Two-scale analysis method for predicting heat transfer performance of composite materials with rando

来源 :中国科学:数学英文版 | 被引量 : 0次 | 上传用户:zuomingyu6
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
A two-scale analysis (TSA) method for predicting the heat transfer performance of composite materials with the random distribution of same-scale grains is presented. First the representation of the materials with the random distribution is briefly describ
其他文献
It is shown that the Cooper splitting theorem for the n-c.e. degrees is not compatible with cone avoidance: For any n > 1, there exist n-c.e. degree a, c.e. degr
By critical point theory, a new approach is provided to study the existence and multiplicity results of periodic and subharmonic solutions for difference equati
In this paper, we discuss the 0, 1 distribution in the highest level sequence ae-1 of primitive sequence over Z2e generated by a primitive polynomial of degree
A kind of the general finite difference schemes with intrinsicparallelism for the boundary value problem of the quasilinearparabolic system is studied without a
This paper discusses the measurements of the chromospheric magnetic field and the spatial configuration of the field at the lower solar atmosphere inferred by t
This paper introduces the fractional Sobolev spaces on spaces of homogeneous type, includingmetric spaces and fractals. These Sobolev spaces include the well-kn
Kauffman bracket polynomials of the so-called generalized tree-like links are studied. An algorithm of Witten type invariants, which was defined by Blanchet and
The stability of the weak planar oblique shock front with respect to the perturbation of the wall is discussed. By the analysis of the formation and the global
In this paper, we study globle path behavior of a multifractional Brownian motion, which is ageneralization of the fractional Brownian motion.
Let Ω be a bounded convex domain with C2 boundary in Cn and for given 0 < p, q ≤∞ and normal weight function ψ(r) let Hp,q,ψ be the mixed norm space on Ω.