Archives of the Mathematisches Forschungsinstitut Oberwolfach

Research Associate Professor in the
Department of Mathematics, Stony Brook University
Office:
Department of Mathematics, Room 3115
Stony Brook University
Stony Brook, NY 117943651
(631) 6328262
Email : kamenova@math.stonybrook.edu
Interview for the Notices of the AMS, Vol. 65, No. 4 (2018) 416417.
Travel and activities
visiting IMPA,
January 5  11, 2020, Rio de Janeiro, Brazil
Conferences organized
Teaching
Spring'20: Foundations of Analysis, MAT 319 and
Complex Analysis I,
MAT 536.
Past Teaching
Putnam
If you are a Stony Brook undergraduate student and if you would like to
participate in the 2019 Putnam competition, please send me an email.
Note that you may not participate in it more than four times.
In 2012/13 the SBU team placed 4th out of 402 teams!
In 2014/15 the SBU team placed 13th out of 431 teams.
Prof. Robert Hough is organizing a Putnam seminar this Fall (2019).
Publications
I work in the field of complex differential geometry, in particular
on hyperkähler manifolds and on Kobayashi and algebraic hyperbolicity
questions. Here is my CV.
Partially supported by a grant from the Simons Foundation/SFARI (522730, LK)
20172022.
 (with C. Vafa) Kobayashi nonhyperbolicity of CalabiYau manifolds via
mirror symmetry (pdf), submitted
arXiv:1908.08573 [math.DG].
 (with R. van Bommel and A. Javanpeykar)
Boundedness in families with applications to arithmetic hyperbolicity,
submitted (pdf),
arXiv:1907.11225 [math.AG].
 (with M. Verbitsky)
Holomorphic Lagrangian subvarieties in holomorphic symplectic manifolds
with Lagrangian fibrations and special Kahler geometry, submitted
(pdf),
arXiv:1902.05497 [math.DG].
 (with G. Mongardi and A. Oblomkov)
Symplectic involutions of K3[n] type and Kummer n type manifolds,
submitted (pdf),
arXiv:1809.02810 [math.AG].
 (with A. Javanpeykar)
Demailly's notion of algebraic hyperbolicity: geometricity, boundedness,
moduli of maps, to appear in Math. Zeit.
(pdf),
arXiv:1807.03665 [math.AG].
 Twistor spaces and compact manifolds admitting both Kaehler and
nonKaehler structures,
J. Geom.
Symm. Phys.
46 (2017) 2535 (pdf),
arXiv:1711.07948 [math.DG].
 (with F. Bogomolov and M. Verbitsky)
Algebraically hyperbolic manifolds have finite automorphism groups,
to appear in Commun. Contemp. Math. (pdf),
arXiv:1709.09774 [math.AG].
 (with M. Verbitsky)
Pullbacks of hyperplane sections for Lagrangian fibrations are primitive,
Commun. Contemp. Math.
21 (2019) No. 8, 1850065, 7 pp.
(pdf),
arXiv:1612.07378 [math.AG].
 Survey of finiteness results for hyperkaehler manifolds,
Proceedings of miniPAGES, Banach Center Publications
116
(2018) 7786,
(pdf),
arXiv:1607.03215 [math.AG].
 (with M. Verbitsky) Algebraic nonhyperbolicity of hyperkaehler
manifolds with Picard rank greater than one,
NYJM 23 (2017) 489495,
(pdf),
arXiv:1604.02601 [math.AG].
 (with F. Bogomolov, S. Lu and M. Verbitsky) On the Kobayashi
pseudometric, complex automorphisms and hyperkaehler manifolds,
"Geometry over
nonclosed fields  Simons Symposium 2015", SpringerVerlag (2017) 117
(pdf),
arXiv:1601.04333 [math.AG].
 Finiteness of Lagrangian fibrations with fixed invariants,
C. R. Acad. Sci. Paris 354, Ser. I, No. 7 (2016)
707711
(pdf),
arXiv:1509.01897 [math.AG].
 (editor, with R. Donagi, M. Douglas, M. Rocek)
StringMath 2013 ,
Proceedings of Symposia in Pure Mathematics, Volume 88, AMS (2014)
 (with Steven Lu and Misha Verbitsky) Kobayashi pseudometric on
hyperkähler manifolds, J. Lond. Math. Soc. (2014) 90(2):
436450
(pdf),
arXiv:1308.5667 [math.AG].
 (with Misha Verbitsky) Families of Lagrangian fibrations on
hyperkähler manifolds, Adv. Math. 260 (2014) 401413
(pdf),
arXiv:1208.4626 [math.AG].
 HyperKaehler Fourfolds Fibered by Elliptic Products,
Epijournal de Geometrie Algebrique, Vol. 2 (2018),
Article Nr. 7
(pdf),
arXiv:1208.3778 [math.AG].
 HyperKaehler Fibrations and Hilbert Schemes, PhD Thesis (2006)
(pdf),
MIT Library.
 Complex structures on ruled surfaces, Proc. of the 30th
Spring Conf. of UBM, Borovets, April 811, 2001, p.163168 (2001)
(pdf).
Personal
Family
Bridge
Badminton
Aikido
Erdös Number: 4