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      當前位置:師資 > 教師簡介:楊銀

      教師簡介:楊銀

      發布時間:2018-10-20   閱讀: 13074次

      楊銀2_副本.jpg



      基本信息


      姓名: 楊銀

      職稱: 教授

      辦公室: 數學北樓217

      郵箱: yangyinxtu@xtu.edu.cn

       

      個人簡介


      博士,教授,博士生導師,入選湖南省“芙蓉學者獎勵計劃”青年學者、湖南省杰出青年基金獲得者


      學習工作經歷


      教育經歷: 

        2006.06-2010.06, 湘潭大學,計算數學專業,博士研究生
        2003.06-2006.06, 湘潭大學,計算數學專業,碩士研究生
        1999.09-2003.06, 湘潭大學,數學與應用數學專業,大學本科

      職稱經歷:

        2016.12-至今,  湘潭大學數學與計算科學學院,教授

        2011.12-2016.12, 湘潭大學數學與計算科學學院,副教授

        2008.08-2011.11, 湘潭大學數學與計算科學學院,講師

        2006.06-2008.08, 湘潭大學數學與計算科學學院,助教  

       

      研究方向


      研究方向:

        譜方法、自適應算法、分數階微分方程的數值算法、流體數值模擬

       

      招生:

        博士后:數學一級學科

        博士研究生:數學一級學科,微分方程數值方法及應用,大數據

        學術型碩士研究生: 數學一級學科,偏微分方程數值解方法方向,大數據

        專業學位碩士研究生:應用統計,大數據


      科研項目


      [1]. 國家重點研發計劃項目:智能導航及遙感數據高精度融合的數學方法,課題3:多源異構空間遙感數據模型與定標應用,2020.12-2025.11,主持

      [2]. 國家自然科學基金面上項目:幾類非線性非局部偏微分方程的高效高精度數值方法研究,2021-2024,主持 

      [3]. 湖南省杰出青年基金項目:幾類非局部微分方程的高效算法研究及應用,2020-2022,主持

      [4]. 國家自然科學基金重點項目分數階偏微分方程高階算法及后驗誤差分析,2020-2024,參與

      [5]. 湖南省自然科學基金面上項目:分數階微分方程的高階算法理論及應用研究,2018-2019,主持

      [5]. 湖南省科學技術協會“海智計劃”示范項目:機器學習中的優化理論與算法,2019,主持

      [7]. 湖南省科學技術協會“海智計劃”項目:計算科學湖南省海智基地,2018,主持

      [8]. 湖南省海外名師講堂專項計劃項目:解斯多克斯方程的協調有限元方法,2018,主持

      [9]. 國家自然科學基金面上項目:幾類非局部方程的高效譜方法研究,2017-2020,主持

      [10]. 湖南省教育廳科學研究重點項目:積分微分方程的高階算法研究,2017-2020,主持

      [11].湖南省自然科學基金青年項目:幾類積分微分方程的高效譜方法研究,2016-2018,主持

      [12].國家自然科學基金重大研究計劃重點支持項目:相場數學模型及相關數學問題高精度數值方法,2015-2018,參與

      [13].國家自然科學基金青年項目:非線性Volterra 型積分微分方程的高精度譜方法,2014-2016,主持

      [14].中國博士后科學基金面上項目:基于超收斂的自適應有限元方法和網格生成技術,2013-2014,主持 

      [15].湖南省科技廳科技計劃項目:帶廣義奇異核的積分微分方程的譜配置方法研究,2013-2015,主持

      [16].湖南省教育廳優秀青年項目:帶弱奇異核的積分微分方程的高精度譜方法,2013-2016,主持

      [17].國家自然科學基金天元項目:求解帶奇性時間分數階偏微分方程的移動網格方法,2012-2012,主持





      獲獎或榮譽


      [1]. 2020年,湖南省杰出青年基金獲得者

      [2]. 2020年,湖南省“芙蓉學者獎勵計劃”青年學者

      [3]. 2019年,湖南省高等教育教學成果特等獎(排名第二)

      [4]. 2019年,湖南省擔當作為優秀干部

      [5]. 2017年,湘潭大學韶峰學者學術帶頭人

      [6]. 2019年,湘潭大學優秀教育工作者

      [7]. 2016年,湖南省普通高校青年骨干教師培養對象


      發表論文


      • Guoting Deng, Yin Yang, Emran Tohidi, High accurate pseudo-spectral Galerkin scheme for pantograph type Volterra integro-differential equations with singular kernels, Applied Mathematics and Computation, 396, 125866, 2021.

      • Yin Yang, Zhuyan Tang, Mapped Spectral collocation methods for Volterra integral equations with noncompact kernels, Applied Numerical Mathematics, 160:166-177, 2021.

      • Yin Yang, M.H. Heydari, Z. Avazzadeh and A. Atangana,Chebyshev wavelets operational matrices for solving nonlinear variable-order fractional integral equations, Advances in Difference Equations, 2020: 611, 2020

      • Yin Yang, Jiaqi Zhang, Huan Liu, Aleksandr O. Vasilev, An indirect convergent Jacobi spectral collocation method for fractional optimal control problems, Mathematical Methods in Applied Sciences, https://doi.org/10.1002/mma.5968

      • Yin Yang, Sujuan Kang and Vasiliy I. Vasil'ev, The Jacobi spectral collocation method for fractional integro-differential equations with non-smooth solutions, Electronic Research Archive, 28(3): 1161-1189, September 2020

      • Yin Yang, M. H. Noori Skandari, Pseudospectral Method for Fractional Infinite Horizon Optimal Control Problems, Optimal Control Applications and Methods,2020;1–12. https://doi.org/10.1002/oca.2649

      • M.H. Heydari, A. Atangana, Z. Avazzadeh, Y. Yang, Numerical treatment of the strongly coupled nonlinear fractal-fractional Schro¨ dinger equations through the shifted Chebyshev cardinal functions, Alexandria Engineering Journal, 59, 2037–2052, 2020.

      • M. H. Heydari, Z. Avazzadeh and Y. Yang, Numerical treatment of the space–time fractal–fractional model of nonlinear dvection–diffusion–reaction equation through the bernstein polynomials, Fractals, 28(8): 2040001, 2020.

      • Yin Yang, Jindi Wang, Shangyou Zhang, Emran Tohidi, Convergence analysis of space-time Jacobi spectral collocation method for solving time-fractional Schr\"{O}dinger equations, Applied Mathematics and Computation, 387: 124489, 2020.

      • Mohammad Hossein Heydari, Zakieh Avazzadeh, Yin Yang, Carlo Cattani, A cardinal method to solve coupled nonlinear variable-order time fractional sine-Gordon equations, Computational and Applied Mathematics, 39(1):2, March 2020.

      • Yin Yang, Jianyong Tao, Shangyou Zhang, Petr V. Sivtsev, A Jacobi collocation method for the fractional Ginzburg-Landau differential equation, Advances in Applied Mathematics and Mechanics, Vol.12, No. 1, pp. 57-86, February 2020

      • Yin Yang, Fazlollah Soleymani, Mahdiar Barfeie, Emran Tohidi, A radial basis function -Hermite finite difference approach to tackle cash-or-nothing and asset-or-nothing options, Journal of Computational and Applied Mathematics, 368: 112523, 2020

      • Yin Yang, Emran Tohidi, Xiaohua Ma, Sujuan Kang, Rigorous convergence analysis of Jacobi spectral Galerkin methods for Volterra integral equations with noncompact kernels, Journal of Computational and Applied Mathematics, 366: 112403, 2020.

      • Yin Yang, Emran Tohidi, Numerical solution of multi-Pantograph delay boundary value problems via an efficient approach with the convergence analysis, Computational and Applied Mathematics, 38:127, 2019

      • Yin Yang, Xinfa Yang, Jindi Wang, Jie Liu, The numerical solution of the time-fractional nonlinear Klein-Gordon equation via spectral collocation method, Thermal Science, 2019 Volume 23, Issue 3 Part A, Pages: 1529-1537

      • Yin Yang, Wanying Qiao, Jindi Wang, Shangyou Zhang, Spectral collocation methods for nonlinear coupled time fractional Nernest-Planck equations in two dimensions and its convergence analysis, Computers and Mathematics with Applications, 78,1431-1449,2019

      • Mohammad Hossein Heydari, Zakieh Avazzadeh, Yin Yang, A computational method for solving variable-order fractional nonlinear diffusion-wave equation, Applied Mathematics and Computation, 352: 235–248, 2019. (高被引論文)

      • ?Yin Yang, Zhuyan Tang, Yunqing Huang, Numerical solutions for Fredholm integral equations of the second kind with weakly singular kernel using spectral collocation method, Applied Mathematics and Computation, 349: 314–324, 2019.

      • Yin Yang, Yanping Chen, Spectral Collocation Methods for Nonlinear Volterra Integro-Differential Equations with Weakly Singular Kernels, Bulletin of the Malaysian Mathematical Sciences Society, 42(1), pp 297–314, January 2019.  (高被引論文)

      • Yin Yang, Yunqing Huang, Spectral jacobi-galerkin methods and iterated methods for fredholm integral equations of the second kind with weakly singular kernel, Discrete and Continuous Dynamical Systems Series S, 12(3), 685-702, June 2019.

      • Xingfa Yang, Yin Yang, Yanping Chen and Yunqing Huang, Jacobi spectral collocation method based on Lagrange interpolation polynomials for solving nonlinear fractional integro-differential equations, Advances in Applied Mathematics and Mechanics,Vol. 10, No. 6, pp. 1440-1458,December 2018.

      • Yin Yang, Yunqing Huang, Yong Zhou, Numerical simulation of time fractional Cable equations and convergence analysis, Numerical Methods for Partial Differential Equations, 34, 1556-1576, 2018.

      • Yin Yang, Yunqing Huang, Yong Zhou, Numerical solutions for solving time fractional Fokker-Planck equations based on spectral collocation methods, Journal of Computational and Applied Mathematics, 339, pp.389–404, 2018.  (高被引論文)

      • Yin Yang, Yanping Chen, Yunqing Huang, Huayi Wei, Spectral collocation method for the time-fractional diffusion-wave equation and convergence analysis, Computers and Mathematics with Applications, 73(6): 1218–1232, 2017. (高被引論文)

      • Yin Yang, Yanping Chen, Jacobi spectral Galerkin and iterated methods for nonlinear Volterra integral equation, Journal of Computational and Nonlinear Dynamics, 11(4), 041027-041027-8, 2016.

      • Yin Yang, Jacobi spectral Galerkin methods for Volterra integral equations with weakly singular kernel, Bulletin of the Korean Mathematical Society, 53(1), pp. 247-262, 2016.

      • Yin Yang, Jacobi spectral Galerkin methods for fractional integro-differential equations, Calcolo, Volume 52, Issue 4 (2015), Page 519-542. 

      • Yin Yang, Yanping Chen, Yunqing Huang, Wei Yang, Convergence analysis of  Legendre-collocation methods for nonlinear Volterra type integral Equations, Advances in Applied Mathematics and Mechanics, 7(1): 74-88, 2015. 

      • Yin Yang, Chebyshev Pseudo-spectral Method for a Class of Space Fractional Partial Differential Yin Yang, Yanping Chen, Yunqing Huang, Convergence analysis of the Jacobi spectral-collocation method for fractional integro-differential equations, Acta Mathematica Scientia, 34 (3) , pp. 673-690, 2014.

      • Yin Yang, Yanping Chen, Yunqing Huang, Spectral-collocation method for fractional Fredholm integro-differential equations, Journal of the Korean Mathematical Society, 51(1): 203-224, 2014. 

      • Yin Yang, Yunqing Huang, Spectral-collocation methods for fractional pantograph delay-integro-differential equations, Advances in Mathematical Physics, Volume 2013, Article ID 821327, 14 pages. 

      • Jianjun Xu, Yin Yang, and John Lowengru, A level-set continuum method for two-phase flows with insoluble surfactant, Journal of Computational Physics, 231(17): 5897-5909, 2012.

      • Qin Zhou, Chen Yanping, Yin Yang, Two Improved Algorithms and Implementation for a Singularly Perturbed Problem on Moving Meshes, Journal of Systems Science & Complexity, 24: 1232–1240, 2011. 

      • Yang Yin, Chen Yanping, Huang Yunqing, Moving mesh method for a modeling of turbulent flow in circular, Journal of Computational Mathematics, 27(2): 388-399, 2009. 




       


       

       


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