Ian Jauslin
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authorIan Jauslin <ian.jauslin@roma1.infn.it>2015-10-19 14:10:46 +0000
committerIan Jauslin <ian.jauslin@roma1.infn.it>2015-10-19 14:10:46 +0000
commit42f582de1e5eb8eace938e9390ad470f7b3d2864 (patch)
tree8bce768bb6cd3a7864cd7554013284a2653d0fcc
parente20666ffbf87d8d85a85b8d1e446ba55a66a7e36 (diff)
Fix typov0.1.2
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@@ -233,7 +233,7 @@ in which $\gamma_4$ and $\Delta$ are negligible, and the Fermi surface is approx
\par
\bigskip
-{\bf Remark:} If $\gamma_4=\Delta0$, then the error term $O(\epsilon^{4}\|\mathbf k'_{j}\|_{\mathrm{III}}^{-1})$ in (\ref{freeschwinth}) vanishes identically, which allows us to extend the third regime to all momenta satisfying
+{\bf Remark:} If $\gamma_4=\Delta=0$, then the error term $O(\epsilon^{4}\|\mathbf k'_{j}\|_{\mathrm{III}}^{-1})$ in (\ref{freeschwinth}) vanishes identically, which allows us to extend the third regime to all momenta satisfying
$$\|\mathbf k'_{j}\|_{\mathrm{III}}\ll\epsilon^3.$$
@@ -505,7 +505,7 @@ and complete the proofs of the Main Theorem, as well as of Theorems \ref{theoo},
\section{The model}
\label{themodelsec}
-\hfil\framebox{\bf From this point on, we set $\gamma_4=\Delta0$.}
+\hfil\framebox{\bf From this point on, we set $\gamma_4=\Delta=0$.}
\bigskip
\indent In this section, we define the model in precise terms, re-express the free energy and two-point Schwinger function in terms of Grassmann integrals and truncated expectations, which we will subsequently explain how to compute, and discuss the symmetries of the model and their representation in this formalism.\par