\newcommand{\etalchar}[1]{$^{#1}$}
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\providecommand{\fg}{''}
\providecommand{\smfandname}{and}
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\providecommand{\smfedname}{ed.}
\providecommand{\smfmastersthesisname}{M\'emoire}
\providecommand{\smfphdthesisname}{Thesis}
\begin{thebibliography}{CCN{\etalchar{+}}85}

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{\scshape Z.~Arad, J.~Stavi {\normalfont \smfandname} M.~Herzog} -- {\og Powers
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{\scshape S.~Boucksom, J.-P. Demailly, M.~Paun {\normalfont \smfandname}
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{\scshape A.~Beauville} -- {\og Some remarks on {K}\"ahler manifolds with
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\bibitem[Bea83b]{beau1}
\bysame , {\og Vari\'et\'es {K}\"ahleriennes dont la premi\`ere classe de
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{\scshape H.~F. Blichfeldt} -- \emph{Finite collineation groups, with an
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\bibitem[CCN{\etalchar{+}}85]{Atlas}
{\scshape J.~H. Conway, R.~T. Curtis, S.~P. Norton, R.~A. Parker {\normalfont
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{\scshape A.~M. Cohen} -- {\og Finite complex reflection groups\fg}, \emph{Ann.
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\bibitem[EGH99]{EGH}
{\scshape E.~W. Ellers, N.~Gordeev {\normalfont \smfandname} M.~Herzog} -- {\og
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{\scshape W.~Feit} -- {\og The current situation in the theory of finite simple
  groups\fg}, Actes du Congr\`es International des Math\'ematiciens (Nice,
  1970), Tome 1, Gauthier-Villars, Paris, 1971, p.~55--93.

\bibitem[Fei76]{Feit75}
\bysame , {\og On finite linear groups in dimension at most 10\fg},
  \emph{Proceedings of the Conference on Finite Groups (Univ. Utah, Park City,
  Utah, 1975)} (New York), Academic Press, 1976, p.~397--407.

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{\scshape T.~Fujita} -- {\og On {K}\"ahler fiber spaces over curves\fg},
  \emph{J. Math. Soc. Japan} \textbf{30} (1978), no.~4, p.~779--794.

\bibitem[GH79]{gr-ha}
{\scshape P.~Griffiths {\normalfont \smfandname} J.~Harris} -- {\og Algebraic
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\bibitem[GHL{\etalchar{+}}96]{GHLMP}
{\scshape M.~Geck, G.~Hiss, F.~L{\"u}beck, G.~Malle {\normalfont \smfandname}
  G.~Pfeiffer} -- {\og C{HEVIE}---a system for computing and processing generic
  character tables\fg}, \emph{Appl. Algebra Engrg. Comm. Comput.} \textbf{7}
  (1996), no.~3, p.~175--210, Computational methods in Lie theory (Essen,
  1994).

\bibitem[GHS03]{ghs}
{\scshape T.~Graber, J.~Harris {\normalfont \smfandname} J.~Starr} -- {\og
  Families of rationally connected varieties\fg}, \emph{J. Amer. Math. Soc.}
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\bibitem[Gri70]{griff}
{\scshape P.~A. Griffiths} -- {\og Periods of integrals on algebraic manifolds.
  {III}. {S}ome global differential-geometric properties of the period
  mapping\fg}, \emph{Inst. Hautes \'Etudes Sci. Publ. Math.} (1970), no.~38,
  p.~125--180.

\bibitem[GT07]{GT}
{\scshape R.~M. Guralnick {\normalfont \smfandname} P.~H. Tiep} -- {\og Linear
  groups with elements of bounded deviation\fg}, May 2007.

\bibitem[HM01]{hiss-malle}
{\scshape G.~Hiss {\normalfont \smfandname} G.~Malle} -- {\og Low-dimensional
  representations of quasi-simple groups\fg}, \emph{LMS J. Comput. Math.}
  \textbf{4} (2001), p.~22--63 (electronic).

\bibitem[HM05]{ha-mc1}
{\scshape C.~D. Hacon {\normalfont \smfandname} J.~McKernan} -- {\og
  {Shokurov's Rational Connectedness Conjecture}\fg}, arXiv:math.AG/0504330,
  2005.

\bibitem[How73]{Howe}
{\scshape R.~E. Howe} -- {\og On the character of {W}eil's representation\fg},
  \emph{Trans. Amer. Math. Soc.} \textbf{177} (1973), p.~287--298.

\bibitem[IR96]{it-re}
{\scshape Y.~Ito {\normalfont \smfandname} M.~Reid} -- {\og The {M}c{K}ay
  correspondence for finite subgroups of {${\rm SL}(3,\bold C)$}\fg},
  Higher-dimensional complex varieties (Trento, 1994), de Gruyter, Berlin,
  1996, p.~221--240.

\bibitem[Kaw81]{kaw-abvar}
{\scshape Y.~Kawamata} -- {\og Characterization of abelian varieties\fg},
  \emph{Compositio Math.} \textbf{43} (1981), no.~2, p.~253--276.

\bibitem[Kaw85]{kaw}
\bysame , {\og Minimal models and the {K}odaira dimension of algebraic fiber
  spaces\fg}, \emph{J. Reine Angew. Math.} \textbf{363} (1985), p.~1--46.

\bibitem[KM98]{km-book}
{\scshape J.~Koll{\'a}r {\normalfont \smfandname} S.~Mori} -- \emph{Birational
  geometry of algebraic varieties}, Cambridge Tracts in Mathematics, vol. 134,
  Cambridge University Press, Cambridge, 1998.

\bibitem[Kol96]{rc-book}
{\scshape J.~Koll{\'a}r} -- \emph{Rational curves on algebraic varieties},
  Ergebnisse der Mathematik und ihrer Grenzgebiete. 3. Folge. A Series of
  Modern Surveys in Mathematics [Results in Mathematics and Related Areas. 3rd
  Series. A Series of Modern Surveys in Mathematics], vol.~32, Springer-Verlag,
  Berlin, 1996.

\bibitem[Kor86]{korlyukov}
{\scshape A.~V. Korlyukov} -- {\og Finite linear groups generated by quadratic
  elements of order {$4$}\fg}, \emph{Vests\=\i\ Akad. Navuk BSSR Ser. F\=\i
  z.-Mat. Navuk} (1986), no.~4, p.~38--40, 124.

\bibitem[KT04]{kt}
{\scshape A.~S. Kleshchev {\normalfont \smfandname} P.~H. Tiep} -- {\og On
  restrictions of modular spin representations of symmetric and alternating
  groups\fg}, \emph{Trans. Amer. Math. Soc.} \textbf{356} (2004), no.~5,
  p.~1971--1999 (electronic).

\bibitem[LL98]{LaLi}
{\scshape R.~Lawther {\normalfont \smfandname} M.~W. Liebeck} -- {\og On the
  diameter of a {C}ayley graph of a simple group of {L}ie type based on a
  conjugacy class\fg}, \emph{J. Combin. Theory Ser. A} \textbf{83} (1998),
  no.~1, p.~118--137.

\bibitem[Loo77]{looijenga}
{\scshape E.~Looijenga} -- {\og Root systems and elliptic curves\fg},
  \emph{Invent. Math.} \textbf{38} (1976/77), no.~1, p.~17--32.

\bibitem[LS04]{ls-fuchsian}
{\scshape M.~W. Liebeck {\normalfont \smfandname} A.~Shalev} -- {\og Fuchsian
  groups, coverings of {R}iemann surfaces, subgroup growth, random quotients
  and random walks\fg}, \emph{J. Algebra} \textbf{276} (2004), no.~2,
  p.~552--601.

\bibitem[MM86]{mi-mo}
{\scshape Y.~Miyaoka {\normalfont \smfandname} S.~Mori} -- {\og A numerical
  criterion for uniruledness\fg}, \emph{Ann. of Math. (2)} \textbf{124} (1986),
  no.~1, p.~65--69.

\bibitem[MMM88]{momomo}
{\scshape S.~Mori, D.~R. Morrison {\normalfont \smfandname} I.~Morrison} --
  {\og On four-dimensional terminal quotient singularities\fg}, \emph{Math.
  Comp.} \textbf{51} (1988), no.~184, p.~769--786.

\bibitem[Mor85]{mor-q}
{\scshape D.~R. Morrison} -- {\og Canonical quotient singularities in dimension
  three\fg}, \emph{Proc. Amer. Math. Soc.} \textbf{93} (1985), no.~3,
  p.~393--396.

\bibitem[MS84]{mo-st}
{\scshape D.~R. Morrison {\normalfont \smfandname} G.~Stevens} -- {\og Terminal
  quotient singularities in dimensions three and four\fg}, \emph{Proc. Amer.
  Math. Soc.} \textbf{90} (1984), no.~1, p.~15--20.

\bibitem[Nak60]{nakaoka}
{\scshape M.~Nakaoka} -- {\og Decomposition theorem for homology groups of
  symmetric groups\fg}, \emph{Ann. of Math. (2)} \textbf{71} (1960), p.~16--42.

\bibitem[Pet94]{pet-min}
{\scshape T.~Peternell} -- {\og Minimal varieties with trivial canonical
  classes. {I}\fg}, \emph{Math. Z.} \textbf{217} (1994), no.~3, p.~377--405.

\bibitem[Rei80]{reid}
{\scshape M.~Reid} -- {\og Canonical {$3$}-folds\fg}, Journ\'ees de G\'eometrie
  Alg\'ebrique d'Angers, Juillet 1979/Algebraic Geometry, Angers, 1979,
  Sijthoff \& Noordhoff, Alphen aan den Rijn, 1980, p.~273--310.

\bibitem[Rei87]{reid-yp}
\bysame , {\og Young person's guide to canonical singularities\fg}, Algebraic
  geometry, Bowdoin, 1985 (Brunswick, Maine, 1985), Proc. Sympos. Pure Math.,
  vol.~46, Amer. Math. Soc., Providence, RI, 1987, p.~345--414.

\bibitem[Rei02]{reid-mckay}
\bysame , {\og La correspondance de {M}c{K}ay\fg}, \emph{Ast\'erisque} (2002),
  no.~276, p.~53--72, S\'eminaire Bourbaki, Vol.\ 1999/2000.

\bibitem[ST54]{st}
{\scshape G.~C. Shephard {\normalfont \smfandname} J.~A. Todd} -- {\og Finite
  unitary reflection groups\fg}, \emph{Canadian J. Math.} \textbf{6} (1954),
  p.~274--304.

\bibitem[SZ93]{sz}
{\scshape G.~M. Seitz {\normalfont \smfandname} A.~E. Zalesskii} -- {\og On the
  minimal degrees of projective representations of the finite {C}hevalley
  groups. {II}\fg}, \emph{J. Algebra} \textbf{158} (1993), no.~1, p.~233--243.

\bibitem[Wal01]{wales}
{\scshape D.~Wales} -- {\og Quasiprimitive linear groups with quadratic
  elements\fg}, \emph{J. Algebra} \textbf{245} (2001), no.~2, p.~584--606.

\bibitem[Zha96]{zhang1}
{\scshape Q.~Zhang} -- {\og On projective manifolds with nef anticanonical
  bundles\fg}, \emph{J. Reine Angew. Math.} \textbf{478} (1996), p.~57--60.

\bibitem[Zha05]{zhang2}
\bysame , {\og On projective varieties with nef anticanonical divisors\fg},
  \emph{Math. Ann.} \textbf{332} (2005), no.~3, p.~697--703.

\end{thebibliography}
