Date | Jun 12, 2019 |
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Speaker | 김준태 |

Dept. | 고등과학원 |

Room | 27-220 |

Time | 11:00-12:00 |

We explore the topology of real Lagrangian submanifolds in symplectic manifolds towards their uniqueness and classification. We prove that a real Lagrangian in a closed symplectic manifold is unique up to smooth cobordism. We then discuss the classification of real Lagrangians in $CP^2$ and $S^2times S^2$. Finally, we explain why it is tempting to conjecture that any real Lagrangian torus in $S^2times S^2$ is Hamiltonian isotopic to the Clifford torus.

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