A Density Matrix Renormalization Group Study of the Low-Lying Excited States of a Molybdenum Carbonyl-Nitrosyl Complex. [PDF]
Freitag L +3 more
europepmc +1 more source
Renormalization-group approach to multifractal structure of growth probability distribution in diffusion-limited aggregation [PDF]
Takashi Nagatani
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Choice Modeling With Context Effects: Generalization for Observational Data
ABSTRACT Established procedures of analyzing the effect of context on choice consider simple, compact environments in laboratory settings. However, these approaches severely limit the study of context effects and, as a consequence, the applicability of their findings.
Zakaria Babutsidze +6 more
wiley +1 more source
Extracting the asymptotic behavior of S-matrix elements from their phases
The asymptotic kinematic limits of S-matrices are dominated by large logarithms which, roughly speaking, fall into two categories: those which are controlled by a renormalization group (RG) scale, which we may think of as logs involving ratios of ...
Ira Z. Rothstein, Michael Saavedra
doaj +1 more source
State-space renormalization group theory of nonequilibrium reaction networks: Exact solutions for hypercubic lattices in arbitrary dimensions. [PDF]
Yu Q, Tu Y.
europepmc +1 more source
Determination of critical points and flow diagrams by Monte Carlo renormalization group methods [PDF]
David J.E. Callaway, R. Petronzio
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Abstract We analyse and clarify the finite‐size scaling of the weakly‐coupled hierarchical n$n$‐component |φ|4$|\varphi |^4$ model for all integers n≥1$n \ge 1$ in all dimensions d≥4$d\ge 4$, for both free and periodic boundary conditions. For d>4$d>4$, we prove that for a volume of size Rd$R^{d}$ with periodic boundary conditions the infinite‐volume ...
Emmanuel Michta +2 more
wiley +1 more source
Inverse renormalization group based on image super-resolution using deep convolutional networks. [PDF]
Shiina K +4 more
europepmc +1 more source
The three‐dimensional Seiberg–Witten equations for 3/2$3/2$‐spinors: A compactness theorem
Abstract The Rarita‐Schwinger–Seiberg‐Witten (RS–SW) equations are defined similarly to the classical Seiberg–Witten equations, where a geometric non–Dirac‐type operator replaces the Dirac operator called the Rarita–Schwinger operator. In dimension 4, the RS–SW equation was first considered by the second author (Nguyen [J. Geom. Anal. 33(2023), no. 10,
Ahmad Reza Haj Saeedi Sadegh +1 more
wiley +1 more source
Renormalization-Group Approach to Critical Behaviors in Thermo Field Dynamics [PDF]
H. Matsumoto, Y. Nakano, H. Umezawa
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