From: W. Trevor King <wking@tremily.us>
Date: Sun, 5 May 2013 18:24:48 +0000 (-0400)
Subject: root.bib: Fix math markup in tlusty98 note
X-Git-Tag: v1.0~264
X-Git-Url: http://git.tremily.us/?a=commitdiff_plain;h=456d8200ca3b45fb61e1642761dc046620f22398;p=thesis.git

root.bib: Fix math markup in tlusty98 note
---

diff --git a/src/root.bib b/src/root.bib
index 3830126..99e01a9 100644
--- a/src/root.bib
+++ b/src/root.bib
@@ -7128,13 +7128,15 @@
     publisher = APS,
     doi = "10.1103/PhysRevLett.81.1738",
     eprint = "http://prola.aps.org/pdf/PRL/v81/i8/p1738_1",
-    note = "also at \url{http://nanoscience.bu.edu/papers/p1738_1_Meller.pdf}.
-        Cited by \citet{grossman05} for derivation of thermal response fn.
-        However, I only see a referenced thermal energy when they list the
-        likelyhood of a small partical (radius < $R_c$) escaping due to thermal
-        energy, where $R_c$ is roughly $R_c \sim (k_B T / \alpha I_0)^(1/3)$,
-        $\alpha$ is a dielectric scaling term, and $I_0$ is the maximum beam
-        energy density. I imagine Grossman and Stout mixed up this reference.",
+    note = "also at
+      \url{http://nanoscience.bu.edu/papers/p1738_1_Meller.pdf}.
+      Cited by \citet{grossman05} for derivation of thermal response
+      functions.  However, I only see a referenced thermal energy when
+      they list the likelyhood of a small partical (radius $<R_c$)
+      escaping due to thermal energy, where $R_c$ is roughly $R_c \sim
+      (k_B T / \alpha I_0)^{1/3}$, $\alpha$ is a dielectric scaling
+      term, and $I_0$ is the maximum beam energy density. I imagine
+      Grossman and Stout mixed up this reference.",
     project = "Cantilever Calibration"
 }