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周期孔洞
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  periodic cavities
     in this paper, for elastic structures with small periodic cavities, we obtain a typeof computable two-scale approximate expansion for the vector-valued displacement function andgive a rigorous proof of these theoretical results.
     本文对具有小周期孔洞的复合材料弹性结构进行研究,得到了位移函数一类可计算的双尺度渐近展开式,并给予严格的理论证明.
短句来源
  “周期孔洞”译为未确定词的双语例句
     On Plane Welding Problems of Different Materials with a Doubly Periodic Set of Holes of Arbitrary Shape
     不同材料带双周期孔洞弹性平面的焊接问题
短句来源
     On the Problem of Infinite Elastic Plane with Arbitrary Peroidic Holes with Parallel Displacement
     周期孔洞具平动位移的无限弹性平面问题
短句来源
     ON THE SECOND FUNDAMENTAL PROBLEM OF THE PLANE WELDING OF DIFFERENT MATERIALS WITH A DOUBLY PERIODIC SET OF HOLES
     具双周期孔洞的不同材料弹性平面焊接的第二基本问题
短句来源
     THE TWO-SCALE ASYMPTOTIC ANALYSIS FOR ELASTIC STRUCTURES WITH SMALL PERIODIC CAVITIES
     具有小周期孔洞弹性结构的双尺度渐近分析
短句来源
     On Mixed boundary Value Problem With Arbitrary Peroidic Holes
     周期孔洞的混合边值问题
短句来源
更多       
  相似匹配句对
     On Mixed boundary Value Problem With Arbitrary Peroidic Holes
     周期孔洞的混合边值问题
短句来源
     A BRIEF DISCUSSION OF CYCLE
     周期浅析
短句来源
     Credit Cycles
     信贷周期
短句来源
     ON THE COMPLEX POTENTIALS FOR A BODY WITH HOLES IN DOUBLY PERIODIC PLANE THERMOELASTICITY
     具有孔洞的双周期热弹性平面问题的复势
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  periodic cavities
Simulations with periodic cavities as initial state show that the applied voltage can be shared between the cavities.
      
The channels may be circular or elliptical, tubular or containing periodic cavities, and straight or zig-zag.
      
The channels may be circular or elliptical, tubular or containing periodic cavities and straight or zigzag.
      


in this paper, for elastic structures with small periodic cavities, we obtain a typeof computable two-scale approximate expansion for the vector-valued displacement function andgive a rigorous proof of these theoretical results.

本文对具有小周期孔洞的复合材料弹性结构进行研究,得到了位移函数一类可计算的双尺度渐近展开式,并给予严格的理论证明.

The formulation of an infinite elastic plane with single periodic holes was given in [1]. By using the method about none ?peroidic holes,a WepMaH transformation is made,and the boundary problems are transformed into Fredholm equation . The solution is proved uniqe.

具单个周期洞的无限弹性平面问题在文献 [1]中给出了提法 ,并借鉴文献 [2 ]处理非周期孔洞问题的方法 ,作了一个WepMaH变换 ,把周期带中有多个洞的具平动位移的边值问题转化成一个Fredholm方程 ,并证明方程解的存在唯一

An infinite elastic solid containing a doubly periodic rectangular array of cylindrical inclusions under longitudinal shear is dealt with. By using Eshelby's effective inclusion method, and combining the theory of doubly periodic and doubly quasi-periodic analytical functions, a rigorous and effective method for the problem considering the interaction among inclusions is presented, and the solution in series is obtained. The classic solution for a single inclusion is rearrived at as a degenerate case. The problems...

An infinite elastic solid containing a doubly periodic rectangular array of cylindrical inclusions under longitudinal shear is dealt with. By using Eshelby's effective inclusion method, and combining the theory of doubly periodic and doubly quasi-periodic analytical functions, a rigorous and effective method for the problem considering the interaction among inclusions is presented, and the solution in series is obtained. The classic solution for a single inclusion is rearrived at as a degenerate case. The problems of doubly periodic voids, doubly periodic rigid inclusions and single periodic elastic inclusions are also solved as special cases. Numerical results disclose the influences of microstructure of a material on its mechanics properties, which include the non-uniformity of stress in inclusions caused by interaction of inclusions, non-monotonic variation of stress concentration coefficient with inclusion volume fraction in a square array and contrary dependence of stress concentration coefficient on inclusion spacings in two directions in a rectangle array.

研究无限介质中矩形排列双周期圆柱形夹杂的纵向剪切问题.利用Eshelby等效夹杂理论并结合双周期与双准周期解析函数工具,为这类考虑夹杂相互影响的问题提供了一个严格又实用的分析方法,求得了问题的全场级数解.作为退化情形得到单夹杂问题的经典解答,双周期孔洞、双周期刚性夹杂及单行(列)周期弹性夹杂等问题也可作为特殊情况被解决.数值结果揭示了这类非均匀材料力学性质随微结构参数变化的规律.

 
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