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{\blue \small International Conference
``Inverse and Ill-Posed Problems of Mathematical Physics'',
\\
dedicated to the 80th anniversary of the birthday of Academician M.M. Lavrent'ev,
\\
August 5 -- 12, 2012, Novosibirsk, Russia}\\[5mm]
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{\bf\Large Title of report} \\[3mm]
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{\bf
I.I.~Ivanov\footnote[1]{Sobolev Institute of Mathematics,
Siberian Branch of Russian Academy of Sciences, prosp. Acad.\,Koptyug,~4,
Novosibirsk 630090, Russia. E-mail: iiivanov@math.nsc.ru.
The author was partly supported by the Russian Foundation
for Basic Research under grant No~05-01-0001.},
P.P.~Petrov\footnote[2]{Institute of Computational Mathematics and Mathematical Geophysics,
Siberian Branch of Russian Academy of Sciences, 6, Acad. Lavrenrieva ave.,
Novosibirsk 630090, Russia. E-mail:  pppetrov@sscc.ru.
The work was partly supported by the Russian Foundation
for Basic Research under grant No~05-01-0001.},
S.S.~Sidorov\footnote[3]{Trofimuk Institute of Petroleum-Gas Geology and Geophysics of the
Siberian Branch of Russian Academy of Sciences, prosp. Acad.\,Koptyug,~3,
Novosibirsk 630090, Russia. E-mail: sssidorov@ipgg.nsc.ru.
The author was partly supported by the Siberian Branch of the RAS (project 77).
}
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{\bf Definition.} {\sl Text of Definition.}

{\bf Theorem.} {\sl Statement of Theorem.}

\centerline{\% Formulas:\%}

Let
\begin{equation}
a+b=c \label{e:1}
\end{equation}
From (1) we have got ...

\begin{eqnarray}
d&=&f,
\label{e:2}\\
g&=&h \label{e:3}.
\end{eqnarray}
From (2)--(3) we have got ...

\centerline{\% References:\%}

In [1] the author ...


\vspace{5mm}
\textbf{References}

1. Deans~S.R. {\it The Radon transform and some its
applications.} John Wiley, NewYork, 1983.

2. Smith~G. Estimates for inverse problem.
{\it Inverse Problems} (1996) {\bf 1}, No.\,2, 120--132.



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