A Stochastic Method for Computing Hadronic Matrix Elements
Constantia Alexandrou, Simon Dinter, Vincent Drach, Kyriakos, Hadjiyiannakou, Karl Jansen, and Dru B. Renner

TL;DR
This paper introduces a stochastic approach for calculating baryon three-point functions, offering greater versatility and efficiency at large lattice volumes for computing hadronic matrix elements.
Contribution
The paper presents a novel stochastic method that improves upon the traditional sequential approach for baryon three-point function calculations.
Findings
Favorable signal-to-noise ratio at large volumes
Error scaling analysis supports efficiency of the stochastic method
Method is more versatile than existing techniques
Abstract
We present a stochastic method for the calculation of baryon three-point functions that is more versatile compared to the typically used sequential method. We analyze the scaling of the error of the stochastically evaluated three-point function with the lattice volume and find a favorable signal-to-noise ratio suggesting that our stochastic method can be used efficiently at large volumes to compute hadronic matrix elements.
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