His scientific interests lie mostly in Quantum entanglement, Quantum mechanics, Statistical physics, Quantum and Squashed entanglement. The various areas that Jens Eisert examines in his Quantum entanglement study include Classical mechanics, Gaussian and Entropy. Quantum mechanics is represented through his Quantum metrology, Quantum information, Quantum sensor, Quantum information science and Quantum phase transition research.
His Statistical physics research is multidisciplinary, relying on both Quantum state, Open quantum system, Quantum computer and Quantum process. Jens Eisert has researched Quantum in several fields, including Bose–Einstein condensate, Bose gas, Central limit theorem and Relaxation. His Squashed entanglement research focuses on Harmonic oscillator and how it relates to Phonon.
Jens Eisert focuses on Quantum, Quantum entanglement, Quantum mechanics, Statistical physics and Quantum information. His Quantum study frequently draws connections between adjacent fields such as Hamiltonian. In his work, Tensor is strongly intertwined with Theoretical physics, which is a subfield of Quantum entanglement.
His works in Quantum discord, Open quantum system, W state, Quantum algorithm and Quantum process are all subjects of inquiry into Quantum mechanics. His research investigates the connection between Statistical physics and topics such as Quantum capacity that intersect with issues in Amplitude damping channel. His work is dedicated to discovering how Quantum information, Qubit are connected with Topology and other disciplines.
Jens Eisert mainly investigates Quantum, Statistical physics, Quantum entanglement, Theoretical physics and Quantum information. His Quantum research includes themes of Hamiltonian and Thermodynamic limit. Jens Eisert is studying Statistical mechanics, which is a component of Statistical physics.
The study incorporates disciplines such as Field, Quantum field theory, Matrix multiplication, Gaussian and Circuit complexity in addition to Quantum entanglement. His study on Quantum information also encompasses disciplines like
His primary areas of study are Quantum, Quantum simulator, Statistical physics, Quantum entanglement and Quantum technology. His Quantum research is multidisciplinary, incorporating perspectives in Probability distribution, Reduction and Tensor. His Quantum simulator research integrates issues from Boson, Optical lattice, Quantum statistical mechanics, Algorithm and Hamiltonian.
His Statistical physics research incorporates themes from Time evolution and Tensor. His biological study spans a wide range of topics, including Theoretical physics, Quantum field theory, Operator, Boundary and Gaussian. Jens Eisert combines subjects such as Quantum state, Quantum information, Representation and Certification with his study of Quantum computer.
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Area laws for the entanglement entropy - a review
J. Eisert;M. Cramer;M. B. Plenio.
Reviews of Modern Physics (2010)
Quantum Games and Quantum Strategies
Jens Eisert;Martin Wilkens;Maciej Lewenstein.
Physical Review Letters (1999)
Quantum many-body systems out of equilibrium
Jens Eisert;Mathis Friesdorf;Christian Gogolin.
Nature Physics (2015)
Multiparty entanglement in graph states
M. Hein;J. Eisert;J. Eisert;H. J. Briegel;H. J. Briegel.
Physical Review A (2004)
Probing the relaxation towards equilibrium in an isolated strongly correlated one-dimensional Bose gas
Stefan Trotzky;Yu-Ao Chen;Andreas Flesch;Ian P. McCulloch.
Nature Physics (2012)
Quantum state tomography via compressed sensing.
David Gross;Yi-Kai Liu;Steven T. Flammia;Stephen Becker.
Physical Review Letters (2010)
Assessing non-Markovian quantum dynamics.
M. M. Wolf;M. M. Wolf;J. Eisert;J. Eisert;T. S. Cubitt;J. I. Cirac.
Physical Review Letters (2008)
Equilibration, thermalisation, and the emergence of statistical mechanics in closed quantum systems.
Christian Gogolin;Jens Eisert.
Reports on Progress in Physics (2016)
Distilling Gaussian states with Gaussian operations is impossible.
J. Eisert;S. Scheel;M. B. Plenio.
Physical Review Letters (2002)
Exact relaxation in a class of nonequilibrium quantum lattice systems.
M. Cramer;M. Cramer;C. M. Dawson;J. Eisert;J. Eisert;T. J. Osborne.
Physical Review Letters (2008)
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