:k‘(50)二0，并且k不为零(渐屈线上对应于s“s。的点是尖点). 与下的曲线段sl簇s毛s:对应的渐屈线的弧长是 ‘(S，一)一}共一共}. 】火气52)凡气s，)1渐屈线是下的法线族的包络.曲线7称为它的渐屈线的渐伸线(见渐伸线(平面曲线的)(e明习硫mt(ofap】anec山、吧))).八.八.Cb盆o月o“撰【补注】若犷是下的渐屈线，则下是丫的渐伸线，见渐伸线(平面曲线的)(e铂1卿t(of aP妞叱c透ve)).
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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