Mass and width of the $\Delta(1232)$ resonance using complex-mass renormalization
T. Bauer, Y. Unal, A. Kucukarslan, S. Scherer

TL;DR
This paper uses complex-mass renormalization within chiral effective field theory to analyze the pole mass and width of the $2322$ resonance, demonstrating a consistent power-counting scheme and comparing convergence with the small-scale expansion.
Contribution
It introduces the complex-mass renormalization scheme for calculating resonance properties, showing its consistency and comparing it to existing methods.
Findings
CMS provides a consistent power-counting scheme.
Comparison shows different convergence behaviors between CMS and SSE.
Results improve understanding of $2322$ resonance properties.
Abstract
We discuss the pole mass and the width of the resonance to third order in chiral effective field theory. In our calculation we choose the complex-mass renormalization scheme (CMS) and show that the CMS provides a consistent power-counting scheme. In terms of the pion-mass dependence, we compare the convergence behavior of the CMS with the small-scale expansion (SSE).
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