重正化群解,Renormalization Group Solution
1)Renormalization Group Solution重正化群解
1.Renormalization Group Solution Positive Research of Stock System Empirical Study;股市系统演化方程重正化群解实证研究
2.This article focus on the renormalization group solutions to evolutionary equations of complex systems.而对于具有多层次多要素的复杂系统来说,重正化群是一种非常好的研究方法,就是对复杂系统演化方程的重正化群解研究。
英文短句/例句

1.Research on Renormalization Group Solution of Complex Systems Evolutional Equation复杂系统演化方程的重正化群解研究
2.Explanations on the Renormalization of the Dual-dimensional Square Lattices YX Model;二维“十字”正方形晶格伊辛模型的重正化群解
3.Renormalization group solution for the Ising model using square block spin采用正方元胞的Ising模型实空间重正化群解
4.Renormalization Group Solution Positive Research of Stock System Empirical Study;股市系统演化方程重正化群解实证研究
5.wilson's renormalization group transformation威尔逊重正化变换群
6.To Deal with Tetragonal Ising Model by Using Renormalization Group Method重正化群方法处理正方格子伊辛模型
7.Regularity for degenerate elliptic equations on the Heisenberg groupHeisenberg群上退化椭圆方程弱解的正则性
8.PSGR calculation for Ising model of two-dimensional square lattice;二维正方晶格Ising模型的重整化群计算
9.Four Young Groups of “ New Cultural People” on the Campus;重解校园“文化新人类”的四大族群
10.Morrey regularity of higher order degenerate elliptic equation on the Heisenberg groupHeisenberg群上高阶退化椭圆方程解的Morrey正则性
11.Renormalization Method and Numerical Simulation Analysis of 2D Ising Model;二维Ising模型重正化群方法及数值模拟分析
12.Renormalization Group Method in a Class of Singular Perturbation Problems;重正化群方法在一类奇异摄动问题中的应用
13.MCRG Calculation for Ising Model of Two Dimensional Triangular Lattice;二维三角晶格Ising模型的蒙特卡罗重正化群计算
14.Study of Critical Failure on IMS with Renormalization Group Method;重正化群分析管理信息系统失效临界条件研究
15.If we do not have a good understanding of other races, it is perhaps time to re-examine our attitude.对他族的不够了解,正是重新自我审视族群心态的时候。
16.A STUDY ON THE DEGRADATION OF n-ALKANES IN No. 20 DIESEL OIL BY NATURAL STRAINS OF MICROORGANISMS FROM THE BOHAI SEA渤海微生物自然混合菌群降解20号重柴油中正烷烃的研究
17.Decomposition and Re-composition of Discourse Group-A Study of Migrant Workers Behavioral Transformation under Double Marginalization;话语群的分解与重组——农民工双重边缘化下的行为变迁研究
18.SS-Quasinormal Subgoups and Solvability of Finite GroupsSS-拟正规子群与有限群的可解性
相关短句/例句

Renormalization group重正化群
1.In the pioneer work of Rubinstein and Barton, the Yakhot-Orszag renormalization group (RNG) method for turbulence was applied to analyze the pressure-gradient-velocity correlations and the return to isotropy term in the Reynolds stress transport equation.Rubinstein和Barton在其原始工作中,利用Yakhot-Orszag湍流重正化群方法对雷诺应力输运方程中的速度-压力梯度项和各向同性回归过程进行了模拟。
2.We calculate the parameters of superstable periodic orbits using symbolic dynamics method, describe its scaling rule with renormalization group theory and obtain a double & alternative Feigenbaum constant.针对混沌理论一维迭代映射及其进行扩展问题,利用字提升法求超稳定周期轨道的参量值,并用重正化群的方法描述其标度律,得到了一种双重的、交替变化的Feigenbaum常数。
3.In this paper, the critical failure model is established by renormalization group theory approach, and the relation between the peak strength and the mean strength of the elements is studied.针对脆性岩石细观强度非均匀、离散性特征 ,利用重正化群理论建立了岩石临界破坏重正化模型 ,系统研究了岩石宏观临界强度和细观强度的定量关系 ,采用条件概率方法处理模型中细观单元间的应力转移 ,从而求得岩石临界破裂时的临界概率P ,着重研究了岩石均质度与岩石峰值强度的理论关系。
3)renormalization['ri:n?:m?lai'zei??n]重正化群
1.The 3D percolation mechanism in porous media,the characteristics of percolation cluster by numerical simulation method,and the theory of renormalization are studied.利用重正化群原理,通过数值模拟的方法研究孔隙介质三维逾渗机制和逾渗团特性,提出有效表面积率概念。
2.This paper presents a study of permeability of asphalt mixtures with renormalization method.利用重正化群方法对沥青混合料的渗透性进行研究,求出沥青混合料渗透的理论临界孔隙率。
3.Then Bond-seepage model of forming mechanism of cement concrete cracks is set up and the clique value is obtained by using renormalization in order to understand the wrecking conditions of concrete pavemen.然后建立水泥混凝土路面裂缝形成机制的键渗流模型 ,应用重正化群理论计算渗流阈值 ,并由此确定混凝土路面的破坏条件 。
4)renormalization group (RNG重正化群(RNG)
5)renormalization group重正规化群
6)Renormalized solution重正规化解
1.In this paper, the authors studied the relation between entropy solutions and renormalized solution of nonlinear elliptic equations and nonlinear parabolic equations with L 1 data.研究了具L1类 (自由项 )的非线性椭圆和抛物方程熵解和重正规化解的关系 ,首先对椭圆型情况 ,熵解和重正规化解是等价的 ,对抛物型情况 ,证明了任一重正规化解一定是熵
延伸阅读

重正化群  在重正化的质量标度变动之下,描述量子场论中重正化的格林函数(包括矩阵元)的变换规律的群。重正化把发散部分分离出的办法并不是惟一的,因为在分离时总是要引入可以跑动的质量参数 ??,相当于所选取的质量标度是不惟一的。由于这个不惟一性,重正化的格林函数必定随??而变。但物理的结果则并不随??而变。这种不变性可看作是一种"群"的不变性,?? 就是该群的群参数。这个群被称为重正化群(在统计物理学和固体物理学中,重正化群是半群)。    早在50年代,E.C.G.斯蒂克尔贝格和A.彼得曼,M.盖耳-曼和F.E.骆,H.H.博戈留博夫和Д.Β.希尔科夫就曾探讨过重正化群,但没有什么实际应用。70年代初,C.G.卡伦和K.西曼吉克给出了表达重正化的格林函数与跑动的?? 之间依赖关系的微分方程──卡伦-西曼吉克方程。不久后,D.J.格罗斯和F.威尔切克及H.D.波利策在此基础上导出了在大的动量能量传递下量子色动力学的渐近自由性质。这一重要性质在高能深度非弹性散射实验和高能e+e-对撞实验中都得到了证实。重正化群方法因此而受到人们的重视。    重正化群方法又被有成效地用于凝聚态相变和临界现象的研究,取得了很好的收获,已超出了原先的粒子物理学的范围。