作为第一和通信作者6篇PRL、3篇PRA Rapid Communication，30篇PRA。
1. C. L. Liu, Yan-Qing Guo, D. M. Tong
Enhancing coherence of a state by stochastic strictly incoherent operations
Phys. Rev. A 96, 062325 (2017)
2. P. Z. Zhao, Xiao-Dan Cui, G. F. Xu, Erik Sjöqvist, D. M. Tong
Rydberg-atom-based scheme of nonadiabatic geometric quantum computation
Phys. Rev. A 96, 052316 (2017)
3. P. Z. Zhao, G. F. Xu, Q. M. Ding, Erik Sjöqvist, D. M. Tong
Single-shot realization of nonadiabatic holonomic quantum gates in decoherence-free subspaces
Phys. Rev. A 95, 062310 (2017)
4. G. F. Xu, P. Z. Zhao, D. M. Tong, Erik Sjöqvist
Robust paths to realize nonadiabatic holonomic gates
Phys. Rev. A 95, 052349 (2017)
5. G. F. Xu, P. Z. Zhao, T. H. Xing, Erik Sj¨oqvist, D. M. Tong,
Composite nonadiabatic holonomic quantum computation
Phys. Rev. A 95, 032311 (2017)
6. Da-Jian Zhang, Xiao-Dong Yu, Hua-Lin Huang, D. M. Tong
Universal freezing of asymmetry
Phys. Rev. A 95, 022323 (2017)
7. Xiao-Dong Yu, Da-Jian Zhang, G. F. Xu, D. M. Tong
Alternative framework for quantifying coherence
Phys. Rev. A 94 (2016) 060302 (Rapid Communications).
8. Pei-Zi Zhao, G F Xu, D M Tong
Nonadiabatic geometric quantum computation in decoherence-free subspaces based on unconventional geometric phases
Phys. Rev. A 94 (2016) 062327.
9. Da-Jian Zhang, Xiao-Dong Yu, Hua-Lin Huang, D. M. Tong
General approach to find steady-state manifolds in Markovian and non-Markovian systems
Phys. Rev. A 94 (2016) 052132.
10. Xiao-Dong Yu, Da-Jian Zhang, C. L. Liu, D. M. Tong
Measure-independent freezing of quantum coherence
Phys. Rev. A 93 (2016) 060303 (Rapid Communications).
11. Da-Jian Zhang, Hua-Lin Huang, D. M. Tong1
Non-Markovian quantum dissipative processes with the same positive features as Markovian dissipative processes
Phys. Rev. A 93 (2016) 012117.
12. G. F. Xu, C. L. Liu, P. Z. Zhao, D. M. Tong
Nonadiabatic holonomic gates realized by a single-shot implementation
Phys. Rev. A 92 (2015) 052302.
13. J. Zhang, Thi Ha Kyaw, D. M. Tong, Erik Sjöqvist, L. C. Kwek
Fast non-Abelian geometric gates via transitionless quantum driving
Sci. Rep. 5, 18414 (2015).
14. Xiao-Dong Yu, Yan-Qing Guo, D M Tong
A proof of the Kochen–Specker theorem can always be converted to a state-independent noncontextuality inequality
New J. Phys. 17 (2015) 093001.
15. Da-Jian Zhang, Xiao-Dong Yu, D M Tong
Theorem on the existence of a non-zero energy gap in adiabatic quantum computation
Phys. Rev. A 90(2014)042321.
16. Long-Jiang Liu, D M Tong
Completely positive maps within the framework of direct-sum decomposition of state space
Phys. Rev. A 90(2014)012305.
17. X D Yu, D M Tong
Coexistence of Kochen-Specker inequalities and noncontextuality inequalities
Phys. Rev. A 89(2014)010101 (Rapid Communications).
18. J. Zhang, L C Kwek, E Sjoqvist, D M Tong, P Zanardi
Quantum computation in noiseless subsystems with fast non-Abelian holonomies
Phys. Rev. A 89(2014)042302.
19. G F Xu, J Zhang, D M Tong, E Sjoqvist, L C Kwek,
Nonadiabatic holonomic quantum computation in decoherence-free subspaces
Phys. Rev. Lett, 109(2012)170501.
20. E Sjoqvist，D M Tong, L M Andersson, B Hessmo, M Johansson, K Singh
Non-adiabatic holonomic quantum computation
New J phys., 14(2012)103035
21. M Johansson, E Sjoqvist, L M Andersson, M Ericsson, B Hessmo, K Singh, D M Tong
Robustness of nonadiabatic holonomic gates
Phys. Rev. A 86(2012)062322
22. D M Tong,
Reply to comments on quantitative conditions is necessary in guaranteeing the validity of the adiabatic approximation
Phys. Rev. Lett 106 (2011)138903.
23. X J Fan, Z B Liu, Y Liang, K N Jia, D M Tong,
Phase control of probe response in a Doppler-broadened N-type four-level system
Phys. Rev. A 83(2011)043805.
24. D M Tong
Quantitative conditions is necessary in guaranteeing the validity of the adiabatic approximation
Phys. Rev. Lett., 104(2010) 12:120401
25. C W Niu, G F Xu, L J Liu, L Kang, D M Tong, L C Kwek,
Separable states and geometric phases of an interacting two-spin system
Phys. Rev. A, 81(2010)1:012116
26. S Yin, D M Tong
Geometric phase of a quantum dot system in nonunitary evolution
Phys. Rev. A 79 (2009)4: 044303
27. C S Guo, L L Lu , G X Wei, J L He, D M Tong
Diffractive imaging based on a multipinhole plate
Optics Letters 34(2009)12:1813
28. D M Tong, K. Singh, L C Kwek, C H Oh
Sufficiency Criterion for the Validity of the Adiabatic Approximation
Phys. Rev. Lett., 98(2007)15:150402
29. X X Yi, D M Tong, L C Wang, L C Kwek, and C. H. Oh
Geometric phase in open systems: Beyond the Markov approximation and weak-coupling limit
Phys. Rev. A, 73(2006)052103.
30. D M Tong, K. Singh, L C Kwek, C H Oh
Quantitative conditions do not guarantee the validity of the adiabatic approximation
Phys. Rev. Lett., 95(2005)11:110407
31. D M Tong, E. Sjoqvist, S. Filipp, L C Kwek, C H Oh
Kinematic approach to off-diagonal geometric phases of nondegenerate and degenerate mixed
Phys. Rev. A 71(2005)032106
32. D M Tong, E. Sjoqvist, L C Kwek, C H Oh
Kinematic approach to geometric phase of mixed states under nonunitary evolutions
Phys. Rev. Lett., 93(2004)8:080405
33. D M Tong, L C Kwek, C H Oh, J L Chen, and L Ma
Operator-sum representation of time-dependent density operators
Phys. Rev. A, 69(2004)054102
34. D M Tong, J L Chen, L C Kwek, C. H. Lai, and C H Oh
General formalism of Hamiltonians for realizing a prescribed evolution of a qubit
Phys. Rev. A, 68(2003)062307
35. D M Tong, E. Sjoqvist, L C Kwek, C H Oh and M Ericsson
Relation between the geometric phases of the entangled biparticle system and their subsystems
Phys. Rev. A, 68(2003)022106
36. K Sigh, D M Tong, K Basu, J L Chen and J F Du
Geometric phase for non-degenerate and degenerate mixed states
Phys. Rev. A, 67(2003)3:032106
37. S X Liu, G L Long, D M Tong and Feng Li
General scheme for superdense coding between multiparties
Phys. Rev. A, 65(2002)02 |
