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1.
Exact renormalization group equations are derived for a position-space renormalization of spin systems with weak long-range forces. It is shown how an apparent dependence of the critical exponents on the choice of the renormalization group can be resolved via the mechanism of dangerous irrelevant variables and that this same mechanism is responsible for the breakdown of hyperscaling. The dimensiond=4 can be seen to be a borderline dimension above which classical critical exponents are expected. 相似文献
2.
Daniel P. Snowman 《Physica A》2011,390(9):1505-1515
Renormalization-group methods are used with a hierarchical lattice to model a Blume-Capel spin glass with annealed vacancies and competing crystal-field interactions. The strength of competing cross-link interactions is progressively increased as the effects, upon the phase diagrams, are investigated. A series of phase diagrams have been produced, sinks interpreted, and critical exponents calculated for higher order transitions. 相似文献
3.
本文考虑具有有限矩的1维无穷可分分布的正交多项式的母函数,通过“一步提升”原则得到的重正化核的显式表示,建立重正化核运算与Poisson随机积分之间的关系. 相似文献
4.
Tom Alberts Jeremy Clark Saša Kocić 《Stochastic Processes and their Applications》2017,127(10):3291-3330
We study a directed polymer model defined on a hierarchical diamond lattice, where the lattice is constructed recursively through a recipe depending on a branching number and a segment number . When it is known that the model exhibits strong disorder for all positive values of the inverse temperature , and thus weak disorder reigns only for (infinite temperature). Our focus is on the so-called intermediate disorder regime in which the inverse temperature vanishes at an appropriate rate as the size of the system grows. Our analysis requires separate treatment for the cases and . In the case we prove that when the inverse temperature is taken to be of the form for , the normalized partition function of the system converges weakly as to a distribution and does so universally with respect to the initial weight distribution. We prove the convergence using renormalization group type ideas rather than the standard Wiener chaos analysis. In the case we find a critical point in the behavior of the model when the inverse temperature is scaled as ; for an explicitly computable critical value the variance of the normalized partition function converges to zero with large when and grows without bound when . Finally, we prove a central limit theorem for the normalized partition function when . 相似文献
5.
In this paper, we study the existence and asymptotic behavior of radial solutions for a class of nonlinear Schrödinger elliptic equations on infinite domains describing the gyre of geophysical fluid flows. The existence theorem and asymptotic properties of radial positive solutions are established by using a new renormalization technique. 相似文献
6.
Let f:I→I be a unimodal map on I without homtervals. We characterize the α-limit set of each point in I by considering the consecutive renormalization process of f. 相似文献
7.
Bo Deng 《Journal of Differential Equations》2011,250(6):2940-2957
For a class of circuit models for neurons, it has been shown that the transmembrane electrical potentials in spike bursts have an inverse correlation with the intra-cellular energy conversion: the fewer spikes per burst the more energetic each spike is. Here we demonstrate that as the per-spike energy goes down to zero, a universal constant to the bifurcation of spike-bursts emerges in a similar way as Feigenbaum's constant does to the period-doubling bifurcation to chaos generation, and the new universal constant is the first natural number 1. 相似文献
8.
J. Salas 《Journal of statistical physics》1995,80(5-6):1309-1326
A method for computing low-temperature series for renormalized operators in the two-dimensional Ising model is proposed. These series are applied to the study of the properties of the truncated renormalized Hamiltonians when we start at very low temperature and zero field. The truncated Hamiltonians for majority rule, Kadanoff transformation, and decimation for 2×2 blocks depend on the how we approach the first-order phase-transition line. The renormalization group transformations are multivalued and discontinuous at this first-order transition line when restricted to some finite-dimensional interaction space. 相似文献
9.
S. Moss de Oliveira P. M. C. de Oliveira F. C. de Sá Barreto 《Journal of statistical physics》1995,78(5-6):1619-1627
Using the finite-size scaling renormalization group, we obtain the two-dimensional flow diagram of the Blume-Capel model forS=1 andS=3/2. In the first case our results are similar to those of mean-field theory, which predicts the existence of first- and second-order transitions with a tricritical point. In the second case, however, our results are different. While we obtain in theS=1 case a phase diagram presenting a multicritical point, the mean-field approach predicts only a second-order transition and a critical endpoint. 相似文献
10.
K.J. Wiese 《The European Physical Journal B - Condensed Matter and Complex Systems》1998,1(3):269-272
The dynamical scaling properties of selfavoiding polymerized membranes with internal dimension D are studied using model A dynamics. It is shown that the theory is renormalizable to all orders in perturbation theory and
that the dynamical scaling exponent z is given by . This result applies especially to membranes (D=2) but also to polymers (D=1).
Received: 5 September 1997 / Accepted: 17 November 1997 相似文献