● 陳企寧 Chi-Ning Chen   


● Address  

  B332,  Physics Department, National Dong-Hwa University, Hualien, 974 Taiwan

  Tel: 886-3-8633713(O)  886-3-8633721(Lab)  886-3-8630069(H)

  Email: cnchen@mail.ndhu.edu.tw   

● Birthday           

  1963/2/11

● Education         

  Ph.D. Physics, National Tsing-Hua University, 1990

● Experience       

  Postdoc, Institute of Physics, Academia Sinica, 1990-1991, 1993-2000

  Assistant Professor, Physics Department, National Dong-Hwa University, 2000 - presnet

● Research field  

  Statistical Physics, Computational Physics

● Courses

  General Physics I, II, General Physics Laboratory I, II, (Quantum Mechanics I, II, )

  Computational Physics I, II, Statistical Mechanics, Matrix and Vector Analysis

● 教學計劃表 

   普通物理(一)   普通物理實驗(一)    計算物理(一)


● Recent publication

1. C.-K. Hu, C.-N. Chen and F. Y. Wu,  Histogram Monto Carlo Position-Space renormalization group:

    applications to the site percolation,  J. Stat. Phys. 82, 1199 (1996).

2. C.-N. Chen, C.-K. Hu and F. Y. Wu,  Partition function zeroes of the square lattice Potts model, 

    Phys. Rev. Lett. 76, 169 (1996).

3. F. Y. Wu, G. Rollet, H. Y. Huang, J. M. Maillard, C.-K. Hu and C.-N. Chen,  Directed compact lattice

    animals, restricted partitions of integer,   and the infinite-state Potts model,  Phys. Rev. Lett. 76, 173 (1996).

4. C. N. Chen, C. I. Chou, C. R. Hwang, J. Kang, T. K. Lee, and S. P. Li,  Monte Carlo dynamics in global

    optimization, Phys. Rev. E 60, 2388 (1999).

5. S.-Y. Kim, R. J. Creswick, C.-N. Chen, and C.-K. Hu,  Partition function zeroes of the Q-state Potts model

    for non-Integer Q,  Physica A 281, 262 (2000).

6. C.-N. Chen and C.-Y. Lin, Partition function zeros of the two-dimensional HP model for protein folding,

    Physica A 350, 45 (2005).

7. C.-Y. Lin, C.-F. Chen, C.-N. Chen, C.-S. Yang, and I.-M. Jiang, Effects of bulk dissipation on the critical

    exponents of a sandpile, Phys. Rev. E (2006)


● Current Research

1. New algorithms for global optimization problems.

2. Models of phase transition on small-world and scale-free networks, e.g. the forest fire model and the voter model.

3. Distributions of Partition function zeros of models of protein folding and spin glasses.

4. Correlation matrix analysis of time series of financial data and gene expression data.