% Session SMF l'Etat de la Recherche, Grenoble, 25-26-27 Novembre 1994
% Texte pour Panoramas et Synth\`eses
% Plain-TeX
% J. Bertin, J.P. Demailly, Ch. Peters, L. Illusie
% Table des mati\`eres

\input pano-mac.tex
\input pano-all.aux

\let\sectref\SECTREF
\let\ssectref\SSECTREF

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\title Contents|
\vskip30pt

\def\refmark{TOC}
\writepage

\noindent{{\twelvepointbf Foreword}\dotfill \pageAVP}\vskip20pt

\def\refmark{DE}
{\baselineskip=14.4pt
\noindent{{\twelvepointbf $L^2$ Hodge theory and vanishing theorems}
\smallskip
\noindent{\twelverm by Jean-Pierre Demailly}\dotfill \sectref{0}\null}}

\noindent
\Smark0. Introduction
   \dotfill \sectref{0}\null\vskip-6pt
   
\noindent{\bf Part I$\,$: $L^2$ Hodge theory}
\smallskip\noindent
\Smark1. Vector bundles, connections and curvature
   \dotfill \sectref{1}
\Smark2. Differential operators on vector bundles
   \dotfill \sectref{2}
\Smark3. Fundamental results on elliptic operators
   \dotfill \sectref{3}
\Smark4. Hodge theory of compact riemannian manifolds
   \dotfill \sectref{4}
\Smark5. Hermitian and K\"ahler manifolds
   \dotfill \sectref{5}
\Smark6. Formal identities of K\"ahler geometry
   \dotfill \sectref{6}
\Smark7. Groups $\cH^{p,q}(X,E)$ and Serre duality
  \dotfill \sectref{7}
\Smark8. Cohomology of compact K\"ahler manifolds
  \dotfill \sectref{8}
\Smark9. Hodge-Fr\"olicher spectral sequence
  \dotfill \sectref{9}
\Smark10. Deformations and semicontinuity theorems 
  \dotfill \sectref{10}\null\vskip-6pt

\noindent{\bf Part II$\,$: $L^2$ estimates and vanishing theorems}
\smallskip\noindent
\Smark11. Pseudoconvexity and positivity concepts 
  \dotfill \sectref{11}
\Smark12. Hodge theory of complete K\"ahler manifolds
  \dotfill \sectref{12}
\Smark13. Bochner method and vanishing theorems
  \dotfill \sectref{13}  
\Smark14. $L^2$ estimates and existence theorems
  \dotfill \sectref{14}
\Smark15. Nadel and Kawamata-Viehweg vanishing theorems 
  \dotfill \sectref{15}  
\Smark16. On Fujita's conjecture 
  \dotfill \sectref{16}
\Smark17. An effective version of Matsusaka's big theorem
  \dotfill \sectref{17}\null\vskip-6pt

\noindent References
  \dotfill \sectref{18}\null\vskip12pt
              

\def\refmark{IL}
{\baselineskip=14.4pt
\noindent{{\twelvepointbf Frobenius and Hodge degeneration}
\smallskip\noindent
{\twelverm by Luc Illusie} \dotfill \sectref{0}\null}}

\noindent
\Smark0. Introduction
\dotfill \sectref{0}
\Smark1. Schemes: differentials, De Rham complex
\dotfill \sectref{1}
\Smark2. Smoothness and liftings
\dotfill \sectref{2}
\Smark3. Frobenius morphism and Cartier isomorphism 
\dotfill \sectref{3}
\Smark4. Derived categories and spectral sequences
\dotfill \sectref{4}
\Smark5. Decomposition, degeneration and vanishing theorems in
  characteristic $p$
\dotfill \sectref{5}
\Smark6. From characteristic $p$ to characteristic zero
\dotfill \sectref{6}
\Smark7. Recent developments and open problems
\dotfill \sectref{7}
\Smark8. Appendix: parallelizability and ordinarity
\dotfill \sectref{8}\null\vskip-6pt

\noindent References \dotfill \sectref{9}\null\vskip12pt

\def\refmark{BP}
\noindent{\baselineskip=14.4pt
\vbox{{\twelvepointbf\noindent
Variations of Hodge structures,
Calabi-Yau manifolds
and mirror symmetry}\smallskip
\noindent
{\twelverm by Jos\'e Bertin and Chris Peters} \dotfill \sectref{0}\null}}

\noindent
\Smark0. Introduction\dotfill \sectref{0}\null\vskip-6pt

\noindent{\bf Part I. Variations of Hodge structures}\dotfill 
\ssectref{1}\null\vskip-6pt

\noindent\Smark1. Hodge bundles\dotfill \sectref{1}
\Smark2. Gauss-Manin connection\dotfill \sectref{2}
\Smark3. Variations of Hodge structures\dotfill \sectref{3}
\Smark4. Degenerations\dotfill \sectref{4}
\Smark5. Higgs bundles\dotfill \sectref{5}
\Smark6. Hodge modules\dotfill \sectref{6}\null\vskip-6pt

\noindent{\bf Part II. Mirror symmetry and Calabi-Yau manifolds}
\dotfill \ssectref{2}\null\vskip-6pt

\noindent
\Smark7. Introduction to mirror symmetry\dotfill \sectref{7}
\Smark8. Cohomology of hypersurfaces\dotfill \sectref{8}
\Smark9. Picard-Fuchs equations\dotfill \sectref{9}
\Smark10. Calabi-Yau manifolds and mirror symmetry\dotfill \sectref{10}
\Smark11. Relation with mixed Hodge theory\dotfill
\sectref{11}\null\vskip-6pt

\noindent
Bibliography\dotfill \sectref{12}\null

\noindent{{\twelvepointbf Index}\dotfill\pageIDX}\vskip12pt

\noindent{{\twelvepointbf Abstract}\dotfill \pageABS}\vskip12pt

\noindent{{\twelvepointbf Contents}\dotfill \pageTOC}

\end

