Curriculum Vitae Ning-Hua Tong Department of Physics Zhongguancun street 59, 100872 Beijing,China Phone : 0086-10-62515587 Fax : 0086-10-62517887 E-mail: nhtong@ruc.edu.cn PERSONAL DATA: Gender: Male Place of birth: Yin Chuan, Ning Xia, China Date of birth: October 25, 1974 Nationality: People s Republic of China EDUCATION: 1997.9-2002.7 Ph. D. Candidate Place: Institute of Physics, Chinese Academy of Sciences (CAS) Major: Theoretical Physics Advisors: Professor Fu-Cho Pu and Professor Shun-Qing Shen Degree: Ph.D degree awarded in May 2002 Ph.D Dissertation: Dynamical Mean Field Theory of First-Order Phase Transitions in Strongly Correlated Electron Models 1993.9-1997.7 Undergraduate student Place: Department of Material Science, Fudan University, Shanghai Major: Electronic material Degree: B.S. degree awarded in July 1997 Bachelor s Thesis: Theoretical Study of Quantum Corral 1
AWARDS: 2002-2004 Alexander von Humboldt Fellowship, Alexander von Humboldt Foundation. 1999-2000 Excellent Student Scholarship, Institute of Physics, CAS. RESEARCH EXPERIENCE: 2018. 08 present : Professor, Department of Physics, 2006. 01-2018.07: Associate Professor, Department of Physics, 2004.11-2005.12: Post-doctor; Institute for Theory of Condensed Material, University of Karlsruhe, Germany 2003.02-2004.10: Research Fellow of the Alexander von Humboldt Foundation; Theoretical Physics III, University of Augsburg, Germany 2002.08-2003.01: Post-doctor; Theoretical Physics III, University of Augsburg, Germany 1997.09-2002.07: Ph.D. student; Institute of Physic Chinese Academy of Sciences, China 1996.09-1997.07: Undergraduate student; Fudan University, China SELECTED PUBLICATIONS: 1) Ning-Hua Tong, Fu-Cho Pu, Fine Structure of Phase Separation in Double- Exchange Systems, Phys. Rev. B 62, 9425 (2000). 2
2) Ning-Hua Tong, Shun-Qing Shen, and Fu-Cho Pu, Mott-Hubbard Transition in Infinite Dimensions, Phys. Rev. B 64, 235109 (2001). 3) Ralf Bulla, Ning-Hua Tong, and Matthias Vojta, Numerical Renormalization Group for Bosonic Systems and Application to the Sub-Ohmic Spin-Boson Model, Phys. Rev. Lett. 91, 170601 (2003). 4) Ning-Hua Tong, Extended Variational Cluster Approximation for Correlated Systems, Phys. Rev. B 72, 115104 (2005). 5) Ning-Hua Tong and Matthias Vojta, Signatures of a Noise-Induced Quantum Phase Transition in a Mesoscopic Metal Ring, Phys. Rev. Lett. 97, 016802 (2006). 4) Ning-Hua Tong and Yan-Hua Hou, Scaling Analysis in the Numerical Renormalization Group Study of the Sub-Ohmic Spin-Boson Model, Phys. Rev. B 85, 144425 (2012). 5) Sheng Bi and Ning-Hua Tong, Monte Carlo Algorithm for Free Energy Calculation, Phys. Rev. E 92, 013310 (2015). 6) Ning-Hua Tong, Equation-of-Motion Expansion of Double-Time Green s Functions, Phys. Rev. B 92, 165126 (2015). 7) Peng Fan, Ke Yang, Han-Kou Ma, and Ning-Hua Tong, Projective Truncation Approximation of Equations of Motion of Two-Time Green s Functions, Phys. Rev. B 97, 165140 (2018). 8) Da-Chuan Zheng and Ning-Hua Tong, Impurity-Induced Environmental Quantum Phase Transitions in the Quadratic-Coupling Spin-Boson Model, Phys. Rev. B 98, 115131 (2018). Conference Talks 1) Metal-Insulator transition in infinite dimensional Hubbard model, the 11 th national conference on condensed matter theory and statistical physics, Jinan, 3
China, 2001. 2) NRG Study of the Quantum Critical Properties of the Sub-Ohmic Spin-Boson Model, the 69 th Annual Conference of German Physical Society, Berlin, Germany, 2005. 3) Dynamical Mean-Field Theory for the Bose-Hubbard Model, Quantum Condensation Workshop, Pohang, Korea, 2009. 4) Bose-State Truncation in NRG and Its Scaling Analysis, Quantum Condensation Workshop, Hsinchu, Taiwan, 2010. 5) Equation of Motion Series Expansion of Double-Time Green s Functions, Conference of Condensed Matter Physics, Shanghai, 2017. 6) Projective Truncation Approximation for Equation of Motion of Green s Functions, Workshop on Precision Many-Body Physics, Shanghai, 2018. RESEARCH FIELDS OF INTEREST: Quantum impurity problems with fermionic bath or bosonic bath. Numerical renormalization group can be used to disclose the rich physics in these systems. These problems include the impurity near the quantum critical point, the impurity imbedded in correlated environment, boundary field theory and boundary phase transition, the behavior of qubit under dissipation, and the dissipation effect on electron transport through quantum dots. Correlation induced localization effect, the Mott transition in transition metal oxides such as V2O3, organic materials, and optical lattices, etc. Study the effect of orbitals and phonons on the Mott transition in the transition metal oxides. Phase separation, striped phase, and the intrinsic charge inhomogeneity in the doped manganite and cooperate materials. Investigating their physical mechanism and the essential relationship between phase separation and the special properties of the materials, such as CMR and High Tc superconductivity. Diversity of symmetry breaking in the transition metal oxides where charge, spin and orbital degrees of freedom are all involved. Examples of such systems 4
are the Fe oxides and the doped manganite oxides. Investigate the complex interplay between different channels and find the mechanism that can stablize the specific long-range-ordered state observed in experiment. The manifest of quantum critical point in condensed materials. Special physical behavior, such as non-fermi-liquid behavior and power law behavior, can be found in systems near quantum critical point. Study the relationship between such behavior observed in real materials (such as heavy fermion system and high Tc superconductor) and the possible existence of certain quantum critical points. Study the properties of quantum critical point in certain theoretical models. Development of numerical methods including numerical renormalization group, quantum Monte Carlo, dynamical mean field theory and its extensions, and the equation of motion method. To overcome their respective shortcomings and limitations, and apply them in more extensive fields. 5