重整化群(RNG, Renormalization Group)是一种用于构筑许多物理现象之模型的通用方 法。该方法起源于量子力学和高能物理中对于基本粒子场的研究。
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density matrix renormalization group 密度矩阵重整化群
wilson's renormalization group transformation 威尔逊重正化变换群
functional renormalization group equation 泛函重整化群方程
Renormalization Group Flow 中重整化群流
uperfluid density and stiffness of two-dimensional weakly interacting Boson system at zero temperature are calculated by one-loop renormalization group method using Holzmann-Baym formula.
利用Holzmann-Baym超流密度公式以及准确到一圈图的重整化群方法,计算了零温下二维弱相互作用玻色体系的超流密度和超流刚度。
参考来源 - 二维玻色系统超流密度的重整化群研究First of all, we compared and analyzed the results of the renormalization group transition with different size groups.
首先,理论上讨论了重正化群方法Kadanoff 集团不同大小划分下求解结果的对比分析。
参考来源 - 二维Ising模型重正化群方法及数值模拟分析·2,447,543篇论文数据,部分数据来源于NoteExpress
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By using the method of density matrix renormalization group, the ground state entanglement in different systems is studied.
通过密度矩阵重整化群的方法,我们研究了不同系统中的基态纠缠。
An effective numerical solution of renormalization group equations is introduced, and compared with the traditional solution of polynomial expansion.
介绍了重正化群方程的一种有效的数值解法,并与多项式展开的传统解法作了比较。
Using the real-space renormalization group transformation method, critical behavior on two-dimension and d-dimension(d>2) X fractal lattices is studied.
采用实空间重整化群变换的方法,研究了2维和d(d>2)维X分形晶格上的临界性质。
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