维普中文期刊产品整合服务
19篇 您的检索式:作者名="Jiang Yaolin"
    题名 作者 年代 出处 被引量
1SYMPLECTIC SCHEMES FOR TELEGRAPH EQUATIONS显示文摘Yi Lu Yaolin Jiang 2016Journal of Computational Mathematics2016,34,3:3
2ON STRUCTURED VARIANTS OF MODIFIED HSS ITERATION METHODS FOR COMPLEX TOEPLITZ LINEAR SYSTEMS显示文摘切开的修改 Hermitian 和 skew-Hermitian (MHSS ) 重复方法被黄雾, Benzi 和陈介绍并且学习(计算, 87 (2010 ) , 93-111 ) 为解决复杂对称的线性系统的一个类。在这份报纸,用 Toeplitz 矩阵的性质,我们为解决复杂 Toeplitz 建议结构化的 MHSS 重复方法的一个班线性系统。理论分析证明结构化的 MHSS 重复方法对准确答案无条件地会聚。当 MHSS 重复方法直接被使用到复杂对称的 Toeplitz 线性系统时,计算费用能被 Toeplitz 结构的使用体谅地减少。最后,数字实验证明结构化的 MHSS 重复方法和结构化的 MHSS preconditioner 为解决复杂 Toeplitz 是有效的线性系统。[从作者抽象]Fang Chen Yaolin Jiang Qingquan Liu 2013Journal of Computational Mathematics2013,31,1:2
3Periodic waveform relaxation of nonlinear dynamic equations by Quasi-Linearization 显示文摘JIANG Yaolin CHEN R M M WING O 2003IEEE Trans Circuits Syst I2003,50,4:1
4Dual Material Gate SOI MOSFET with a Single HALO显示文摘 Jiang Yaolin and Wu Jianmin 2007Chinese Journal of Semiconductors2007,28,3:1
5On monotone waveform relaxation for systems of nonlinear differential-algebraic equations显示文摘JIANG Yaolin Wing O 0,,01:1
6A note on the spectra and pseudospectra of waveform relaxation operators for linear differential-algebraic equations显示文摘JIANG Yaolin Wing O 0,,01:1
7Waveform relaxation for reaction-diffusion equations显示文摘LIU Jun JIANG Yaolin 0,,:1
8On windowing waveform relaxation of initial value problems显示文摘JIANG Yaolin 0,,:1
9Modeling and analysis of a predator-prey system with time delay显示文摘Wei Liu Yaolin Jiang 2017International Journal of Biomathematics2017,10,3:1
10Existence of periodic solution in predator prey with Watt-type functional response and impulsive effects显示文摘Xiaolin Lin Yaolin Jiang Xiaoqin Wang 2010Nonlinear Analysis2010,73,16841697:1
11A semi-analytic method for computing the long-time order parameter dynamics in mean-field coupled overdamped oscillators with colored noises 显示文摘KANG Yanmei JIANG Yaolin 2008Physics Letters: A2008,372,46:1
12Periodic waveform relaxation solutions of nonlinear dynamic equations 显示文摘JIANG Yaolin 2003App Math and Comp2003,135,:1
13Monotone waveform relaxation for systems of nonlinear differential-algebraic equations 显示文摘JIANG Yaolin WING O 2000SIAM J Numer Anal2000,38,1:1
14AN ACCELERATED WAVEFORM RELAXATION APPROACH BASED ON MODEL ORDER REDUCTION FOR LARGE COUPLING SYSTEMS显示文摘在这份报纸,我们在场用为一个大时间依赖者系统的 Krylov subspace 的波形松驰的一条加速的模拟途径一些分系统创作了。这条途径首先允许这些分系统是由波形松驰的 decoupled。然后, Arnoldi 过程基于 Krylov subspace 被提供独立地加速 decoupled 分系统的模拟。为新途径,波形松驰上的会聚的条件被导出。柔韧的行为成功地也经由数字例子被说明。[从作者抽象]Haibao Chen Yaolin Jiang 2013Journal of Computational Mathematics2013,31,2:0
15Flip bifurcation and Neimark-Sacker bifurcation in a discrete predator prey model with harvesting显示文摘In this paper,a difference-algebraic predator prey model is proposed,and its complex dynamical behaviors are analyzed.The model is a discrete singular system,which is obtained by using Euler scheme to discretize a differential-algebraic predator-prey model with harvesting that we establish.Firstly,the local stability of the interior equilibrium point of proposed model is investigated on the basis of discrete dynamical system the­ory.Further,by applying the new normal form of difference-algebraic equations,center manifold theory and bifurcation theory,the Flip bifurcation and Neimark-Sacker bifur­cation around the interior equilibrium point are studied,where the step size is treated as the variable bifurcation parameter.Lastly,with the help of Matlab software,some numerical simulations are performed not only to validate our theoretical results,but also to show the abundant dynamical behaviors,such as period-doubling bifurcations,period 2,4,8,and 16 orbits,invariant closed curve,and chaotic sets.In particular,the corresponding maximum Lyapunov exponents are numerically calculated to corroborate the bifurcation and chaotic behaviors.Wei Liu Yaolin Jiang 2020International Journal of Biomathematics2020,13,1:0
16Modeling and dynamics of an ecological-economic model显示文摘In this paper, an eco-economic model with harvesting on biological population is established, which takes the form of a differential-algebra system. The impact of the economic profit from harvesting upon the dynamics of the model is studied. By using a suitable parameterization for the differential-algebra system, we derive an equivalent parameterized system which gives the stability results for the positive equilibrium point of our model. Moreover, based on the parameterized system as well as the approaches of normal form and formal series, the conditions on the Hopf bifurcation and the stability of center are obtained. Several numerical simulations for demonstrating the theoretical results are also presented. Lastly, according to the dynamical analysis, we provide a threshold value for the economic profit, which can maintain the sustainable development of our eco-economic system.Wei Liu Yaolin Jiang 2019International Journal of Biomathematics2019,12,3:0
17WAVEFORM RELAXATION METHODS FOR LIE-GROUP EQUATIONS显示文摘In this paper,we derive and analyse waveform relaxation(WR)methods for solving differential equations evolving on a Lie-group.We present both continuous-time and discrete-time WR methods and study their convergence properties.In the discrete-time case,the novel methods are constructed by combining WR methods with Runge-KuttaMunthe-Kaas(RK-MK)methods.The obtained methods have both advantages of WR methods and RK-MK methods,which simplify the computation by decoupling strategy and preserve the numerical solution of Lie-group equations on a manifold.Three numerical experiments are given to illustrate the feasibility of the new WR methods.Yaolin Jiang Zhen Miao Yi Lu 2022Journal of Computational Mathematics2022,40,4:0
18QUASI-NEWTON WAVEFORM RELAXATION BASED ON ENERGY METHOD显示文摘Yaolin Jiang Zhen Miao 2018Journal of Computational Mathematics2018,36,4:0
19Structured multi-way arrays and their applications显示文摘Xu KONG Yaolin JIANG 2013Frontiers of Mathematics in China2013,8,2:0
返回顶部 每页显示:
共1页 首页 上一页 第1页 下一页 末页 /1 跳转

网站首页 | 关于我们 | 联系我们 | 产品服务 | 客服中心 | 广告服务 | 版权声明 | 网站联盟 | 友情链接 | 售卡网点

版权所有© 渝B2-20050021-1 渝公网安备 50019002500403号 违法和不良信息举报中心

互联网出版许可证 新出网证(渝)字10号 全国400电话 - 免长途话费