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Entanglement is the powerful and enigmatic resource central to quantum information processing, which promises capabilities in computing, simulation, secure communication, and metrology beyond what is possible for classical devices.
Storing a collection of polygons using quadtrees
Samet, H. & Webber, R. E · 1985
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Entanglement processing and statistical inference: The jaynes principle can produce fake entanglement
Horodecki, R., Horodecki, M. & Horodecki, P · 1999
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Schmidt number for density matrices
Terhal, B. M. & Horodecki, P · 2000
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Detecting quantum entanglement
Terhal, B. M · 2002
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Quantifying entanglement with witness operators
Brandão, F. G. S. L · 2005
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When are correlations quantum?–—verification and quantification of entanglement by simple measurements
Audenaert, K. & Plenio, M · 2006
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Compressed sensing
Donoho, D. L · 2006
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Quantitative entanglement witnesses
Eisert, J., Brandao, F. G. & Audenaert, K. M · 2007
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Entanglement detection
Gühne, O. & Tóth, G · 2009
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Quantum entanglement
Horodecki, R., Horodecki, P., Horodecki, M. & Horodecki, K · 2009
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Quantum state tomography via compressed sensing
Gross, D., Liu, Y.-K., Flammia, S. T., Becker, S. & Eisert, J · 2010
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Spatial correlations in parametric down-conversion
Walborn, S. P., Monken, C., Pádua, S. & Ribeiro, P. S · 2010
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The schmidt number as a universal entanglement measure
Sperling, J. & Vogel, W · 2011
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Quantum tomography via compressed sensing: error bounds, sample complexity and efficient estimators
Flammia, S. T., Gross, D., Liu, Y.-K. & Eisert, J · 2012
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Ultra-large-scale continuous-variable cluster states multiplexed in the time domain
Yokoyama, S. et al · 2013
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Efficient high-dimensional entanglement imaging with a compressive-sensing double-pixel camera
Howland, G. A. & Howell, J. C · 2013
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Einstein-podolsky-rosen steering inequalities from entropic uncertainty relations
Schneeloch, J., Broadbent, C. J., Walborn, S. P., Cavalcanti, E. G. & Howell, J. C · 2013
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Bell nonlocality
Brunner, N., Cavalcanti, D., Pironio, S., Scarani, V. & Wehner, S · 2014
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Reconstructing high-dimensional two-photon entangled states via compressive sensing
Tonolini, F., Chan, S., Agnew, M., Lindsay, A. & Leach, J · 2014
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Generation and confirmation of a (100 × \times 100)-dimensional entangled quantum system
Krenn, M. et al · 2014
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Universal linear optics
Carolan, J. et al · 2015
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Continuous-variable entanglement on a chip
Masada, G. et al · 2015
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High-dimensional quantum cryptography with twisted light
Mirhosseini, M. et al · 2015
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On-chip generation of high-dimensional entangled quantum states and their coherent control
Kues, M. et al · 2017
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Provably secure and high-rate quantum key distribution with time-bin qudits
Islam, N. T., Lim, C. C. W., Cahall, C., Kim, J. & Gauthier, D. J · 2017
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Building logical qubits in a superconducting quantum computing system
Gambetta, J. M., Chow, J. M. & Steffen, M · 2017
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Experimental certification of millions of genuinely entangled atoms in a solid
Fröwis, F. et al · 2017
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Quantification of multidimensional entanglement stored in a crystal
Tiranov, A. et al · 2017
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Quantifying photonic high-dimensional entanglement
Martin, A. et al · 2017
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Photon-efficient quantum key distribution using time–energy entanglement with high-dimensional encoding
Zhong, T. et al · 2015
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Harnessing high-dimensional hyperentanglement through a biphoton frequency comb
Xie, Z. et al · 2015
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Entanglement with negative wigner function of almost 3,000 atoms heralded by one photon
McConnell, R., Zhang, H., Hu, J., Ćuk, S. & Vuletić, V · 2015
Cited alongside, same era.
Quantum tomography protocols with positivity are compressed sensing protocols
Kalev, A., Kosut, R. L. & Deutsch, I. H · 2015
Cited alongside, same era.
Demonstration of a small programmable quantum computer with atomic qubits
Debnath, S. et al · 2016
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Co-designing a scalable quantum computer with trapped atomic ions
Brown, K. R., Kim, J. & Monroe, C · 2016
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Experimental quantum compressed sensing for a seven-qubit system
Riofrío, C. et al · 2017
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Experimentally exploring compressed sensing quantum tomography
Steffens, A. et al · 2017
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Projected gradient descent algorithms for quantum state tomography
Bolduc, E., Knee, G. C., Gauger, E. M. & Leach, J · 2017
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Entropic uncertainty relations and their applications
Coles, P. J., Berta, M., Tomamichel, M. & Wehner, S · 2017
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Quantifying high dimensional entanglement with two mutually unbiased bases
Erker, P., Krenn, M. & Huber, M · 2017
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Observation of entangled states of a fully controlled 20-qubit system
Friis, N. et al · 2018
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Multidimensional quantum entanglement with large-scale integrated optics
Wang, J. et al · 2018
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Modular linear optical circuits
Mennea, P. L. et al · 2018
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Quantifying high-dimensional entanglement with Einstein-Podolsky-Rosen correlations
Schneeloch, J. & Howland, G. A · 2018
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Measurements in two bases are sufficient for certifying high-dimensional entanglement
Bavaresco, J. et al · 2018
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