Thomas Barthel
Charles H. Townes Assistant Professor of Physics
Theoretical and Numerical Quantum Many-Body Physics:
- Strongly correlated quantum matter
- Nonequilibrium phenomena, open quantum systems, and transport
- Information theoretic aspects like entanglement
- Integrable models
- Tensor network state methods (MPS, PEPS, MERA)
- Quantum computation and simulation for the investigation of quantum matter
- Ultracold atoms in optical lattices
- Sotchastic dynamics in networks
Appointments and Affiliations
- Charles H. Townes Assistant Professor of Physics
- Assistant Professor of Physics
Contact Information
- Office Location: 287 Physics Bldg, Durham, NC 27708
- Office Phone: (919) 660-2965
- Email Address: barthel@phy.duke.edu
- Websites:
Education
- Ph.D. Rheinisch-Westfalische Technische Hochshule Aachen (Germany), 2009
Research Interests
• Strongly correlated quantum many-particle systems
• Nonequilibrium phenomena, open quantum systems, and transport
• Information theoretic aspects like entanglement
• Integrable models
• Tensor network state methods (DMRG, MPS, MERA, PEPS)
• Quantum computation and simulation for the investigation of quantum matter
• Ultracold atoms in optical lattices
• Stochastic dynamics in networks
Courses Taught
- MATH 690-70: Topics in Applied Mathematics
- PHYSICS 142L9D: General Physics II (Discussion)
- PHYSICS 465: Quantum Mechanics II
- PHYSICS 590: Selected Topics in Theoretical Physics
- PHYSICS 765: Advanced Quantum Mechanics
- PHYSICS 791: SPECIAL READINGS
Representative Publications
- Barthel, T; Zhang, Y, Super-operator structures and no-go theorems for dissipative quantum phase transitions, Arxiv:2012.05505 (2020) [abs].
- Miao, Q; Barthel, T, Eigenstate entanglement scaling for critical interacting spin chains, Arxiv:2010.07265 (2020) [abs].
- Binder, M; Barthel, T, Low-energy physics of isotropic spin-1 chains in the critical and Haldane phases, Physical Review B, vol 102 no. 1 (2020) [10.1103/PhysRevB.102.014447] [abs].
- Barthel, T; Zhang, Y, Optimized Lie-Trotter-Suzuki decompositions for two and three non-commuting operators, Annals of Physics, vol 418 (2020), pp. 168165-168165 [10.1016/j.aop.2020.168165] [abs].
- Barthel, T, The matrix product approximation for the dynamic cavity method, Journal of Statistical Mechanics: Theory and Experiment, vol 2020 no. 1 (2020) [10.1088/1742-5468/ab5701] [abs].