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\centerline{\bf\large PUBLICATION LIST -- Dmitry KALEDIN}

\vspace{5mm}

\begin{itemize}
     \item D. Kaledin, {\em Cyclic homology with coefficients},
     preprint math.KT/0702068, to appear in Yu. Manin's 70-th
     anniversary volume.

     \item D. Kaledin, {\em Non-commutative Hodge-to-de Rham
     degeneration via the method of Deligne-Illusie}, preprint\\
     math.KT/0611623, to appear in F. Bogomolov's 60-th anniversary
     volume.

     \item D. Kaledin, {\em Hochschild homology and Gabber's
     Theorem}, preprint math.AG/0610157, to appear in Trans. AMS.

     \item D. Kaledin, {\em Geometry and topology of symplectic
     resolutions}, preprint math.AG/0608143, to appear in Proc. AMS.

     \item D. Kaledin, {\em Non-commutative Cartier operator and
     Hodge-to-de Rham degeneration}, preprint math.AG/0511665.

     \item D. Kaledin, {\em Some remarks on formality in families},
     preprint math.AG/0509699, to appear in Moscow Math. J.

     \item D. Kaledin, {\em Derived equivalences by quantization},
     preprint math.AG/0504584, to appear in GAFA.

     \item D. Kaledin, {\em On the coordinate ring of a projective
     Poisson scheme}, Math. Res. Lett. {\bf 13} (2006), 99--107.

     \item D. Kaledin, {\em Symplectic singularities from the
     Poisson point of view}, J. Reine Angew. Math. {\bf 600} (2006),
     135--156.

     \item D. Kaledin, M. Lehn and Ch. Sorger, {\em Singular
     symplectic moduli spaces}, Invent. Math. {\bf 164} (2006),
     591--614.

     \item R. Bezrukavnikov and D. Kaledin, {\em Fedosov
     quantization in positive characteristic}, preprint
     math.AG/0501247, to appear in JAMS.

     \item R. Bezrukavnikov and D. Kaledin, {\em McKay equivalence
     for symplectic quotient singularities}, Proc. of the Steklov
     Inst. of Math., {\bf 246} (2004), 13-33.

     \item D. Kaledin and M. Lehn, {\em Local structure of
     hyperkaehler singularities in O'Grady's examples}, preprint\\
     math.AG/0405575, to appear in Moscow Math. J.

     \item D. Kaledin, {\em Sommese Vanishing for non-compact
     manifolds}, preprint math.AG/0312271.

     \item D. Kaledin, {\em Normalisation of a Poisson algebra is
     Poisson}, preprint math.AG/0310173, to appear in J. of Algebra.

     \item R. Bezrukavnikov and D. Kaledin, {\em Fedosov
     quantization in algebraic context}, Moscow Math. Journ. {\bf 4}
     (2004), 557-592.

     \item V. Ginzburg and D. Kaledin, {\em Poisson deformations of
     symplectic quotient singularities}, Adv. in Math. {\bf 186}
     (2004), 1-57.

     \item D. Kaledin and M. Verbitsky, {\em Period map for
     non-compact holomorphically symplectic manifolds}, GAFA {\bf
     12} (2002), 1265--1295.

     \item D. Kaledin, {\em McKay correspondence for symplectic
     quotient singularities}, Invent. Math. {\bf 148} (2002),
     151--175.

     \item D. Kaledin, {\em Symplectic resolutions: deformations and
     birational maps}, preprint math.AG/0012008, v.2, 2001.

     \item D. Kaledin, {\em A canonical hyperkaehler metric on the
     total space of a cotangent bundle}, preprint math.AG/0011256,
     2000; in {\em Proceeedings of the Second Quaternionic Meeting,
     Rome, 1999}, World Scientific, Singapore, 2001.

     \item D. Kaledin, {\em Dynkin diagrams and crepant resolutions
     of quotient singularities}, preprint math.AG/9903157, 1999;
     Selecta Math., New ser. {\bf 9} (2003), 529--555.

     \item D. Kaledin and M. Verbitsky, {\em Partial resolutions of
     Hilbert type, Dynkin diagrams and generalized Kummer
     varieties}, preprint math.AG/9812078, 1998.

     \item D. Kaledin and M. Verbitsky, {\em Trianalytic
     subvarieties of generalized Kummer varieties},
     Int. Math. Res. Not. 1998, No. 9, 439--461.

     \item D. Kaledin, {\em Hyperk\"ahler structures on total spaces
     of holomorphic cotangent bundles}, in D. Kaledin, M. Verbitsky,
     {\em New constructions of hyperkahler manifolds}, Intl. Press,
     Cambridge, MA, 2000.

     \item D. Kaledin, {\em Integrability of the twistor space for a
     hypercomplex manifold}, Selecta Math. New Series, {\bf 4}
     (1998), 271--278.

     \item D. Kaledin and M. Verbitsky, {\em Non-Hermitian
     Yang-Mills connections}, Selecta Math. New Series, {\bf 4}
     (1998), 279--320.

\end{itemize}
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