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个人简介

王永龙,男,1976年12月出生,山东郯城人,中共党员,理学博士,物理学教授,南京大学非全时特任研究员,山东大学兼职硕士研究生导师,山东师范大学硕士研究生合作导师,现任物理与电子工程学院副院长,山东省留学基金物理学学科评审专家。 研究领域为理论物理。研究方向为低维弯曲系统量子理论与约束哈密顿系统量子理论。研究内容:在低维弯曲系统中,几何拓扑性质对其中电子、光子量子动力学及量子性质的影响,约束哈密顿系统的量子化,约束与量子对称性间关系。已发表相关学术论文近60篇,其中47篇被SCI检索,出版专著1部,出版教材1部,获批软件注册权2项。在此期间,主持和参与完成国家自然科学基金项目2项,山东省自然科学基金项目7项,参与完成山东省发展规划项目1项,主持完成山东省教育厅科技计划项目1项。同时,获山东省高校优秀科研成果奖三等奖3项,临沂市科学技术奖二等奖1项,临沂市自然科学优秀学术成果奖一等奖4项、二等奖2项;获第三届临沂市青年科技奖、第三届临沂市优秀青年科技工作者、临沂市市直机关优秀党员称号等。 开设课程: 经典力学、电动力学、电磁场与电磁波、MATLAB基础与应用 教育经历 2013.9-2016.6 南京大学,物理学院 博士 2001.9-2004.7 北京工业大学,理学院 理论物理专业 硕士 1996.9-2000.7 聊城师范学院,教育工程系 学士 ▲ 工作经历: 2012.1-至今 临沂大学,物理与电子工程学院 教授 2016.9-2018.8 南京大学,现代工程与应用科学学院 博士后 2010.2-2010.7 麻省理工学院(MIT) 理论物理中心,访问学者 2009.2-2009.7 北京应用物理与计算数学研究所,访学 2009.1-2011.12 临沂大学,理学院 副教授 2004.7-2008.12 临沂师范学院,物理系 讲师

研究领域

弯曲系统量子理论、约束哈密顿系统量子理论

教学科研项目 1. 山东省自然科学基金面上项目,低维弯曲系统中电子的量子动力学及其拓扑效应研究,ZR2017MA010, 2017.08-2020.06,主持人 2. 中国博士后科学基金面上项目,光沿曲面传播的动力学及其拓扑效应的研究,2017M611770, 2017.02-2018.08,主持人 3. 山东省本科高校特色专业,电子信息科学与技术,080714T, 主持人。 4. 山东省自然基金面上项目,双层石墨烯上量子点的实现及其性质的理论研究,(ZR2012AM022,2012.08-2015.07,第三位。 5. 山东省科技发展规划项目,基于相对熵最小原理仓储智能决策支持系统,2012GGX10115,2012.5-2015.7,第二位。 6. 山东省自然科学基金面上项目,高自旋系统的一阶量子相变,ZR2011AM019,2011.7 -2014.7,第二位。 7. 国家自然科学基金合作项目,含附加约束奇异Lagrange量系统量子理论及对称性,11047020,2011.1-2013.12,主持人。 8. 山东省自然科学基金青年项目,d-波超导体中节点准粒子的能隙生成机制研究,ZR2010AQ025,2011.1-2013.12,第二位。 9. 山东省中青年科学家科研奖励基金,复杂量子点系统中纯自旋流和高自旋极化流的实现,BS2010DS006,2011.1-2013.12,第三位。 10. 山东省自然科学基金面上项目,复合粒子的量子对称性和几何位相,Y2008A14,2008.12-2011.12,主持人。 11. 山东省教育厅科技计划项目,规则金属波导中传播电磁场图形仿真,J08LI56,2008.12-2011.12,主持人。 12. 山东省自然科学基金面上项目,纳米自旋量子系统的几何动力学与量子纠缠,Y2007A01,2007.12-2010.12,第二位。 13. 国家自然科学基金面上项目,现代量子力学中几类数学模型解的研究,10671086,2006.12-2008.12,第四位。 软件注册权: 1. 规则金属波导仿真计算器软件V1.0,首位,2015年。 2. 仓储智能决策支持系统软件V1.0,首位,2014年。

近期论文

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1. Run Cheng, Yong-Long Wang*, Hao-Xuan Gao, Hao Zhao, Jia-Qi Wang and Hong-Shi Zong* Geometric effects on the electronic structure and the bound states in annular corrugated wires J. Phys.: Conden. Matter 32, 025504 (2020) 2. Meng-Yun Lai*, Yong-Long Wang*, Guo-Hua Liang*, and Hong-Shi Zong* Geometrical phase and Hall effect associated with the transverse spin of light Phys. Rev. A 100, 033825 (2019) 3. Wei-Ran Cao, Yong-Long Wang*, Xiao-Lei Chen, Hua Jiang, Chang-Tan Xu, and Hong-Shi Zong* The geometric potential of a double-frequency corrugated surface Phys. Lett. A 383, 2124-2129 (2019) 4. Run Cheng, Yong-Long Wang*, Hua Jiang, Xiao-Jun Liu*, and Hong-Shi Zong* Geometric effects of a quarter of corrugated torus Condens. Matter 4, 3 (2019) 5. Guo-Hua Liang*, Yong-Long Wang*, Meng-Yun Lai, Hui Liu*, Hong-Shi Zong*, and Shi-Ning Zhu Pseudo-magnetic field and effective spin-orbit interaction for a spin-1/2 particle confined to a curved surface Phys. Rev. A98, 062112 (2018) 6. Yong-Long Wang*, Meng-Yun Lai, Fan Wang, Hong-Shi, and Yan-Feng Chen* Quantum mechanics of a particle confined to a space curve embedded in three-dimensional Euclidean space Phys. Rev. A 97, 042108 (2018) 7. Yong-Long Wang*, Meng-Yun Lai, Fan Wang, Hong-Shi, and Yan-Feng Chen* Erratum: Quantum mechanics of a particle confined to a space curve embedded in three-dimensional Euclidean space Phys. Rev. A 97, 069904(E) (2018) 8. Meng-Yun Lai, Yong-Long Wang*, Guo-Hua Liang, Fan Wang, and Hong-Shi Zong* Electromagnetic wave propagating along a space curve Phys. Rev. A 97, 033843 (2018) 9. Yong-Long Wang*, Hua Jiang, and Hong-Shi Zong* Geometric influences of a particle confined to a curved surface embedded in three-dimensional Euclidean space Phys. Rev. A 96, 022116 (2017) 10. Cui-Bai Luo, Song Shi, Yi-Lun Du, Yong-Long Wang, and Hong-Shi Zong* Discussion on Lorentz invariance violation of noncommutative field theory and neutrino oscillation Int. J. Mod. Phys. A 32, 1750040 (2017) 11. Guo-Hua Liang, Yong-Long Wang, Hua Jiang, Meng-Yun Lai, and Hong-Shi Zong* Spin-polarized transport in helical membranes due to spin-orbit coupling J. Phys.: Conden. Matter 29, 135801 (2017) 12. Yong-Long Wang*, Guo-Hua Liang, Hua Jiang, Wei-Tao Lu, and Hong-Shi Zong * Transmission gaps from corrugations, J. Phys. D: Appl. Phys. 49, 295103(2016). 13. Guo-Hua Liang, Yong-Long Wang*, Long Du, Hua Jiang, Guang-Zhen Kang, and Hong-Shi Zong* Coherent electron transport in a helical nanotube Physica E 83, 246-255 (2016) 14. Long Du, Yong-Long Wang, Guo-Hua Liang, Guang-Zhen Kang, and Hong-Shi Zong* Schrödinger equation of a particle on a rotating curved surface Chin. Phys. Lett. 33, 030301 (2016) 15. Yong-Long Wang*, and Hong-Shi Zong* Quantum particle confined to a thin-layer volume: Non-uniform convergence toward the curved surface Ann. Phys. (New York) 364, 68-78 (2016) 16. Long Du, Yong-Long Wang, Guo-Hua Liang, Guang-Zhen Kang, Xiao-Jun Liu, and Hong-Shi Zong* Curvature-induced bound states and coherent electron transport on the surface of a truncated cone Physica E 76, 28-34 (2016) 17. Zhu-Fang Cui*, Feng-Yao Hou, Yuan-Mei Shi, Yong-Long Wang, and Hong-Shi Zong* Progress in vacuum susceptibilities and their applications to the chiral phase transition of QCD Ann. Phys. (New York) 358, 172 (2015) 18. Wei-Tao Lu*, Chang-Tan Xu, Cheng-Zhi Ye, Hua Jiang, Hong-Zhe Pan, Yong-Long Wang Electron tunneling of graphene modulated by realistic magnetic barriers Phys. Lett. A 379, 1906 (2015) 19. Bin Wang, Yong-Long Wang, Zhu-Fang Cui, and Hong-Shi Zong* Effect of the chiral chemical potential on the position of the critical endpoint Phys. Rev. D 91, 034017(2015) 20. Yong-Long Wang*, Long Du, Chang-Tan Xu, Xiao-Jun Liu*, and Hong-Shi Zong* Pauli equation for a charged spin particle on a curved surface in an electric and magnetic field Phys. Rev. A 90, 042117(2014) 21. Hua Jiang*, Yong-Long Wang*, Wei-Tao Lu, and Chuan-Cong Wang Determine the critical fermion flavor in three-dimensional QED using nonlocal gauge Mod. Phys. Lett. A 29, 1450159 (2014) 22. Zhu-Fang Cui, Chao Shi, Wei-Min Sun, Yong-Long Wang, and Hong-Shi Zong* The Wigner solution and QCD phase transition in a modified PNJL model Europ. Phys. J. C 74, 2782 (2014) 23. Chao Shi*, Yong-Long Wang*, Yu Jiang*, Zhu-Fang Cui, and Hong-Shi Zong* Locate QCD critical end point in a continuum model study J. High Energy Phys. 07, 014 (2014) 24. Chen Feng*, Xu Ai-Guo, Zhang Guang-Cai, and Wang Yong-Long Two-dimensional MRTLB model for compressible and incompressible flows Front. Phys. 9, 246 (2014) 25. Wei-Tao Lu*, Wen Li, Yong-Long Wang, Hua Jiang, and Chang-Tan Xu Tunable wavevector and spin filtering in graphene induced by resonant tunneling Appl. Phys. Lett. 103, 062108 (2013) 26. Wei-Tao Lu*, Shun-Jin Wang, Yong-Long Wang, Hua Jiang, and Wen Li Transport properties of graphene under periodic and quasiperiodic magnetic superlattices Phys. Lett. A 377, 1368 (2013) 27. Pan Hong-Zhe*, Wang Yong-Long, He Kai-Hua, Wei Ming-Zhen, Ouyang Yu, Chen Li First-principles study of hydrogen adsorption on Titanium-decorated single-layer and bilayer graphenes Chin. Phys. B 22, 067101 (2013) 28. Wei-Tao Lu*, Yong-Long Wang, Cheng-Zhi Ye, Hua Jiang, and Wen Li Resonant peak splitting through magnetic Kronig-Penney superlattices in graphene Physica B 407, 4735 (2012) 29. Wei-Tao Lu*, Wen Li, Yong-Long Wang, Cheng-Zhi Ye, and Hua Jiang Resonance splitting effect through magnetic superlattices in graphene J. Appl. Phys. 112, 083712 (2012) 30. 王永龙,赵德玉. 约束Hamilton系统对称性及应用,山东人民出版社,2012.12 31. Wang Yong-Long*, Wu Zhao-Xia, Pan Hong-Zhe, Lu Wei-Tao, Jiang Hua, and Chen Li The limit of Noether conserved charges is the number of primary first-class constraints in a constrained system Commun. Theor. Phys. 58,539 (2012) 32. Wei-Tao Lu*, Shun-Jin Wang, Wen Li, Wang Yong-Long, Hua Jiang, and Cheng-Zhi Ye Fano-type resonance through a time-periodic potential in graphene J. Appl. Phys. 111, 103717 (2012) 33. Wang Yong-Long*, Lu Wei-Tao, Jiang Hua, Xu Chang-Tan, and Pan Hong-Zhe Fractional charges and fractional spins for composite fermions in quantum electrodynamics Chin. Phys. B 21, 070501 (2012). 34. Wei-Tao Lu*, Shun-Jin Wang, Wen Li, Yong-Long Wang, and Hua Jiang Tunable electronic transmission gaps in a graphene superlattice Physica B 407, 918 (2012) 35. Li Chen*, Yu Ouyang, Hong-Zhe Pan, Yuan-Yuan Sun, and Yong-Long Wang First-principles calculation of the electronic structure and magnetism at the graphene/Ni(111) interface Int. J. Mod. Phys. B25, 2791 (2011) 36. Li Chen*, Yu Ouyang, Yong-Long Wang, Yuan-Yuan Sun, and Hong-Zhe Pan The influence of Stone-Wales defects on magnetic properties in graphene Physica E 43, 593 (2010) 37. Shu-Tao Ai*, Shao-Yin Zhang, Xue-Feng Ning, Yong-Long Wang, and Chang-Tan Xu Non-equilibrium thermodynamics explanation of domain occurences in ferroics Ferroelectrics Lett.37, 30 (2010) 38. Yong-Long Wang*, and Chang-Tan Xu Dirac canonical quantization of composite fermions in QED Int. J. Theor. Phys. 49, 421 (2010) 39. Yong-Long Wang*, Zi-Ping Li, and Ke Wang Gauge symmetries and Dirac conjecture Int. J. Theor. Phys. 48, 1894 (2009) 40. Yong-Long Wang* Generalized canonical Ward identities Int. J. Theor. Phys. 48, 1422 (2009) 41. Yong-Long Wang*, Chuan-Cong Wang, Xue-Feng Ning, Shu-Tao Ai, Hong-Zhe Pan, and Tong-Song Jiang Total Hamiltonian and extended Hamiltonian for constrained Hamilton system Int. J. Theor. Phys. 47, 2319 (2008) 42. Shu-Tao Ai*, Chang-Tan Xu, Yong-Long Wang, and Shao-Ying Zhang Comparison of and comments on two thermodynamic approaches (Reversible and Irreversible) to ferroelectric phase transitions Phase Transitions 81, 479 (2008) 43. Yong-Long Wang*, Chang-Tan Xu, Li Chen, Tong-Song Jiang, and Huai-Tang Chen Relations between non-abelian Chern-Simons fields and fractional spins Mod. Phys. Lett. B 22, 45 (2008) 44. Yong-Long Wang*, Yu Du, and Gui-Hua Zhang Ward identities in CP1 nonlinear σ model with Maxwell-Chern-Simons term Int. J. Theor. Phys. 45, 2103 (2006) 45. Yong-Long Wang*, and Zi-Ping Li The CP1 nonlinear sigma model with Chern-Simons term in the Faddeev-Jachiw quantization formalism Chin. Phys. 15, 1976 (2006) 46. Yong-Long Wang* The quantal symmetries in the composite Boson’s system Int. J. Theor. Phys. 45, 885 (2006) 47. Li Zi-Ping*, Li Ai-Min, Jiang Jin-Huan, and Wang Yong-Long On Dirac’s conjecture Commun. Theor. Phys. 43, 1115 (2005) 48. Yong-Long Wang, and Zi-Ping Li* Quantal symmetries in the nonlinear sigma model with Maxwell-Chern-Simons term Int. J. Theor. Phys. 43, 1003 (2004)

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