1) partial recycled concrete
部分再生骨料混凝土
1.
In order to investigate mechanical properties of partial recycled concrete beams,15 partial recycled concrete beams with 5 kinds of reinforcement ratios were studied by experiment.
为了研究部分再生骨料混凝土梁的力学性能,完成了5种配筋率共15根部分再生骨料混凝土梁的试验。
2) recycled aggregate concrete
再生骨料混凝土
1.
Review of research on recycled aggregate concrete;
再生骨料混凝土研究述评
2.
Development and research of recycled aggregate concrete.;
再生骨料混凝土的开发与研究
3.
Study on the strength of recycled aggregate concrete based on orthogonal experiment;
基于正交试验的再生骨料混凝土强度研究
3) recycled concrete
再生骨料混凝土
1.
Analyses and evaluation of the behaviour of recycled aggregate and recycled concrete;
再生骨料及再生骨料混凝土的性能分析与评价
2.
Based on the test of 27 group cubes and 5 group prisms,the relationship between cubic compressive strength and water-to-cement ratio,the relationship between cube compressive strength and prism strength,and the relationship between cubic compressive strength and Young s modules of recycled concrete are investigated.
对再生骨料混凝土27组立方体试件和5组棱柱体试件进行了试验,主要研究了再生骨料混凝土的水灰比与立方体抗压强度的关系,以及立方体抗压强度与棱柱体抗压强度和弹性模量之间的换算关系。
4) recycled concrete aggregate
再生混凝土骨料
1.
Study on the production process and classification criteria of recycled concrete aggregate
再生混凝土骨料生产工艺与分类标准的研究
2.
The basic properties of recycled concrete are directly affected by the recycled concrete aggregate.
再生混凝土骨料的基本性能直接影响再生混凝土的性能。
3.
The basic properties of recycled concrete aggregate directly affect its performance;therefore,the research on the properties of recycled aggregate is especially important.
再生混凝土骨料的基本特性直接影响到它的性能,因此研究再生骨料的性能显得尤为重要。
5) recycled aggregate
再生混凝土骨料
1.
So it is very important to study the physical properties of construction waste as recycled aggregate.
再生混凝土骨料的基本性能特别是物理性能直接影响再生混凝土的性能,因此对建筑垃圾再生骨料物理性能的研究非常重要;本文主要从压碎指标值、表观密度、吸水率、含泥量与骨料自身粒径、原生混凝土强度关系的角度进行深入研究;研究表明,再生骨料的质量在很大程度上取决于建筑垃圾中原生混凝土的物理性能。
6) perforated recycled concrete brick
再生骨料混凝土多孔砖
补充资料:部分
部分
portion
部分【训币佣;。op”H,l,集合的 对于直线上的集合,是指集合与区间的交集;对于。维空问(性)2)中的集合,是指集合与开球、开长方体、开超平行体的交集.这个概念的重要性基于下述事实:集合A在集合B中处处稠密,如果B的任何非空部分含有A的点,换言之,闭包AOB集合A在B中无处稠密,如果A在B的任何部分中无处稠密,即B的任何部分均不含于A,
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