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Faculty of Mathematics

 

 

Career

Leigh Trapnell Professor of Quantum Physics, DAMTP, University of Cambridge (2022- )

Professor of Theoretical Physics, Ghent University (2012 - )

Professor of Physics, University of Vienna (2006 - 2019)

Research scholar, Institute for Quantum Information, Caltech (2004-2006)

Research fellow, Max Planck Institute for Quantum Optics (2002 - 2004)

              

Research

Research in my group is focused on understanding the role of entanglement in quantum computation and in interacting quantum many-body systems. We are developing the theory of quantum tensor networks, devise novel computational methods for optimizing them, and apply those to problems in condensed matter physics, quantum field theory, atomic physics, statistical physics and quantum computing.

See https://quantumghent.github.io/research/ for more info. 

 

Selected Publications

You can find most of my publications on the arXiv or on Google Scholar.

Publications

Density matrix renormalization group, 30 years on
F Verstraete, T Nishino, U Schollwöck, MC Bañuls, GK Chan, ME Stoudenmire
– Nature Reviews Physics
(2023)
5,
273
One-dimensional symmetric phases protected by frieze symmetries
BV-D Cuiper, JC Bridgeman, N Dewolf, J Haegeman, F Verstraete
– Physical Review B
(2023)
107,
115123
Contrasting pseudo-criticality in the classical two-dimensional Heisenberg and $\mathrm{RP}^2$ models: zero-temperature phase transition versus finite-temperature crossover
L Burgelman, L Devos, B Vanhecke, F Verstraete, L Vanderstraeten
(2023)
Contrasting pseudocriticality in the classical two-dimensional Heisenberg and RP2 models: Zero-temperature phase transition versus finite-temperature crossover
L Burgelman, L Devos, B Vanhecke, F Verstraete, L Vanderstraeten
– Phys Rev E
(2023)
107,
014117
Entanglement scaling for $λϕ_2^4$
B Vanhecke, F Verstraete, K Van Acoleyen
(2022)
Tensor Networks Can Resolve Fermi Surfaces
Q Mortier, N Schuch, F Verstraete, J Haegeman
(2022)
A scaling hypothesis for projected entangled-pair states
B Vanhecke, J Hasik, F Verstraete, L Vanderstraeten
(2022)
Scaling Hypothesis for Projected Entangled-Pair States.
B Vanhecke, J Hasik, F Verstraete, L Vanderstraeten
– Phys Rev Lett
(2022)
129,
200601
Tensor Networks Can Resolve Fermi Surfaces.
Q Mortier, N Schuch, F Verstraete, J Haegeman
– Physical Review Letters
(2022)
129,
206401
Invertible bimodule categories and generalized Schur orthogonality
JC Bridgeman, L Lootens, F Verstraete
(2022)
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Research Group

Centre for Quantum Information and Foundations

Room

B0.15