Added some references.

1 files changed, 3 insertions, 3 deletions

diff --git a/frsb_kac-rice.tex b/frsb_kac-rice.tex
index fc1666b..03ec81a 100644
--- a/frsb_kac-rice.tex
+++ b/frsb_kac-rice.tex
@@ -52,7 +52,7 @@ been open ever since \cite{Parisi_1979_Infinite}.  To date, the program of
 computing the number of stationary points---minima, saddle points, and
 maxima---of  mean-field complex landscapes has been only carried out for a small subset of
 models, including most notably the (pure) $p$-spin model ($p>2$)
-\cite{Rieger_1992_The, Crisanti_1995_Thouless-Anderson-Palmer} and for similar
+\cite{Rieger_1992_The, Crisanti_1995_Thouless-Anderson-Palmer, Cavagna_1997_An, Cavagna_1998_Stationary} and for similar
 energy functions inspired by molecular biology, evolution, and machine learning
 \cite{Maillard_2020_Landscape, Ros_2019_Complex, Altieri_2021_Properties}.  In
 a parallel development, it has evolved into an active field of probability
@@ -609,8 +609,8 @@ The Kac--Rice problem has an approximate supersymmetry, which is found when the
 absolute value of the determinant is neglected and the trace of the Hessian is
 not fixed. This supersymmetry has been studied in great detail in the
 complexity of the Thouless--Anderson--Palmer (TAP) free energy
-\cite{Annibale_2003_The, Annibale_2003_Supersymmetric,
-Annibale_2004_Coexistence}. When the absolute value is dropped, the determinant in \eqref{eq:kac-rice} can be
+\cite{Annibale_2003_The, ,Annibale_2003_Supersymmetric,
+Annibale_2004_Coexistence, Cavagna_2005_Cavity, Giardina_2005_Supersymmetry}. When the absolute value is dropped, the determinant in \eqref{eq:kac-rice} can be
 represented by an integral over Grassmann variables, which yields a complexity
 depending on `bosons' and `fermions' that share the supersymmetry. The Ward
 identities associated with the supersymmetry imply that $D=\hat\beta R$