Fix abstract

Planeshifter · Planeshifter · commit 13248cd84e59 · 2017-11-01T01:28:03.000-04:00
The given abstract, which was attached to a BibTeX entry found online, did not match the actual abstract of the paper. It has been replaced
and LaTeX equations are now properly escaped.
diff --git a/docs/references/bib.bib b/docs/references/bib.bib
@@ -782,11 +782,11 @@ @article{hope:1968
 	title = {{A Simplified Monte Carlo Significance Test Procedure}},
 	url = {http://www.jstor.org/stable/2984263},
 	volume = {30},
-	year = {1968}
+	year = {1968},
 }
 
 @article{temme:1992,
-	abstract = {The normalized incomplete beta function Ix(a,b) is inverted for large values of the parameters a and b. That is, x-solutions of the equation Ix(a, b) = p, p???[0,1], are considered, especially for large values of a and b. The approximations are obtained by using uniform asymptotic expansions of the incomplete beta function, in which an error function or an incomplete gamma function is the dominant term. The inversion problem is started by inverting this dominant term. Further terms in the expansion are obtained by using standard perturbation methods, which were recently introduced in a paper describing a method for asymptotic inversion of the incomplete gamma functions.},
+	abstract = {The incomplete Laplace integral\\ \\( \[ \frac{1}{{\Gamma (\lambda )}}\int_\alpha ^\infty {t^{\lambda - 1} e^{ - zt} f(t)dt} \] \\) is considered for large values of z. Both \\( \lambda \\) and \\( \alpha \\) are uniformity parameters in \\( [0,\infty ) \\). The basic approximant is an incomplete gamma function, that is, the above integral with \\( f = 1 \\). Also, a loop integral in the complex plane is considered with the same asymptotic features. The asymptotic expansions are furnished with error bounds for the remainders in the expansions. The results of the paper combine four kinds of asymptotic problems considered earlier. An application is given for the incomplete beta function. The present investigations are a continuation of earlier works of the author for the above integral with \\( \alpha = 0 \\). The new results are significantly based on the previous case.},
 	author = {Nico M. Temme},
 	doi = {10.1016/0377-0427(92)90244-R},
 	isbn = {0377-0427},
@@ -796,7 +796,7 @@ @article{temme:1992
 	pages = {1638--1663},
 	title = {{Incomplete Laplace Integrals: Uniform Asymptotic Expansion with Application to the Incomplete Beta Function}},
 	volume = {41},
-	year = {1992}
+	year = {1992},
 }
 
 @article{patefield:1981,
