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-rw-r--r--macros/latex/contrib/glossaries/samples/sampleEqPg.tex34
1 files changed, 18 insertions, 16 deletions
diff --git a/macros/latex/contrib/glossaries/samples/sampleEqPg.tex b/macros/latex/contrib/glossaries/samples/sampleEqPg.tex
index 6061bb72d9..fde8800633 100644
--- a/macros/latex/contrib/glossaries/samples/sampleEqPg.tex
+++ b/macros/latex/contrib/glossaries/samples/sampleEqPg.tex
@@ -21,6 +21,8 @@
% arara: pdflatex: { synctex: on }
% arara: makeglossaries
% arara: pdflatex: { synctex: on }
+%
+%http://mirrors.ctan.org/macros/latex/contrib/glossaries/glossaries-user.html#sampleEgPg
\documentclass[a4paper,12pt]{report}
\usepackage{amsmath}
@@ -67,10 +69,10 @@ numbers in bold indicate page numbers where the main definition occurs.\par}
description=Gamma function,sort=Gamma}
\newglossaryentry{gamma}{name=\ensuremath{\gamma(\alpha,x)},
-description=Incomplete gamma function,sort=gamma}
+description=Lower incomplete gamma function,sort=gamma1}
\newglossaryentry{iGamma}{name=\ensuremath{\Gamma(\alpha,x)},
-description=Incomplete gamma function,sort=Gamma}
+description=Upper incomplete gamma function,sort=Gamma2}
\newglossaryentry{psi}{name=\ensuremath{\psi(x)},
description=Psi function,sort=psi}
@@ -81,7 +83,7 @@ description=Error function,sort=erf}
\newglossaryentry{erfc}{name=\ensuremath{\erfc(x)},
description=Complementary error function,sort=erfc}
-\newglossaryentry{beta}{name=\ensuremath{B(x,y)},
+\newglossaryentry{B}{name=\ensuremath{B(x,y)},
description=Beta function,sort=B}
\newglossaryentry{Bx}{name=\ensuremath{B_x(p,q)},
@@ -98,22 +100,22 @@ sort=Un}
\newglossaryentry{Hn}{name=\ensuremath{H_n(x)},
description=Hermite polynomials,sort=Hn}
-\newglossaryentry{Lna}{name=\ensuremath{L_n^\alpha(x)},
+\newglossaryentry{Ln}{name=\ensuremath{L_n^\alpha(x)},
description=Laguerre polynomials,sort=Lna}
\newglossaryentry{Znu}{name=\ensuremath{Z_\nu(z)},
description=Bessel functions,sort=Z}
-\newglossaryentry{Pagz}{name=\ensuremath{\Phi(\alpha,\gamma;z)},
+\newglossaryentry{Phi}{name=\ensuremath{\Phi(\alpha,\gamma;z)},
description=confluent hypergeometric function,sort=Pagz}
-\newglossaryentry{kv}{name=\ensuremath{k_\nu(x)},
+\newglossaryentry{knu}{name=\ensuremath{k_\nu(x)},
description=Bateman's function,sort=kv}
\newglossaryentry{Dp}{name=\ensuremath{D_p(z)},
description=Parabolic cylinder functions,sort=Dp}
-\newglossaryentry{Fpk}{name=\ensuremath{F(\phi,k)},
+\newglossaryentry{F}{name=\ensuremath{F(\phi,k)},
description=Elliptical integral of the first kind,sort=Fpk}
\newglossaryentry{C}{name=\ensuremath{C},
@@ -163,7 +165,7 @@ defined as
\end{equation}
\begin{equation}
-\glslink{Gamma}{\ensuremath{\Gamma(x+1)}} = x\Gamma(x)
+\glslink{Gamma}{\Gamma(x+1)} = x\Gamma(x)
\end{equation}
\begin{equation}
@@ -177,7 +179,7 @@ defined as
\newpage
\begin{equation}
-\glslink{Gamma}{\ensuremath{\Gamma(\alpha)}} =
+\glslink{Gamma}{\Gamma(\alpha)} =
\Gamma(\alpha, x) + \gamma(\alpha, x)
\end{equation}
@@ -199,15 +201,15 @@ The \glslink[format=hyperbf,counter=page]{erf}{error function} is defined as:
\chapter{Beta Function}
\begin{equation}
-\gls{beta} = 2\int_0^1 t^{x-1}(1-t^2)^{y-1}\,dt
+\gls{B} = 2\int_0^1 t^{x-1}(1-t^2)^{y-1}\,dt
\end{equation}
Alternatively:
\begin{equation}
-\gls{beta} = 2\int_0^{\frac\pi2}\sin^{2x-1}\phi\cos^{2y-1}\phi\,d\phi
+\gls{B} = 2\int_0^{\frac\pi2}\sin^{2x-1}\phi\cos^{2y-1}\phi\,d\phi
\end{equation}
\begin{equation}
-\gls{beta} = \frac{\Gamma(x)\Gamma(y)}{\Gamma(x+y)} = B(y,x)
+\gls{B} = \frac{\Gamma(x)\Gamma(y)}{\Gamma(x+y)} = B(y,x)
\end{equation}
\begin{equation}
@@ -233,7 +235,7 @@ Alternatively:
\chapter{Laguerre polynomials}
\begin{equation}
-\gls{Lna} = \frac{1}{n!}e^x x^{-\alpha}
+\gls{Ln} = \frac{1}{n!}e^x x^{-\alpha}
\frac{d^n}{dx^n}(e^{-x}x^{n+\alpha})
\end{equation}
@@ -250,7 +252,7 @@ Bessel functions $Z_\nu(z)$ are solutions of
\chapter{Confluent hypergeometric function}
\begin{equation}
-\gls{Pagz} = 1 + \frac{\alpha}{\gamma}\,\frac{z}{1!}
+\gls{Phi} = 1 + \frac{\alpha}{\gamma}\,\frac{z}{1!}
+ \frac{\alpha(\alpha+1)}{\gamma(\gamma+1)}\,\frac{z^2}{2!}
+\frac{\alpha(\alpha+1)(\alpha+2)}
{\gamma(\gamma+1)(\gamma+2)}
@@ -259,7 +261,7 @@ Bessel functions $Z_\nu(z)$ are solutions of
\end{equation}
\begin{equation}
-\gls{kv} = \frac{2}{\pi}\int_0^{\pi/2}
+\gls{knu} = \frac{2}{\pi}\int_0^{\pi/2}
\cos(x \tan\theta - \nu\theta)\,d\theta
\end{equation}
@@ -278,7 +280,7 @@ Bessel functions $Z_\nu(z)$ are solutions of
\chapter{Elliptical Integral of the First Kind}
\begin{equation}
-\gls{Fpk} = \int_0^\phi
+\gls{F} = \int_0^\phi
\frac{d\alpha}{\sqrt{1-k^2\sin^2\alpha}}
\end{equation}