Title    name   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 11 Oh, Yonggeun (University of Wisconsin-Madison) 2010-07-08   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 10 Oh, Yonggeun (University of Wisconsin-Madison) 2010-07-06   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 9 Oh, Yonggeun (University of Wisconsin-Madison) 2010-07-01   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 8 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-29   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 7 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-24   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 6 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-22   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 5 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-17   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 4 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-15   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 3 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-08   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 2 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-03   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples   2010 POSTECH Distinguished Professor Intensive Lecture Series Symplectic topology and Hamiltonian dynamics 1 Oh, Yonggeun (University of Wisconsin-Madison) 2010-06-01   The main goal of this course is to prepare students for the research in the area of symplectic topology and Hamiltonian dynamics and related area of mathematics. The basics tools of study will be Gromov-Floer's theory of pseudoholomorphic curves and its Hamiltonian perturbations. We will cover at least the following materials in some depth: 1) Basic symplectic geometry and Hamiltonian dynamic 2) Abstract Floer theory 3) Construction of spectral invariants, spectral quasimorphisms and (partial)quasi tates 4) Entov-Polterovich's theory of symplectic intersections 5) Study of some concrete examples

Information Center for Mathematical Sciences KAIST 335 Gwahangno (373-1 Guseong-dong), Yuseong-gu, Daejeon 305-701, Republic of Korea TEL +82-42-869-8195~6, FAX +82-42-869-5722, e-mail : mathnet@mathnet.or.kr Copyright (c) 2009 by ICMS. All Rights Reserved