Search:
Match:
3 results

Analysis

This paper addresses the challenge of analyzing the mixing time of Glauber dynamics for Ising models when the interaction matrix has a negative spectral outlier, a situation where existing methods often fail. The authors introduce a novel Gaussian approximation method, leveraging Stein's method, to control the correlation structure and derive near-optimal mixing time bounds. They also provide lower bounds on mixing time for specific anti-ferromagnetic Ising models.
Reference

The paper develops a new covariance approximation method based on Gaussian approximation, implemented via an iterative application of Stein's method.

Analysis

This research applies theoretical physics concepts to analyze nuclear reactions, a highly specialized field. The use of Glauber theory and variational Monte Carlo methods suggests a focus on improving the understanding of nuclear interactions.
Reference

The research analyzes nuclear reactions on a 12C target.

Analysis

This research explores nuclear scattering using a combination of Glauber theory and variational Monte Carlo methods, representing a novel approach to understanding nuclear interactions. The study's focus on ab initio calculations suggests an attempt to accurately model complex nuclear phenomena from first principles.
Reference

Ab initio Glauber-theory calculations of high-energy nuclear scattering observables using variational Monte Carlo wave functions