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| author | Jaron Kent-Dobias <jaron@kent-dobias.com> | 2017-05-30 11:09:52 -0400 |
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| committer | Jaron Kent-Dobias <jaron@kent-dobias.com> | 2017-05-30 11:09:52 -0400 |
| commit | 1cae91cde5efde713b16df17d6487291d96e5b30 (patch) | |
| tree | 35cffe02741f683ae30eac2cd75790bfdae41e7f /essential-ising.tex | |
| parent | 22690a6bebdac36fbd46b065f09e0dc8e11073c6 (diff) | |
| download | paper-1cae91cde5efde713b16df17d6487291d96e5b30.tar.gz paper-1cae91cde5efde713b16df17d6487291d96e5b30.tar.bz2 paper-1cae91cde5efde713b16df17d6487291d96e5b30.zip | |
added citation to fisher scaling variables paper
Diffstat (limited to 'essential-ising.tex')
| -rw-r--r-- | essential-ising.tex | 2 |
1 files changed, 1 insertions, 1 deletions
diff --git a/essential-ising.tex b/essential-ising.tex index aeff5d0..cbb9866 100644 --- a/essential-ising.tex +++ b/essential-ising.tex @@ -68,7 +68,7 @@ $F(t,h)=|g_t|^{2-\alpha}\mathcal F(g_h|g_t|^{-\Delta})$ \footnote{Technically we for the purposes of this paper.}, where $\Delta=\beta\delta$ and $g_t$, $g_h$ are analytic functions of $t$, $h$ that transform exactly linearly under {\sc rg} -\cite{cardy.1996.scaling}. When studying the properties of the +\cite{cardy.1996.scaling,aharony.1983.fields}. When studying the properties of the Ising critical point, it is nearly always assumed that $\mathcal F(X)$, the universal scaling function, is an analytic function of $X$. However, it has long been known that there exists an essential singularity in $\mathcal F$ at |