Osborne, Tobias J.

Entanglement in a simple quantum phase transition

Osborne, T. J., & Nielsen, M. A. (2002) · Physical Review A

Quantum many-body systemsQuantum Information and Cryptography

Cited by 1,472

Time-Dependent Variational Principle for Quantum Lattices

Haegeman, J., Cirac, J. I., Osborne, T. J., Pižorn, I., Verschelde, H., & Verstraete, F. (2011) · Physical Review Letters

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 865

General Monogamy Inequality for Bipartite Qubit Entanglement

Osborne, T. J., & Verstraete, F. (2006) · Physical Review Letters

Quantum Information and CryptographyQuantum Mechanics and Applications

Cited by 733

Training deep quantum neural networks

Beer, K., Bondarenko, D., Farrelly, T., Osborne, T. J., Salzmann, R., Scheiermann, D., & Wolf, R. (2020) · Nature Communications

Quantum Computing Algorithms and ArchitectureQuantum Information and Cryptography

Cited by 726

Quantum Metropolis sampling

Temme, K., Osborne, T. J., Vollbrecht, K. G., Poulin, D., & Verstraete, F. (2011) · Nature

Quantum Computing Algorithms and ArchitectureQuantum many-body systems

Cited by 305

Post-matrix product state methods: To tangent space and beyond

Haegeman, J., Osborne, T. J., & Verstraete, F. (2013) · Physical Review B

Quantum many-body systemsPhysics of Superconductivity and Magnetism

Cited by 225

General Entanglement Scaling Laws from Time Evolution

Eisert, J., & Osborne, T. J. (2006) · Physical Review Letters

Quantum many-body systemsQuantum Information and Cryptography

Cited by 201

Entanglement, Quantum Phase Transitions, and Density Matrix Renormalization

Osborne, T. J., & Nielsen, M. A. (2002) · Quantum Information Processing

Quantum many-body systemsQuantum Information and Cryptography

Cited by 95

Matrix product states and variational methods applied to critical quantum field theory

Milsted, A., Haegeman, J., & Osborne, T. J. (2013) · Physical Review D

Quantum many-body systemsTheoretical and Computational Physics

Cited by 88

Geometry of matrix product states: Metric, parallel transport, and curvature

Haegeman, J., Mariën, M., Osborne, T. J., & Verstraete, F. (2014) · Journal of Mathematical Physics

Quantum many-body systemsQuantum Mechanics and Applications

Cited by 86

A quantum algorithm to solve nonlinear differential equations

Leyton, S. K., & Osborne, T. J. (2008) · arXiv

Quantum Computing Algorithms and ArchitectureNumerical Solvers for Ordinary Differential Equations

Cited by 65

Applying the Variational Principle to (1+1)-Dimensional Quantum Field Theories

Haegeman, J., Cirac, J. I., Osborne, T. J., Verschelde, H., & Verstraete, F. (2010) · Physical Review Letters

Quantum many-body systemsQuantum Chromodynamics and Particle Interactions

Cited by 59

SMatrix from Matrix Product States

Vanderstraeten, L., Haegeman, J., Osborne, T. J., & Verstraete, F. (2014) · Physical Review Letters

Quantum many-body systemsAdvanced Condensed Matter Physics

Cited by 32