| Lecturer | 이지운 |
|---|---|
| Dept. | KAIST |
| date | May 19, 2011 |
Since Bose and Einstein discovered the condensation of Bose gas, which we now call Bose-Einstein condensation, its mathematical properties have been of great importance for mathematical physics. Recently, many rigorous results have been obtained, mostly about its ground state energy and its dynamics in various models. In this talk, mathematical frameworks to study Bose gas will be introduced. Heuristics arguments and proofs to understand the properties of Bose gas will also be explained.
Seoul ICM 2014 유치과정 개요 및 준비전략
Sheaf quantization of Hamiltonian isotopies and non-displacability problems
Solver friendly finite element methods
Space.Time.Noise
Spectral Analysis for the Anomalous Localized Resonance by Plasmonic Structures
Structural stability of meandering-hyperbolic group actions
Structures of Formal Proofs
Study stochastic biochemical systems via their underlying network structures
Subgroups of Mapping Class Groups
Subword complexity, expansion of real numbers and irrationality exponents
Sums of squares in quadratic number rings
Survey on a geography of model theory
Symmetry Breaking in Quasi-1D Coulomb Systems
Symplectic Geometry, Mirror symmetry and Holomorphic Curves
Symplectic topology and mirror symmetry of partial flag manifolds
The classification of fusion categories and operator algebras
The lace expansion in the past, present and future
The Lagrange and Markov Spectra of Pythagorean triples
The Mathematics of the Bose Gas and its Condensation
The phase retrieval problem
