Vidal, G.

Three qubits can be entangled in two inequivalent ways

Dür, W., Vidal, G., & Cirac, J. I. (2000) · Physical Review A

Quantum Information and CryptographyQuantum Mechanics and Applications

Cited by 3,384

Entanglement in Quantum Critical Phenomena

Vidal, G., Latorre, J. I., Rico, E., & Kitaev, A. (2003) · Physical Review Letters

Quantum many-body systemsQuantum Information and Cryptography

Cited by 2,793

Efficient Classical Simulation of Slightly Entangled Quantum Computations

Vidal, G. (2003) · Physical Review Letters

Quantum Computing Algorithms and ArchitectureQuantum Information and Cryptography

Cited by 2,368

Efficient Simulation of One-Dimensional Quantum Many-Body Systems

Vidal, G. (2004) · Physical Review Letters

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 1,779

Entanglement monotones

Vidal, G. (2000) · Journal of Modern Optics

Quantum Information and CryptographyQuantum Mechanics and Applications

Cited by 821

Classical Simulation of Infinite-Size Quantum Lattice Systems in Two Spatial Dimensions

Jordan, J., Orús, R., Vidal, G., Verstraete, F., & Cirac, J. I. (2008) · Physical Review Letters

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 710

Classical simulation of quantum many-body systems with a tree tensor network

Shi, Y.-Y., Duan, L.-M., & Vidal, G. (2006) · Physical Review A

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 577

Simulation of two-dimensional quantum systems on an infinite lattice revisited: Corner transfer matrix for tensor contraction

Orús, R., & Vidal, G. (2009) · Physical Review B

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 387

Simulation of two-dimensional quantum systems using a tree tensor network that exploits the entropic area law

Tagliacozzo, L., Evenbly, G., & Vidal, G. (2009) · Physical Review B

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 261

Stripes in the two-dimensionalt-Jmodel with infinite projected entangled-pair states

Corboz, P., White, S. R., Vidal, G., & Troyer, M. (2011) · Physical Review B

Physics of Superconductivity and MagnetismQuantum many-body systems

Cited by 212

Phase transition in Random Circuit Sampling

Morvan, A., Villalonga, B., Mi, X., Mandrà, S., Bengtsson, A., Klimov, P. V., Chen, Z., Hong, S., Erickson, C., Drozdov, I. K., et al. (2023) · arXiv

Quantum Computing Algorithms and ArchitectureQuantum many-body systems

Cited by 138

Irreversibility in Asymptotic Manipulations of Entanglement

Vidal, G., & Cirac, J. I. (2001) · Physical Review Letters

Quantum Information and CryptographyQuantum Mechanics and Applications

Cited by 110

Non-Abelian braiding of graph vertices in a superconducting processor

Collaborators, G. Q. A. A., Andersen, T. I., Lensky, Y. D., Kechedzhi, K., Drozdov, I. K., Bengtsson, A., Hong, S., Morvan, A., Mi, X., Opremcak, A., et al. (2023) · Nature

Quantum Computing Algorithms and ArchitectureQuantum Information and Cryptography

Cited by 108

Entanglement renormalization and gauge symmetry

Tagliacozzo, L., & Vidal, G. (2011) · Physical Review B

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 104

Classical simulation versus universality in measurement-based quantum computation

Van den Nest, M., Dür, W., Vidal, G., & Briegel, H. J. (2007) · Physical Review A

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 95

Interaction Cost of Nonlocal Gates

Vidal, G., Hammerer, K., & Cirac, J. I. (2002) · Physical Review Letters

Quantum Information and CryptographyQuantum Computing Algorithms and Architecture

Cited by 89

Scaling and logic in the colour code on a superconducting quantum processor

Lacroix, N., Bourassa, A., Heras, F. J. H., Zhang, L. M., Bausch, J., Senior, A. W., Edlich, T., Shutty, N., Sivak, V., Bengtsson, A., et al. (2025) · Nature

Quantum Computing Algorithms and ArchitectureQuantum Information and Cryptography

Cited by 51

Entanglement growth and simulation efficiency in one-dimensional quantum lattice systems

Perales, Á., & Vidal, G. (2008) · Physical Review A

Quantum many-body systemsQuantum Computing Algorithms and Architecture

Cited by 49