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inclusion problem
相关语句
  夹杂问题
     Elastic Solution of a Single Inclusion Problem in Wire Material
     丝状材料单夹杂问题的弹性解
短句来源
     The closed-form solutions of the electroelastic Eshelby's tensors can be expressed by the Eshelby's tensors of the perfectly elastic inclusion problem and the perfectly dielectric inclusion problem.
     建立了电弹Eshelby张量与弹性夹杂问题的Eshelby张量、介电夹杂问题的Eshelby张量之间的关系式。
短句来源
     GREEN'S FUNCTIONS FOR THE TWO CIRCULAR INCLUSION PROBLEM IN PLANE ELASTOSTATICS
     平面弹性中双圆柱夹杂问题的格林函数
短句来源
     Since the closed-form solutions of the Eshelby's tensors of the perfectly elastic inclusion problem and the perfectly dielectric inclusion problem can be given by theory of elasticity and electrodynamics respectively, the electroelastic Eshelby's tensors can be gotten conveniently.
     由于弹性及介电夹杂问题的Eshelby张量可以由弹性理论与电动力学求出,因此由本文所建立的这三类Eshelby张量之间的关系,可以很方便地求出力电耦合夹杂问题的电弹Eshelby张量。
短句来源
  “inclusion problem”译为未确定词的双语例句
     The solution of the nonlinear evolution inclusion problem with the form u′(t)+B(t,u(t))∈f(t) is studied, In this problem, the operator is of type (M).
     研究了一类形似u′(t) +B(t,u(t) )∈f(t)的发展包含问题的解 ,其中的算子为 (M)型的 .
短句来源
     Numerical Calculation of the Stress Field for the Inclusion Problem
     夹杂物问题应力场的数值计算
短句来源
     In this paper, the solution of the nonlinear evolution inclusion problem with the form u'(t)+B(t, u(t)) * f(t) is studied.
     在这篇文章中,我们主要研究了一类形似u′(t)+B(t,u(t))f(t)的发展包含问题的解。
短句来源
     THE ELLIPTICAL INCLUSION PROBLEM AND INTERFACE CRACK PROBLEM UNDER ANTI—PLANE STRAIN CONDITION IN PIEZOELECTRIC MATERIAL
     压电材料反平面应变状态的椭圆夹杂及界面裂纹问题
短句来源
     An Existence Theorem of Solution for the Class of Generalized Variational Inclusion Problem with Set-valued Mappings
     广义集值映象变分包含问题解的一个存在定理
短句来源
更多       
  相似匹配句对
     problem.
     潮滩环境问题越来越多元化、复杂化。
短句来源
     On Problem
     问题论
短句来源
     The Crack-Inclusion Interaction Problem
     裂纹夹杂相互干涉问题
短句来源
     The problem of elastic inclusion is also studied.
     还讨论了弹性夹渣问题.
短句来源
     intranuclear inclusion
     核内包涵体
短句来源
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  inclusion problem
On the reduction of the dual integral equations to a Fredholm integral equation which features a closed-form kernel, solutions to the inclusion problem are computed.
      
The lamellar inclusion problem in plane elasticity
      
The localization problem (spheroidal duplex inclusion problem) is formulated with the Papkovitch-Neuber approach; this requires expansion formulae for the spheroidal potentials, which are derived in the Appendix.
      
The flat inclusion problem in bonded dissimilar anisotropic elastic media under longitudinal shear loading
      
In particular, a dynamic inclusion problem for homogeneous isotropic centrosymmetric micropolar elasticity is investigated.
      
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The elastic inclusion problem, that is the calculation of the stress-strain field and the elastic energy of an anisotropic elastic medium with an elastic inclusion contained in it, is one of the important problems in materials science.Especially, the variation of the elastic energy of the system with the orientations of the inclusion in the medium (i. e. the orientational dependence of the elastic energy), and the orientation of the inclusion corresponding to the minimum of the...

The elastic inclusion problem, that is the calculation of the stress-strain field and the elastic energy of an anisotropic elastic medium with an elastic inclusion contained in it, is one of the important problems in materials science.Especially, the variation of the elastic energy of the system with the orientations of the inclusion in the medium (i. e. the orientational dependence of the elastic energy), and the orientation of the inclusion corresponding to the minimum of the elastic energy of the system are of great theoretical land practical significance in the investigations of the habit orientations of the phase transformations and precipitate particles, the prediction of the microcracking direction as well as the optimum distribution of the reinforcement fibers in the composites.Based on the "Point Force-Line Force Method" given by H. Y. Yang and Y.T. Chou in 1976, a general computer program is compiled, which is applicable to the numerical calculation of the elastic energy of the elliptical inclusion oriented in any direction of the anisotropic medium for the generalized plane problem. The values of the elastic energy of the elliptic inclusions with their cylinder axes along the <100>, <110> and <111> directions in cubic metals Fe, Nb and Al were computed, and the dependence of elastic energies on the orientation of cross elliptic sections, which was rotating around their cylindcr axes, has been illustrated explicitly in graphic charts.The following conclusions arc deduced from the calculation results:1. The system has its elastic energy when the inclusion is lying on the crystal planes and oriented along the crystal directions of low indexes.2. The elastic energy of the system with the inclusion subjected to pure shear strain is 1/3-1/2 of that with the inclusion subjected to principal strain.3. The elastic energy of the anisotropic system with thin plate inclusions is very small. As the elliptic index e=b/a→0 the elastic energy of the system approaches nil.4. If the boundary energy could be neglected, the new phase and the precipitate with the lowest elastic energy would take the thin plate shape and shear mode in phase transformations and precipitation.

本文编制了各向异性介质中椭圆柱形夹杂物弹性能数值计算的通用程序。计算了立方晶系中<100>,<110>和<111>方向夹杂物的弹性能,给出了三种夹杂物的弹性能方位分布曲线,并讨论了夹杂物形状和应变状态等因素对体系弹性能的影响。

A modified Piagetian's class inclusion task and a simplifiedclassification task were presented to prechoolers. The results indicated: 1. The ability of solving class inclusion problem was facilitatedby three factors(1)endowing general class with the common attributionsof perception, (2)highlighting the common attributions in instruction,(3) comparing sub-class with general-class by counting performance. 2. Several stages were involved in solving the class inclusionproblem: First, children around the age...

A modified Piagetian's class inclusion task and a simplifiedclassification task were presented to prechoolers. The results indicated: 1. The ability of solving class inclusion problem was facilitatedby three factors(1)endowing general class with the common attributionsof perception, (2)highlighting the common attributions in instruction,(3) comparing sub-class with general-class by counting performance. 2. Several stages were involved in solving the class inclusionproblem: First, children around the age of 4 could only compare theindividual attributions of a subclass with those of another one. Theydid not know that generality exists in individuality. Secondly, childrenbetween 5-6 could compare sub-class with general class bearing theattributions of perception, and the whole through the senses perceived.Finally children around the age of 7 and above could solve classinclusion problem in the abstract and recognize the logical relationshipbetween the part and the whole. 3. The hierarchical structure of class was shown in the 3 to4-year-olds when familiar stimuli were manipulated in a simplified task ofclassification.

本研究结果表明:通过突出类的共同知觉属性以及指导语上对总类的强调、计数活动等能促进学前儿童解决类包含任务;如简化任务要求,仅提供熟悉的有限刺激物让儿童分类,即使3,4岁儿童也能按一定的类别标准分类,从而表现出初步的分类能力。

The paper presents a self-consistent finite element method (SCFEM)dealing with inclusion problems. Based on self-consistent model, the average elastic properties of effective medium are calculated by the fi nite element iteration procedure. As applications of this method, the average elastic moduli for unidirectional short-fiber composites are obtained and the effect of fiber geometry on average elastic properties of composites are in-vestigated. The numerical results agree well with those of experiments....

The paper presents a self-consistent finite element method (SCFEM)dealing with inclusion problems. Based on self-consistent model, the average elastic properties of effective medium are calculated by the fi nite element iteration procedure. As applications of this method, the average elastic moduli for unidirectional short-fiber composites are obtained and the effect of fiber geometry on average elastic properties of composites are in-vestigated. The numerical results agree well with those of experiments.

本文提出了处理夹杂问题的自洽有限元法。它以自洽模型为基础,利用有限元迭代法计算有效介质的平均弹性性能。作为应用,本文利用该方法计算了单向短纤维增强复合材料的平均弹性模量,并比较了纤维的几何形状对复合材料平均弹性性能的影响。数值结果与实验值吻合较好。

 
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