diff --git a/cbme2022/CMBE21_ale.tex b/cbme2022/CMBE21_ale.tex
index 0a80ffe..0bae2b4 100644
--- a/cbme2022/CMBE21_ale.tex
+++ b/cbme2022/CMBE21_ale.tex
@@ -100,7 +100,7 @@ Several works have been reported dealing with numerical solutions of the iNSE in
 
 The goal of this talk is to present the finding of well-posedness and unconditional energy balance of the iNSE-ALE for several reported CT discretization schemes within a single formulation, published in \cite{arostica2021monolithic}. The main result to show will be that under appropiate conditions on the rate of domain deformation, a first order time discretization scheme for the CT scheme is unconditionally stable. 
 
-Our finding will be supplemented with an application case of fluid-solid interactions problem in an idealize geometry, exploiting the splitting nature of the CT scheme with a well-known coupling approach \cite{bertoglio2013sisc}.
+Our finding will be supplemented with an application case of fluid-solid interactions problem in an idealize cardiac geometry, exploiting the splitting nature of the CT scheme with a well-known coupling approach \cite{bertoglio2013sisc}.
 
 
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