  We consider Sakai-Sugimoto like models consisting of Dq-Dp-anti-Dp-branes
where flavor Dp and anti-Dp-branes transversely intersect color Dq-branes along
two (r+1)-dimensional subspaces. For some values of p and q, the theory of
intersections dynamically breaks non-Abelian chiral symmetry which is
holographically realized as a smooth connection of the flavor branes at some
point in the bulk of the geometry created by Dq-branes. We analyze the system
at finite temperature and map out different phases of the theory representing
chiral symmetry breaking and restoration. For q<5 we find that, unlike the
zero-temperature case, there exist two branches of smoothly-connected solutions
for the flavor branes, one getting very close to the horizon of the background
and the other staying farther away from it. At low temperatures, the solution
which stays farther away from the horizon determines the vacuum. For background
D5 and D6-branes we find that the flavor branes, like the zero temperature
case, show subtle behavior whose dual gauge theory interpretation is not clear.
We conclude with some comments on how chiral phase transition in these models
can be seen from their open string tachyon dynamics.
