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一类脉冲时滞偏微分方程初边值问题的matlab图像

The Matlab Image of a Class of Pulse Delay Partial Differential Equation with the Initial Boundary Value Problem
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摘要 对应用隐性的有限差分法格式求解一类脉冲时滞偏微分方程的基本算法进行了介绍和数值模拟.模拟结果表明,该方法求得的数值解有较快的运行速度和较高的精度. The basic implicit finite difference algorithm used to solve a class of pulse delay partial differential equation with the initial boundary value problem was introduced and numerical simulated.The simulation results show that the numerical solution obtained by this method has faster speed and higher accuracy.
作者 邹序焱 饶若峰
机构地区 宜宾学院数学研究所
出处 《宜宾学院学报》 2012年第12期22-24,共3页 Journal of Yibin University
关键词 脉冲 时滞 隐性差分格式 图像 impulses delays implicit difference scheme image
分类号 O175.2 [理学—基础数学]
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参考文献8

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二级参考文献8

  • 1Kosko B. Bidirectional Associative Memories [J].IEEE Transactions on Systems, Man, and Cybernetics, 1988, 18(1) : 49-60.
  • 2ZHOU Yong-qiang, ZHONG Shou-ming, MAO Ye, et al. Global Asymptotic Stability Analysis ot Nonlinear Differential Equations in Hybrid Bidirectional Associative Memory Neural Networks with Distributed Time-Varying Delays [J]. Neurocomputing, 2009, 72(7/8/9) : 1803-1807.
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  • 4LI Ke-lin, ZHANG Li-ping, ZHANG Xin-hua, et al. Stability in Impulsive Cohen-Grossberg-Type BAM Neural Networks with Distributed Delays [J]. Applied Mathematics and Computation, 2010, 215(11) : 3970-3984.
  • 5PAN Jie, LIU Xin-zhi, ZHONG Shou-ming. Stability Criteria for Implusive Reaction-Diffusion Cohen-Grossberg Neural Networks with Time-Varying Delays [J]. Mathematical and Computer Modelling, 2010, 51(9/10): 1037-1050.
  • 6PAN Jie, ZHONG Shou-ming. Dynamic Analysis of Stochastic Reaction-Diffusion Cohen-Grossberg Neural Networks with Delays [J/OL]. Advances in Difference Equations, 2009, doi: 10. 1155/2009/410823.
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  • 8饶若峰,王雄瑞.没有Landesman_-Lazer型条件的拟线性强振动方程之无穷多解[J].数学物理学报:中文版,2012,32A(2):744-752.

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宜宾学院学报
2012年 第12期

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