TeXLive
From ScientificComputing
Contents
Category
Development, TypesettingDescription
TeX Live is an easy way to get up and running with the TeX document production system. It provides a comprehensive TeX system with binaries for most flavors of Unix, including GNU/Linux, and also Windows. It includes all the major TeX-related programs, macro packages, and fonts that are free software, including support for many languages around the world.Available versions (Euler, old software stack)
| Legacy versions | Supported versions | New versions |
|---|---|---|
| 2009 |
Environment modules (Euler, old software stack)
| Version | Module load command | Additional modules loaded automatically |
|---|---|---|
| 2009 | module load gcc/4.8.2 texlive/2009 |
How to submit a job
You can submit a TeXLive job for creating a PDF document from the input file test.tex in batch mode with the following command:bsub [LSF options] "pdflatex test"Here you need to replace [LSF options] with LSF parameters for the resource requirements of the job. Please find a documentation about the parameters of bsub on the wiki page about the batch system.
Example
As an example for using TeXLive, we will create a PDF document out of a .tex input file.[leonhard@euler07 ~]$ cat test.tex
\documentclass[a4paper,12pt]{article}
\begin{document}
The foundations of the rigorous study of \emph{analysis}
were laid in the nineteenth century, notably by the
mathematicians Cauchy and Weierstrass. Central to the
study of this subject are the formal definitions of
\emph{limits} and \emph{continuity}.
Let $D$ be a subset of $\bf R$ and let
$f \colon D \to \mathbf{R}$ be a real-valued function on
$D$. The function $f$ is said to be \emph{continuous} on
$D$ if, for all $\epsilon > 0$ and for all $x \in D$,
there exists some $\delta > 0$ (which may depend on $x$)
such that if $y \in D$ satisfies
\[ |y - x| < \delta \]
then
\[ |f(y) - f(x)| < \epsilon. \]
One may readily verify that if $f$ and $g$ are continuous
functions on $D$ then the functions $f+g$, $f-g$ and
$f.g$ are continuous. If in addition $g$ is everywhere
non-zero then $f/g$ is continuous.
\end{document}
[leonhard@euler07 ~]$ module load gcc/4.8.2 texlive/2009
[leonhard@euler07 ~]$ bsub -n 1 -W 0:10 -R "rusage[mem=150]" "pdflatex test"
Generic job.
Job <35259528> is submitted to queue <normal.4h>.
[leonhard@euler07 ~]$ bjobs
JOBID USER STAT QUEUE FROM_HOST EXEC_HOST JOB_NAME SUBMIT_TIME
35259528 leonhard PEND normal.4h euler07 *atex test Jan 9 08:44
[leonhard@euler07 ~]$ bjobs
JOBID USER STAT QUEUE FROM_HOST EXEC_HOST JOB_NAME SUBMIT_TIME
35259528 leonhard run normal.4h euler07 e3001 *atex test Jan 9 08:44
[leonhard@euler07 ~]$ bjobs
No unfinished job found
