Zhe Feng
Contents
[hide]Introduction
Feng Zhe received his Bachelor of Engineering in Space Science and Technology from Nanjing University of Aeronautics and Astronautics in 2014. He once lead an Undergraduate Innovation Fund Project under Prof. LI Jin Bin on understanding the mechanisms of phase transition and negative pressure. After graduating from NUAA, he started his PhD under the supervision of Prof. C H Woo this September.
Education Experience
Ph.D. Candidate | 2014- | Department of Physics and Materials Science, City University of Hong Kong |
Bachelor of Engineering | 2010-2014 | Space Science and Technology, Nanjing University of Aeronautics and Astronautics |
On going projects
Magnetic induced anharmonic effects on the thermodynamics of Amorphous iron, the relation between ferromagnetism and microstructure, and the associated thermodynamic, mechanical, magnetic properties.
Basic knowledge and skill required to finish Ph.D. degree
* Basic Knowledge
1. Theoretical Mechanics.
Lagrange mechanics, and Hamiltonian mechanics. Ask Lu to collect the book to get this knowledge.
2. Magnetism
A. fundamental kinds of magnetism in condensed matters: To get a general picture. Diamagnetism; Paramagnetism; Ferromagnetism: ferromagnetic order; anti-ferromagnetic order, ferrimagnetism Non-linear magnetic structure.
B. Quantum theory of magnetism. Able to familiar with the deduction and get a clear physical picture. Heisenberg Model RKKY model for indirect exchange interaction Spin wave theory Molecule field approximation Ferro/para-magnetic phase transition Itinerant magnetic theory
C. Ferromagnetic crystal and magnetic domain structure Exchange interaction energy, external field energy; demagnetizing energy Magnetic anisotropy Magnetic induce thermal expansion Single domain magnetic particle Super-paramagnetism
D. Magnetization Process Hysteresis loop; coercivity; Reference: 1. Chinese Version. 《凝聚态磁性物理》 姜寿亭,李卫编著; 科学出版社。 2. Peter Mohn, Magnetism in the Solid State: An Introduction.
3. Spin Lattice Dynamics
A. Basic Knowledge about atomistic simulations Density function theory Molecular Dynamics simulation Monte Carlo simulation Phase field model Get to know the fundamental algorithm about the above methods, and tell the relation of them.
B. Learn Detail of molecular dynamics a. Write a basic flow chat of MD b. Interatomic potentials used, like Lennard-Jones, EAM. Learn to generate a potential table. c. How to integrate the equation of motion. velocity-verlet, leap-frog, and so on. d. Thermostat. rescaling; Breathing; Nose-Hoover; Langevin e. Barostat. extended method; constaint method.
C. Calculation of basic thermodynamic quantities from MD a. Energy; volume; heat capacity b. Virial Pressure (or stress) c. Time correlation function d. Histogram
4. C++ programming
A. Basic instruction simple arithmetic expression; B. class (or structure), array and pointer D. Pre-assembly, or Macro assembly C. parallel programming: OpenMP, CUDA
5. Solid-State theory
A. Stucture of Solid Matter Crystal lattice; Reciprocal space; Defect in Solid; Brillouin Zones;
B. Atomic vibtrations in solid Simple harmonic Potential; single-atomic or disatomic linear atom chain; phonon; density of state; dispersion relation; Thermal energy, heat capacity of harmoinc solid Effects due to anharmonicity: thermal expansion, heat conduction
C. Electrons in solids Inifinte square-well potential Fermi statistics Heat capacity of electrons in solids Band-structure Tight-binding approximation Density of states
D. Elastic properties. Strain-stress relation
6. Other related background
A. Quantum mechanics a. Schordinger picture b. Heisenberg picture c. Path integration picture d. Spin operator
B. Statistcal thermodynamics a. ensemble theory; Boltzmann most probability theory. b. 0th, 1st, 2nd thermodynamic law d. thermodynamic function, Maxwell relation. c. fluctuation theory d. transition theory
C. Electrodynamics Maxwell equations Green function
D. Mathematical method a. Fast Fourier transform b. numerical method in solving ordinary differential equations; finite differential method c. Gaussian integration; d. Residue theorem d. optimization method: steepest descent method; conjugated gradient method; Nudge elastic band;
* Software
1. Word processing: Micro-office 2. Data processing; Origin; Matlab; 3. Visualized: Origin; Matlab; Atomeye; gnuplot; 4. Bash script in Linux.
* Literature review
1. About magnetism 2. About Amorphous structure 3. About magneto-caloric, magneto-mechanical, magneto-thermal Requirement: One review paper weekly at least.
Class schedule
Monday | Tuesday | Thursday |
---|---|---|
09:00-10:50 AP8002 | 10:00-11:50 SG8001 | 10:00-11:50 SG8001 |
19:00-21:50 AP8302 & AP8004 |
Contact
Office: | AC1 - G1417 |
Email: | zhefeng2-c@my.cityu.edu.hk |
Tel: | +(852)-5340-4465 |