QETLAB (Quantum Entanglement Theory LABoratory) is a MATLAB toolbox for exploring quantum entanglement theory. While there are many quantum information theory toolboxes that allow the user to perform basic operations such as the partial transposition, new tests are constantly discovered. The goal of QETLAB is to remain up-to-date and contain an ever-growing catalogue of separability criteria, positive maps, and related functions of interest. Furthermore, QETLAB is designed to work well both with full matrices and with large sparse matrices, and makes use of many advanced techniques based on semidefinite programming.

References in zbMATH (referenced in 57 articles , 1 standard article )

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  1. Wang, Kai; Chen, Lin; Shen, Yi; Sun, Yize; Zhao, Li-Jun: Constructing (2 \times2 \times4) and (4 \times4) unextendible product bases and positive-partial-transpose entangled states (2021)
  2. Yoshida, Yuuya: Maximum dimension of subspaces with no product basis (2021)
  3. Avron, J.; Kenneth, O.: An elementary introduction to the geometry of quantum states with pictures (2020)
  4. Choi, Jinwon; Kiem, Young-Hoon; Kye, Seung-Hyeok: Entangled edge states of corank one with positive partial transposes (2020)
  5. Filippov, Sergeĭ N.: Quantum mappings and characterization of entangled quantum states (2019)
  6. Anticoli, Linda; Ghahi, Masoud Gharahi: Modeling tripartite entanglement in quantum protocols using evolving entangled hypergraphs (2018)
  7. Arunachalam, Srinivasan; Molina, Abel; Russo, Vincent: Quantum hedging in two-round prover-verifier interactions (2018)
  8. Chen, Lin; Đoković, Dragomir Ž: Multiqubit UPB: the method of formally orthogonal matrices (2018)
  9. Chen, Lin; Đoković, Dragomir Ž.: Nonexistence of (n)-qubit unextendible product bases of size (2^n-5) (2018)
  10. Di Martino, Sara; Facchi, Paolo; Florio, Giuseppe: Feynman graphs and the large dimensional limit of multipartite entanglement (2018)
  11. Han, Yi-Fan; Zhang, Gui-Jun; Yong, Xin-Lei; Xu, Ling-Shan; Tao, Yuan-Hong: Mutually unbiased special entangled bases with Schmidt number 2 in (\mathbbC^3 \otimes\mathbbC^4k) (2018)
  12. Liu, Feng: A proof for the existence of nonsquare unextendible maximally entangled bases (2018)
  13. Sazim, Sk; Awasthi, Natasha: Binegativity of two qubits under noise (2018)
  14. Shen, Shu-Qian; Li, Ming; Li-Jost, Xianqing; Fei, Shao-Ming: Improved separability criteria via some classes of measurements (2018)
  15. Xu, Ling-Shan; Zhang, Gui-Jun; Song, Yi-Yang; Tao, Yuan-Hong: Mutually unbiased property of maximally entangled bases and product bases in (\mathbbC^d\otimes\mathbbC^d) (2018)
  16. Yang, Ying-Hui; Wang, Cai-Hong; Yuan, Jiang-Tao; Wu, Xia; Zuo, Hui-Juan: Local distinguishability of generalized Bell states (2018)
  17. Zhang, Gui-Jun; Tao, Yuan-Hong; Han, Yi-Fan; Yong, Xin-Lei; Fei, Shao-Ming: Unextendible maximally entangled bases in (\mathbbC^pd\otimes\mathbbC^qd) (2018)
  18. Boyer, Michel; Brodutch, Aharon; Mor, Tal: Extrapolated quantum states, void states and a huge novel class of distillable entangled states (2017)
  19. Cariello, D.: A gap for PPT entanglement (2017)
  20. Chen, Lin; Đoković, Dragomir Ž.: Orthogonal product bases of four qubits (2017)

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