张永帅

基本信息

张永帅，男，1988年4月生，博士，副教授，硕士生导师

邮箱：zhyshuai@yeah.net

教育经历

2007.06—2011.06 河南大学，数学与应用数学，学士，

2011.06—2014.06 宁波大学，应用数学，硕士

工作经历

2017.06—2020.12 浙江科技学院，讲师

科研情况：

入选人才：浙江省领军人才

主持项目：国家自然科学基金青年项目（11801510），23万，2019.01-2021.12

国家自然科学基金面上项目（12171433），50万，2022.01-2025.12

科研奖励：2021年度（首届）浙江省数学会科研成果二等奖，1/1, 2021.12

发表SCI论文30余篇，

[31] Y. S. Zhang, H.B. Wu, D.Q. Qiu, Revised Riemann-Hilbert problem for the derivative nonlinear Schrodinger equation: vanishing boundary condition. Theoretical and Mathematical Physics, 217(2023), 1595-1608.

[30] Y.S Zhang, D.Q. Qiu, J.S. He, Explicit Nth order solutions of Fokas-Lenells equation based on revised Riemann-Hilbert approach, Journal of Mathematical Physics, 64(2023), 053502.

[29] Z.T. Li, S.W. Xu, Y.S. Zhang, Rogue waves formation by solitons synchronization and resonance: Gerdjikov-Ivanov equation, Nonlinear Dynamics, 111(2023), 11447-11458.

[28] D.Q. Qiu, Y.S. Zhang, Novel solutions of the generalized mixed nonlinear Schrodinger with nonzero boundary condition, Nonlinear Dynamics, 111(2023), 7657-7670.

[27] Y.S. Zhang, N. Wang, D.Q. Qiu and J.S. He, Explicit solitons of Kundu equation derived by Reimann-Hilbert problem, Physics Letters A, 452(2022), 128476.

[26] D.Q. Qiu, Y.S. Zhang, The explicit bound-state soliton of Kundu equation derived by Riemann–Hilbert problem, Applied Mathematics Letters, 135(2023), 108443.

[25] D.Q. Qiu, Y.S. Zhang, Classification of solutions of the generalized mixed nonlinear Schrodinger equation, Theoretical and Mathematical Physics, 211(2022), 838-855.

[24] X. L. Xu, Y. S. Zhang , S. W. Xu, The multiple solitons of the short pulse equation, Mathematical Methods in the Applied Science，44(2021), 106553-10662.

[23] Y.S. Zhang , X. X. Tao, T. T. Yao, J. S. He, The regularity of the multiple higher-order poles solitons of the NLS equation, Studies in Applied Mathematics, (145)2020, 812-827.

[22] Y.S. Zhang , X. X. Tao, S. W. Xu, The bound-state soliton solutions of the complex modified KdV equation, Inverse Problems, 36(2020), 065003.

[21] Y.S. Zhang , S.W. Xu, The soliton solutions for the Wadati-Konno-Ichikawa equation, Applied Mathematics Letters 99(2020), 105995.

[20] Y.S. Zhang , J.G. Rao, Y. Cheng, J.S. He, Riemann-Hilbert method for the Wadati-Konno-Ichikawa equation: N simple poles and one higher-order pole, Physical D: Nonlinear Phenomena, 399(2019) 173-185.

[19] Y.S. Zhang, J.G. Rao, K. Porsezian, J.S. He, Rational and semi-rational solutionsof the Kadomtsev-Petviashvili-based system, Nonlinear Dynamics. 95(2019) 1133–1146.

[18] Y.S. Zhang, J.S. He, Bound-state soliton solutions of the nonlinear Schrodinger equation and their asymmetric decompositions, Chinese Physics Letters, 36(2019) 030201.

[17] S.Z. Liu, Y.S. Zhang, J.S. He, Smooth positons of the second-type derivative

nonlinear Schrodinger equation, Communications in Theoretical Physics. 71(2019), 357-361.

[16] W. Liu, Y.S. Zhang, J.S. He, Rogue wave on a periodic background for Kaup-

Newell equation, Romanian Reports in Physics. 70(2018), 106.

[15] W. Liu, Y.S. Zhang, J.S. He, Dynamics of the smooth positons of complex modified KdV equation, Waves in Random and Complex Media 28(2018), 203-214.

[14] G.H. Wang, Y.S. Zhang, J.S. He, Dynamics of the smooth positons of the Wadati-Konno-Ichikawa equation, Communications in Theoretical Physics. 69(2018), 227-232.

[13] Jiguang Rao, Y.S. Zhang, A.S. Fokas, J.S. He, Rogue waves of the nonlocal

Davey-Stewartson I equation, Nonlinearity 31(2018), 4090-4107.

[12] Y.S. Zhang, D.Q. Qiu, J.S. He, The loop rogue wave solutions for the Wadati-

Konno-Ichikawa equation, Chaos, 28(2018), 103108.

[11] Y.S. Zhang, D.Q. Qiu, Y.Cheng, J.S. He, The Darboux transformation for the

Wadati-Konno-Ichikawa system. Theoretical and Mathematical Physics 191(2017), 710-724.

[10] Y.S. Zhang, Y. Cheng, J.S. He, Riemann-Hilbert method and N-soliton for vector Gerdjikov-Ivanov equation. Journal of  Nonlinear Mathematical Physics 24(2017), 210-223.

[9]  Y.S. Zhang, D.Q. Qiu, Y. Cheng, J.S. He, Rational solution of the nonlocal nonlinear Schrödinger equation and its application. Romanian Joural of Physics， 62(2017), 108.

[8]  Y.S. Zhang, L.J.Guo, A. Chabchoub, J.S. He, Higher–order rogue wave dynamics for a derivative nonlinear Schrödinger equation. Romanian Joural of Physics，62(2017) 102.

[7] D.Q. Qiu, Y.S. Zhang, J.S. He, The rogue wave solutions of a new (2+1)-

dimensional equation, Communications in Nonlinear Science and Numerical Simulation, 30(2016), 307-315.

[6] Y.S. Zhang, L.J. Guo, J.S. He, Z.X.Zhou, Darboux transformation of the second-type derivative nonlinear Schrödinger equation. Letters in Mathematical Physics, 105(2015), 853-891.

[5] D.Q. Qiu, J.S. He, Y.S. Zhang, K. Porsezian, The Darboux transformation of the Kundu–Eckhaus equation. Proceedings of the Royal Society A 471(2015), 20150236.

[4] J. Zhang, W. Liu, D.Q. Qiu, Y.S. Zhang, K. Porsezian, J.S. He, Rogue wave

solutions of a higher–order Chen–Lee–Liu equation. Physical Scripta 90(2015), 055207.

[3] J.S. He, L.J. Guo, Y.S. Zhang, A. Chabchoub, Theoretical and experimental

evidence of non–symmetric doubly localized rogue waves. Proceedings of the Royal Society A. 470(2014), 20140318.

[2] L.J. Guo, Y.S. Zhang, S.W. Xu, Z.W. Wu, J.S. He, The higher order rogue wave

solutions of the Gerdjikov–Ivanov equation. Physica Scripta, 89(2014), 035501.

[1] Y.S. Zhang, L.J. Guo, S.W. Xu, Z.W. Wu, J.S. He, The hierarchy of higher order

solutions of the derivative nonlinear Schrödinger equation. Communications in Nonlinear Science and Numerical Simulation, 19(2014), 1706-1722.