A holographic bottom-up approach to $\mathrm{\Sigma }$ baryons

In this work, we discuss the description of neutral $\mathrm{\Sigma }$ baryons with $I(J^P)=1(1\mathrm{/}{2}^{+})$ and $I(J^P)=1(3\mathrm{/}{2}^{+})$ using two bottom-up approaches: the deformed background and the static dilaton. In both models, we consider a non-linear Regge trajectory extension motivated by the \emph{strange} nature that $\mathrm{\Sigma }$ baryons have. We found that both models describe these systems with an RMS error smaller than 10 $\mathrm{\%}$. We also perform a configurational entropy calculation in both models to discuss hadronic stability.