Hi
Currently I am running a compiled master auctex version commit 2151c3831fcf The problem I face turns me crazy. I have to compile a bunch of files, basically all from the same author, and all must be compiled with pdf(la)tex, which I can from the command line. However if I try to run it via Auctex, auctex only uses latex not pdflatex and then compilation errors pop up. There most be something in the setting of that file, that confused auctex. I attach a simplified version Any help would be appreciated Uwe Brauer -- Warning: Content may be disturbing to some audiences I strongly condemn Hamas terroristic attack on Israel, especially the despicable pogroms. I strongly condemn Putin's war of aggression against Ukraine. I support to deliver weapons to Ukraine's military. I support the NATO membership of Ukraine. I support the EU membership of Ukraine. https://addons.thunderbird.net/en-US/thunderbird/addon/gmail-conversation-view/
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\title{\vskip-2.5cm
{Rich dynamics in planar systems with heterogeneous nonnegative weights}
\thanks{This paper has been written under the auspices of the Ministry of
Science, Technology and Universities of Spain, under Research
Grants PGC2018-097104-B-I00 and PID2021-123343NB-I00, and of the IMI of Complutense
University. } }
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{
\begin{abstract}
This paper studies the global structure of the set of nodal solutions of a generalized
Sturm--Liouville boundary value problem associated to the quasilinear equation
$$
-(\phi(u'))'= \lambda u + a(t)g(u), \quad \lambda\in {\mathbb R},
$$
where $a(t)$ is non-negative with some positive humps separated away by
intervals of degeneracy where $a\equiv 0$. When $\phi(s)=s$ this equation includes
a generalized prototype of a classical model going back to Moore and Nehari \cite{MN-1959}, 1959.
This is the first paper where the general case when $\l\in\R$ has been addressed when $a\gneq 0$.
The semilinear case with $a\lneq 0$ has been recently treated by L\'{o}pez-G\'{o}mez and Rabinowitz
\cite{LGR-2015,LGR-2017,LGR-2020}.
\\
\\
{\it 2010 Mathematics Subject Classification:} 34B08, 34B24, 35C15.
\\
\\
{\it Keywords and Phrases}. Nonlinear differential equations, planar systems,
degenerate weights, Moore--Nehari equation, nodal solutions, global bifurcation theory,
a priori bounds, Poincar\'{e} maps.
\end{abstract}
}
This
\end{document}
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