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changho_kim [2015/02/20 06:35]
ckim [Education]
changho_kim [2015/02/20 06:39]
ckim [Submitted Manuscripts]
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 ===== Publications ===== ===== Publications =====
  
-  - **C. Kim** and G. Karniadakis,​ "​Brownian motion of a Rayleigh particle confined in a channel: A generalized Langevin equation approach", ​in press and published on line in J. Stat. Phys. [[http://​dx.doi.org/​10.1007/​s10955-014-1160-2 | DOI: 10.1007/​s10955-014-1160-2]]+  - **C. Kim** and G. Karniadakis,​ "​Brownian motion of a Rayleigh particle confined in a channel: A generalized Langevin equation approach",​ J. Stat. Phys. 158, 1100. (2015) ​[[http://​dx.doi.org/​10.1007/​s10955-014-1160-2 | DOI: 10.1007/​s10955-014-1160-2]]
   - **C. Kim** and G. Karniadakis,​ “Time correlation functions of Brownian motion and evaluation of friction coefficient in the near-Brownian-limit regime”, Multiscale Moldel. Sim. 12, 225 (2014). [[http://​dx.doi.org/​10.1137/​130929916 | DOI: 10.1137/​130929916]]   - **C. Kim** and G. Karniadakis,​ “Time correlation functions of Brownian motion and evaluation of friction coefficient in the near-Brownian-limit regime”, Multiscale Moldel. Sim. 12, 225 (2014). [[http://​dx.doi.org/​10.1137/​130929916 | DOI: 10.1137/​130929916]]
   - **C. Kim** and G. Karniadakis,​ “Microscopic theory of Brownian motion revisited: The Rayleigh model”, Phys. Rev. E 87, 032129 (2013). [[http://​dx.doi.org/​10.1103/​PhysRevE.87.032129 | DOI: 10.1103/​PhysRevE.87.032129]]   - **C. Kim** and G. Karniadakis,​ “Microscopic theory of Brownian motion revisited: The Rayleigh model”, Phys. Rev. E 87, 032129 (2013). [[http://​dx.doi.org/​10.1103/​PhysRevE.87.032129 | DOI: 10.1103/​PhysRevE.87.032129]]
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   - H. J. Lee, **C. Kim**, J. G. Kim, and E. K. Lee, “A general scheme for studying the stochastic dynamics of a parametric oscillator driven by coloured noise”, J. Phys. A: Math. Gen. 37, 647 (2004). [[http://​dx.doi.org/​10.1088/​0305-4470/​37/​3/​009 | DOI: 10.1088/​0305-4470/​37/​3/​009]]   - H. J. Lee, **C. Kim**, J. G. Kim, and E. K. Lee, “A general scheme for studying the stochastic dynamics of a parametric oscillator driven by coloured noise”, J. Phys. A: Math. Gen. 37, 647 (2004). [[http://​dx.doi.org/​10.1088/​0305-4470/​37/​3/​009 | DOI: 10.1088/​0305-4470/​37/​3/​009]]
   - J.-W. Lee, **C. Kim**, E. K. Lee, J. Kim, and S. Lee, “Qubit Geometry and Conformal Mapping”, Quantum Information Processing 1, 129 (2002). [[http://​dx.doi.org/​10.1023/​A:​1019645000745 | DOI: 10.1023/​A:​1019645000745]]   - J.-W. Lee, **C. Kim**, E. K. Lee, J. Kim, and S. Lee, “Qubit Geometry and Conformal Mapping”, Quantum Information Processing 1, 129 (2002). [[http://​dx.doi.org/​10.1023/​A:​1019645000745 | DOI: 10.1023/​A:​1019645000745]]
-===== Submitted ​Manuscripts ​=====+===== Submitted ​Manuscript ​=====
  
-  - C. Kim and G. Karniadakis,​ “Brownian motion ​in a Rayleigh gas confined in a channel (A generalized Langevin equation approach)” +  - C. Kim, O. Borodin, ​and G. Karniadakis,​ “Uncertainty quantification for molecular dynamics simulation: Time-dependent diffusion coefficient ​in simple fluids",​ submitted to JComput. Phys.
-  - CKim and GKarniadakis,​ “Microscopic origin of drag force: A new mathematical and physical interpretation”+
  

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