\providecommand{\bysame}{\leavevmode ---\ }
\providecommand{\og}{``}
\providecommand{\fg}{''}
\providecommand{\smfandname}{et}
\providecommand{\smfedsname}{\'eds.}
\providecommand{\smfedname}{\'ed.}
\providecommand{\smfmastersthesisname}{M\'emoire}
\providecommand{\smfphdthesisname}{Th\`ese}
\begin{thebibliography}{10}

\bibitem{batyrev-m90}
{\scshape V.~V. Batyrev {\normalfont \smfandname} {\relax Yu}.~I. Manin} --
  {\og Sur le nombre de points rationnels de hauteur born{{\'e}}e des
  vari{{\'e}}t{{\'e}}s alg{{\'e}}briques\fg}, \emph{Math. Ann.} \textbf{286}
  (1990), p.~27--43.

\bibitem{batyrev-t99}
{\scshape V.~V. Batyrev {\normalfont \smfandname} {\relax Yu}.~Tschinkel} --
  {\og Tamagawa numbers of polarized algebraic varieties\fg}, in \emph{Nombre
  et r{{\'e}}partition des points de hauteur born{{\'e}}e} \cite{peyre-aster}.

\bibitem{birch62}
{\scshape B.~J. Birch} -- {\og Forms in many variables\fg}, \emph{Proc. London
  Math. Soc.} \textbf{265A} (1962), p.~245--263.

\bibitem{chambert-loir-t99b}
{\scshape A.~Chambert-Loir {\normalfont \smfandname} {\relax Yu}.~Tschinkel} --
  {\og \noop{B} {F}onctions z{\^e}ta des hauteurs des espaces fibr{{\'e}}s\fg},
  En pr{{\'e}}paration, 1998.

\bibitem{chambert-loir-t99}
\bysame , {\og \noop{A} {T}orseurs arithm{{\'e}}tiques et espaces
  fibr{{\'e}}s\fg}, pr{{\'e}}publication {{\'e}}l{{\'e}}ctronique,
  math.AG/9901006, 1999.

\bibitem{davenport63}
{\scshape H.~Davenport} -- {\og Cubic forms in sixteen variables\fg},
  \emph{Proc. Roy. Soc. London Ser. A} \textbf{272} (1963), p.~285--303.

\bibitem{franke-m-t89}
{\scshape J.~Franke, {\relax Yu}.~I. Manin {\normalfont \smfandname} {\relax
  Yu}.~Tschinkel} -- {\og Rational points of bounded height on {F}ano
  varieties\fg}, \emph{Invent. Math.} \textbf{95} (1989), no.~2, p.~421--435.

\bibitem{hartshorne77}
{\scshape R.~Hartshorne} -- \emph{Algebraic geometry}, Graduate Texts in Math.,
  no.~52, Springer Verlag, 1977.

\bibitem{hassett-t98}
{\scshape B.~Hassett {\normalfont \smfandname} {\relax Yu}.~Tschinkel} -- {\og
  Geometry of equivariant compactifications of {$\mathbf {G}_a^n$}\fg}, Tech.
  report, 1999.

\bibitem{heath-brown83}
{\scshape R.~Heath-Brown} -- {\og Cubic forms in 10 variables\fg}, \emph{Proc.
  London Math. Soc.} \textbf{47} (1983), no.~2, p.~225--257.

\bibitem{hooley88}
{\scshape C.~Hooley} -- {\og On nonary cubic forms\fg}, \emph{J. Reine Angew.
  Math.} \textbf{386} (1988), p.~32--98.

\bibitem{manin-p95}
{\scshape {\relax Yu}.~I. Manin {\normalfont \smfandname} A.~Panchishkin} --
  \emph{Number theory {I}. {I}ntroduction to number theory}, Springer, Berlin,
  1995.

\bibitem{mumford-f-k94}
{\scshape D.~Mumford, J.~Fogarty {\normalfont \smfandname} F.~Kirwan} --
  \emph{Geometric invariant theory}, Ergeb., no.~34, Springer Verlag, 1994.

\bibitem{peyre95}
{\scshape E.~Peyre} -- {\og Hauteurs et nombres de {T}amagawa sur les
  vari{{\'e}}t{{\'e}}s de {F}ano\fg}, \emph{Duke Math. J.} \textbf{79} (1995),
  p.~101--218.

\bibitem{peyre98}
\bysame , {\og Torseurs et m{\'e}thode du cercle\fg}, Tech. report, Isaac
  Newton Institute for Mathematical Sciences, 1998.

\bibitem{peyre-aster}
\bysame  (\smfedname) -- \emph{Nombre et r{{\'e}}partition des points de
  hauteur born{{\'e}}e}, Ast{{\'e}}risque, 1999.

\bibitem{peyre99}
\bysame , {\og Terme principal de la fonction z{\^e}ta des hauteurs et torseurs
  universels\fg}, in \emph{Nombre et r{{\'e}}partition des points de hauteur
  born{{\'e}}e} \cite{peyre-aster}.

\bibitem{salberger99}
{\scshape P.~Salberger} -- {\og {T}amagawa measures on universal torsors and
  points of bounded height on {F}ano varieties\fg}, in \emph{Nombre et
  r{{\'e}}partition des points de hauteur born{{\'e}}e} \cite{peyre-aster}.

\bibitem{schanuel79}
{\scshape S.~Schanuel} -- {\og Heights in number fields\fg}, \emph{Bull. Soc.
  Math. France} \textbf{107} (1979), p.~433--449.

\bibitem{schmidt85}
{\scshape W.~Schmidt} -- {\og The density of integer points on homogeneous
  varieties\fg}, \emph{Acta Math.} \textbf{154} (1985), no.~3--4, p.~243--296.

\bibitem{strauch-t99}
{\scshape M.~Strauch {\normalfont \smfandname} {\relax Yu}.~Tschinkel} -- {\og
  Height zeta functions of toric bundles over flag varieties\fg}, \emph{Selecta
  Math.} (1999), to appear.

\bibitem{tate67b}
{\scshape J.~T. Tate} -- {\og Fourier analysis in number fields, and {H}ecke's
  zeta-functions\fg}, \emph{Algebraic Number Theory} (Proc. Instructional
  Conf., Brighton, 1965), Thompson, Washington, D.C., 1967, p.~305--347.

\end{thebibliography}
