Bipartite Graphs and Matchings · Superchallenge problem

Men $A,B,C,D,E$ rank women $V,W,X,Y,Z$ as $A\!:\!V,W,Z,Y,X$; $B\!:\!Y,V,W,X,Z$; $C\!:\!Z,W,V,X,Y$; $D\!:\!W,X,V,Y,Z$; $E\!:\!X,Z,Y,V,W$. Women rank men as $V\!:\!D,B,E,C,A$; $W\!:\!C,A,D,E,B$; $X\!:\!E,D,A,B,C$; $Y\!:\!D,E,C,B,A$; $Z\!:\!B,E,D,A,C$. Among all stable matchings for this profile, what is the SMALLEST possible combined total (sum of all five men's ranks plus all five women's ranks)?