太阳成集团(tyc122cc-VIP)官网-Sun Group

      博士，教授，硕士生导师，哈尔滨工业大学基础数学专业博士毕业，首都师范大学数学与统计学院博士后出站。1995年7月至2019年11月在延边大学工作，2020年11月19日至今在浙江科技学院工作。先后在美国圣路易斯华盛顿大学、澳大利亚悉尼科技大学、德国莱比锡Planck研究所研究访问。

      主持国家自然科学基金项目2项，省部级科研项目2项，参与国家自然科学基金2项。曾主持吉林省线上线下混合式一流课程“数学分析”建设,主编高等教育“十二五”应用型规划教材1部。目前主持和参与浙江科技学院教学研究与改革项目3项。发表学术论文100余篇（其中SCI期刊30余篇），教研论文10篇（其中核心2篇），获吉林省自然科学学术成果奖、吉林省高等教育学会优秀高教科研成果奖和吉林省第十届教育科学优秀成果奖各1项。曾获全国高校数学微课程教学设计竞赛吉林省赛区竞赛一等奖。应邀在国内外高校和国际学术会议上做学术报告20余次。2008年开始指导硕士研究生，先后在延边大学和浙江科技学院招收和培养的毕业研究生20余名。

科研论文（部分SCI）

[1] Yuan-Hong Tao, Xin-Lei Yong,Ya-Ru Bai, Dan-Ni Xu and Shu-Hui Wu*. Unextendible Entangled Bases With a Fixed Schmidt Number Based on Generalized Weighing Matrices. Front.Phys.2022,10: 896164.

[2] Liu Sun, Jiang-Peng Li, Yuan-HongTao*, Lin-Song Li. Quantifying Quantum Non-Markovianity Based on Two Kinds of Coherence Measures. International Journal of Theoretical Physics. 2022, 61:134

[3] Yuan-Hong Tao, Xin-Lei Yong, Yi-Fan Han, Shu-Hui Wu, Cai-Hong Wang. Mutually Unbiased Property of Special Entangled Bases. International Journal of Theoretical Physics.2021, 60, 2653–2661

[4] Jian zhang, Yihao Sheng, Yuanhong Tao*, Shaoming Fei. Ordering states of l1 norm and α -affinity of coherence.Quantum Information Processing. 2021， 20：98

[5] Yihao Sheng, Jian zhang, Yuanhong Tao*, Shaoming Fei. Applications of quantum coherence via skew information under mutually unbiased bases.Quantum Information Processing. 2021, 20: 82

[6] Mingyang Shen, Shaoming Fei, Yihao Sheng, Yuanhong Tao*, Yaokun Wang. Quantum Coherence of Qubit States with respect to Mutually Unbiased Bases.International Journal of Theoretical Physics.2020, 59:3908–3914

[7] Yiyang Song, Guijun Zhang, Lingshan Xu, Yuanhong Tao*. Construction of Mutually Unbiased Bases Using Mutually Orthogonal Latin Squares. International Journal of Theoretical Physics. 2020, 59(6):1777-1787

[8] Yiyang Song, Yuanhong Tao*. Notes on l2 Norm of Coherence. International Journal of Theoretical Physics. 2020, 59: 851–860

[9] Xinlei Yong, Yiyang Song, Yuanhong Tao*. New constructions of unextendible entangled bases with fixed Schmidt number. Quantum Information Processing. 2019, 18: 337

[10] Yaokun Wang, Lizhu Ge,Yuanhong Tao*. Quantum coherence in mutually unbiased bases. Quantum Information Processing. 2019, 18:164.

[11] Linsong Li, Yuanhong Tao*, Hua Nan, Hui Xu. Super-quantum correlation for SU(2) invariant state in 4⊗2 system. Quantum Information Processing. 2018, 17:86

[12] Xiangyu Zhu, Yuan-hong Tao*. Conventional Bell Basis in PT -symmetric Quantum Theory. International Journal of Theoretical Physics. 2018, 57: 3839–3849

[13] Yiyang Song, Guijun Zhang, Lingshan Xu, Yuan-hong Tao*. Mutually Unbiased Unextendible Maximally Entangled Bases in Cd⊗Cd+1. International Journal of Theoretical Physics. 2018, 57(12): 3785-3794

[14] LingShan Xu, GuiJun Zhang, YiYang Song, Yuan-Hong Tao*. Mutually Unbiased Property of Maximally Entangled Basesand Product Bases in Cd⊗Cd. International Journal of Theoretical Physics. 2018. 57: 3463–3472

[15] YiFan Han, GuiJun Zhang, XinLei Yong, LingShan Xu, YuanHong Tao*. Mutually unbiased special entangled bases with Schmidt number 2 in C3⊗C4k. Quantum Information Processing. 2018, 17: 58

[16] GuiJun Zhang, YuanHong Tao*, YiFan Han, XinLei Yong, ShaoMing Fei. Unextendible Maximally Entangled Bases in Cpd⊗Cqd. Quantum Information Processing. 2018，17: 318

[17] GuiJun Zhang, YuanHong Tao*, YiFan Han, XinLei Yong, ShaoMing Fei. Constructions of Unextendible Maximally Entangled Bases in Cd⊗Cd’. Scientific Reports. 2018, 8: 3193

[18] Lingshan Xu, Xinlei Yong, Jiaqin Yang, Pan-ru Zhao, Yuan-hong Tao*. Unknown Two Particles Teleportation Using a Special Two-Particle Quantum Channel. International Journal of Theoretical Physics. 2017, 4: 1-7

[19] YunJing Zhou, YuanHong Tao*. Probabilistic Broadcast-based Multiparty Remote State Preparation scheme via Four-qubit Cluster State. International Journal of Theoretical Physics. 2017: 1-5

科研项目（主持）

1, PT对称量子理论中的若干数学问题，国家自然科学基金项目11761073，2018.01–2021.12

2, 量子关联理论及其在量子隐形传态中的应用，国家自然科学基金项目11361065，2014.01–2017.12

3, 量子纠缠可分离判据的数学刻画，吉林省自然科学基金项目201215239，2012.01—2014.12

科研成果奖

1, 吉林省自然科学学术成果奖，三等奖，证书编号：20153004. 量子可分离判据及其在量子隐形传态中的应用, 2015年10月.