Organised by
Misha Verbitsky (HSE, Moscow)
Sergey Galkin (HSE, Moscow)
Rationale:
Since the groundbreaking works of Calabi and Yau, the
complex Monge-Ampere equation is one of the main tools
used in agebraic geometry and physics. In recent
years, the interplay of analytic and algebraic
geometric methods brought important results on
collapse and convergence of Calabi-Yau manifolds.
The degenerations of Monge-Ampere equations become
an important subject in itself, related to
extremal metrics and birational geometry. We
are planning to focus on the rich interplay
between analysis, differential geometry and
algebraic geometry related to Monge-Ampere.
The workshop is partially supported by RFBR.
| Laboratory of Algebraic Geometry and its Applications |