1) fiber integration method
纤维积分法
2) steel fiber content
钢纤维体积分数
3) fiber volume fraction
纤维体积分数
1.
Effect of fiber volume fraction on friction and wear properties of C/C composites;
纤维体积分数对炭/炭复合材料摩擦磨损性能的影响
2.
Calculation of fiber volume fraction for multidirectional filament wound glass-fiber/epoxy tubes;
多向纤维缠绕玻璃钢管的纤维体积分数
3.
The relationships of the loop length, stitch density and thickness of fabrics to yarn linear density were analyzed with the experiment data, and the fiber volume fraction of glass fiber plain knitted fabrics was estimated theoretically.
通过对针织物结构参数的研究,分析了玻璃纤维针织物线圈长度、密度以及厚度与纱线线密度的关系,并从理论上推导了纬平针织物的纤维体积分数。
4) fibre volume fraction
纤维体积分数
1.
Effects of various fibre volume fraction on the performances of C/C composite;
纤维体积分数对炭/炭复合材料性能的影响
2.
In this paper, the effects of the fibre volume fraction on mechanical properties of K 3D/MCPA composites are presented.
本文研究了纤维体积分数对三维编织芳纶纤维增强铸性尼龙 (简称K3D MCPA)复合材料力学性能的影响。
5) fiber volume content
纤维体积分数
1.
Based on three group of integer felts with different fiber volume content were densified with CVD pyrolytic carbon, and a model of gas transport within a integer felt on the course of CVD process, the effect of carbon fiber volume content on the densification course of CVD (chemical vapor deposition) was investigated.
将3组不同纤维体积分数的整体毡采用等温CVD进行沉积热解炭增密,结合CVD沉积过程中整体毡内气体传质数学模型,研究了整体毡的纤维体积分数对CVD增密过程的影响,研究结果表明:纤维体积低的整体毡沉积时增重率高;纤维体积分数高的整体毡容易获得较高密度的C/C复合材料;纤维体积分数超过35％的整体毡经过300 h的化学气相沉积,坯体的体积密度能达到1。
2.
The geometry model formular is used to deduce the length of yarns,the oridentation angle of the nodulated yarns and the fiber volume content on some typical 2.
借助模型推导出纱线在几种典型结构(浅交弯联、浅交直联、深角联)的单元体结构内的纱线长度、接结经的取向角和纤维体积分数,并对材料进行拉伸、压缩性能预测。
6) volume fraction of fiber
纤维体积分数
1.
Effect of volume fraction of fiber in cement sheath on casing stress;
水泥环纤维体积分数对套管受力的影响
补充资料：纤维积
纤维积
fibre product
纤维积[方肠℃脚闭.以:paee几oe二oe npoo3oe八e。。el，一组拓扑空间戈关于一组连续映射f::戈~X0，二‘了的 T“x000.积(T永honovp初喊)n，。、瓜的子集X、，具有诱导拓扑，由满足下述条件的点x={x，}e11。。，劣组成:对、中所有的指标。和:’有几x:二人有.使点x={x二}‘戈与点凡“弋(或与点几x:“戈)成对应的映射称为把纤维积弋映成戈(:‘了)(或映成凡)的射髻(PxDJ。沈沁”).若空间X0是单点空间，则戈二n。〔，戈.若诸戈(:“、)都是完全正则空间，则纤维积弋也是完全正则空间，纤维积，尤其是它的特例部分积(part词p代刁1以)，完全适合于构造(在同胚包含意义下)具有已知权及已知维数的万有拓扑空间，见万有空间(画记巧司sP出笼). E.A.n歇汤石伽撰[补注】在范畴理论中也使用“拉回”一词，见范礴中对象的纤维积(fibreP耐uctof。坛‘怡in aCa峋驴ry). 胡师度、白苏华译
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参考词条