Geometric structures on complex manifolds
Differential-geometric methods in algebraic geometry:
calibrations, Hermitian structures, special holonomies, Monge-Ampère equations
Venue | Schedule | Program | Poster | Registration | PDF
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Organised
by
Liviu Ornea (Univ. of Bucharest)
Dmitri Panov (King's College, London)
Armen Sergeev (Steklov Institute)
Misha Verbitsky (HSE, Moscow)
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Participants:
Dmitri Alekseevsky (Brno)
Semyon Alesker (Tel-Aviv)
Laura Barberis (Cordoba, Argentina)
Jürgen Berndt (King's College)
Roger Bielawski (Leeds)
Gil Cavalcanti (Utrecht)
Vicente Cortés (Hamburg)
Isabel Dotti (Cordoba, Argentina)
Anna Fino (Torino)
Akira Fujiki (Osaka)
Paul Gauduchon (Ecole Polytechnique)
Ryushi Goto (Osaka)
Geo Grantcharov (Florida Int.)
Keizo Hasegawa (Niigata)
Stefan Ivanov (Sofia)
Julien Keller (Univ. de Provence)
Dario Martelli (King's College)
Ruxandra Moraru (Waterloo)
Stefan Nemirovski (Steklov Institute)
Yann Rollin (Nantes)
Paolo Piccinni (Rome I)
Song Sun (Imperial College)
James Sparks (Oxford)
Vladlen Timorin (HSE, Moscow)
Valentino Tosatti (Columbia)
Victor Vuletescu (Bucharest)
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Conference Summary
Differential-geometric structures play important role in the
study of complex geometry. After Kodaira, Kaehler structures became
central in the study of deformation theory and the classification
problems. More recently, the non-Kaehler metrics on complex manifolds
started to be important in string theory. The manifolds with special
holonomy become central in string theory due to advances in supersymmetry.
The notion of calibrations, due to Harvey and Lawson, gives a unifying
differential-geometric mechanism encompassing the complex geometry
and its many generalizations to quaternionic and octonionic domains.
We are planning to bring together specialists on complex geometry,
potential theory and calibrations, to explore the recent advances
in differential geometry of complex manifolds.
The lectures were recorded on video, courtesy
of Mathnet.ru.
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