一、导师情况简介

姓名:仓诗建

性别:男

职务、职称: 副教授

导师类别:硕导

二、社会兼职

1. 担任国内期刊计算物理的客座编辑；

2. 担任国际期刊Complexity的特邀编辑；

3. 担任物理学报、Journal of Control and Decision（控制与决策英文版）、南京理工大学学报、计算物理等国内期刊审稿人；

4. 担任Nonlinear Dynamics、Chaos、Communications in Nonlinear Science and Numerical Simulation、IEEE Access、IEEE Transactions on Circuits and Systems、Plos One、Chinese Physics B、International Journal of Bifurcation and Chaos、Chaos, Solitons & Fractals、AEUE - International Journal of Electronics and Communications、European Physical Journal、Applied Mathematical Modeling等国际期刊审稿人。

三、研究方向

1. 控制理论与应用：人工智能、无模型控制、模糊和神经网络控制、电力系统稳定性及控制。

2. 信号与系统：数字信号处理、数字滤波器设计、视频和图像信号处理。

3. 非线性动力学：应用分形理论、混沌理论、动力系统稳定性及控制、神经动力学。

四、科研情况（在研和已完成主要科研项目及成果、获奖情况）

1. 国家自然科学青年基金项目(编号：11202148)，第二完成人。

2. 国家自然科学面上项目(编号：61873186)，第二完成人。

3. 天津市科委项目(编号：17KPHDSF00210)，主持人。

4. 天津市艺术科学规划项目(编号：D12022)，主持人。

五、学术成果（第一作者或通讯作者文章）

[1] Cang, S*, Kang, Z., & Wang, Z. Pseudo-random number generator based on a generalized conservative Sprott-A system. Nonlinear Dynamics, 2021, 1-18.(SCI/EI检索)

[2] Cang S*, Li Y, Kang Z, et al. Generating multicluster conservative chaotic flows from a generalized Sprott-A system. Chaos, Solitons & Fractals, 2020, 133: 109651. (SCI/EI检索)

[3] Cang S*, Li Y, Xue W, et al. Conservative chaos and invariant tori in the modified Sprott A system . Nonlinear Dynamics, 2020, 99(2): 1699-1708.(SCI/EI检索)

[4] Cang S*, Li Y, Kang Z, et al. A generic method for constructing n-fold covers of 3D conservative chaotic systems. Chaos: An Interdisciplinary Journal of Nonlinear Science, 2020, 30(3): 033103. (SCI检索)

[5] Zhang R, Wu A, Wang Z, Cang S*. Chaotic and subharmonic oscillations in a DC–DC boost converter with PWM voltage–current hybrid controller and parallel MR load. Nonlinear Dynamics, 2020, 99(2): 1321-1339.(SCI/EI检索)

[6] Cang S*, Li Y, Zhang R, et al. Hidden and self-excited coexisting attractors in a Lorenz-like system with two equilibrium points . Nonlinear Dynamics, 2019, 95(1): 381-390.(SCI/EI检索)

[7] Xue W, Zhang M, Liu S, Cang S*. Mechanical analysis and ultimate boundary estimation of the chaotic permanent magnet synchronous motor. Journal of the Franklin Institute, 2019, 356(10): 5378-5394.(SCI/EI检索)

[8] Cang S*, Wu A, Zhang R, et al. Conservative chaos in a class of nonconservative systems: Theoretical analysis and numerical demonstrations. International Journal of Bifurcation and Chaos, 2018, 28(07): 1850087. (SCI检索)

[9] Zhang R, Wu A, Zhang S, Cang S*. Dynamical analysis and circuit implementation of a DC/DC single-stage boost converter with memristance load. Nonlinear Dynamics, 2018, 93(3): 1741-1755.(SCI/EI检索)

[10] Wu A, Cang S*, Zhang R, et al. Hyperchaos in a conservative system with nonhyperbolic fixed points. Complexity, 2018, 2018.(SCI检索)

[11] Cang S*, Li Y, Wang Z. Single crystal-lattice-shaped chaotic and quasi-periodic flows with time-reversible symmetry. International Journal of Bifurcation and Chaos, 2018, 28(13): 1830044. (SCI检索)

[12] Cang S*, Wu A, Wang Z, et al. Four-dimensional autonomous dynamical systems with conservative flows: two-case study. Nonlinear Dynamics, 2017, 89(4): 2495-2508.(SCI/EI检索)

[13] Cang S*, Wu A, Wang Z, et al. On a 3-D generalized Hamiltonian model with conservative and dissipative chaotic flows. Chaos, Solitons & Fractals, 2017, 99: 45-51. (SCI/EI检索)

[14] Cang S*, Wu A, Wang Z, et al. Distinguishing Lorenz and Chen systems based upon Hamiltonian energy theory . International Journal of Bifurcation and Chaos, 2017, 27(02): 1750024.(SCI检索)

[15] Cang S*, Wu A, Wang Z, et al. Birth of one-to-four-wing chaotic attractors in a class of simplest three-dimensional continuous memristive systems. Nonlinear Dynamics, 2016, 83(4): 1987-2001. (SCI/EI检索)

[16] Cang S*, Wu A, Wang Z, et al. A general method for exploring three-dimensional chaotic attractors with complicated topological structure based on the two-dimensional local vector field around equilibriums. Nonlinear Dynamics, 2016, 83(1-2): 1069-1078.(SCI/EI检索)

[17] Wang C, Hu C, Han J, Cang S*. A new no-equilibrium chaotic system and its topological horseshoe chaos. Advances in Mathematical Physics, 2016. (SCI检索)

[18] Xue W, Li Y, Cang S*, et al. Chaotic behaviour and circuit implementation of a fractional-order permanent magnet synchronous motor model. Journal of the franklin institute, 2015, 352(7): 2887-2898.(SCI/EI检索)

[19] Cang S*, Wang Z, Chen Z, et al. Analytical and numerical investigation of a new Lorenz-like chaotic attractor with compound structures . Nonlinear Dynamics, 2014, 75(4): 745-760.(SCI/EI检索)

[20] Wang Z, Cang S*, Wang Z, et al. A strange double-deck butterfly chaotic attractor from a permanent magnet synchronous motor with smooth air gap: numerical analysis and experimental observation. Abstract and Applied Analysis. Hindawi, 2014.(SCI检索)

[21] Cang S*, Chen Z, Wang Z, et al. Projective synchronization of fractional–order memristive systems with different structures based on active control method . International Journal of Sensor Networks, 2013, 14(2): 102-108.(SCI检索)

[22] Cang S*, Wang Z, Chen Z. Adaptive sliding mode controller design for projective synchronization of different chaotic systems with uncertain terms and external bounded disturbances . Journal of Applied Mathematics, 2013.(SCI检索)

[23] Cang S*, Qi G, Chen Z. A four-wing hyper-chaotic attractor and transient chaos generated from a new 4-D quadratic autonomous system. Nonlinear Dynamics, 2010, 59(3): 515-527. (SCI/EI检索)

[24] Cang S*, Chen Z, Wang Z, et al. Coexistence of multiple strange attractors governed by different initial conditions in a deterministic system. International Journal of Nonlinear Sciences and Numerical Simulation, 2010, 11(9): 671-678.(SCI检索)

[25] Cang S*, Chen Z, Wu W. Circuit implementation and multiform intermittency in a hyper-chaotic model extended from the Lorenz system. Chinese Physics B, 2009, 18: 1792-1800.(SCI检索)

[26] Cang S*, Chen Z, Yuan ZZ. Analysis of an on-off intermittency system with adjustable state levels. Kybernetika, 2008, 44(4): 455-468. (SCI检索)

[27] Cang S*, Chen Z, Yuan ZZ. Analysis and circuit implementation of a new four-dimensional non-autonomous hyper-chaotic system. Acta Physica Sinica, 2008 (3): 1493-1501.(SCI/EI检索)

五、联系方式

办公地点：天津市河西区大沽南路1038号天津科技大学1号楼416室

电话：13516282245

通讯地址（邮编）：300222

E-MAIL：csj98231@tust.edu.cn