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Some Remarks on 'Almost Periodic Dynamics of a Class of Delayed Neural Networks with Discontinuous Activations'

机译:关于“一类具有不连续激活的时滞神经网络的概周期动力学”的一些评论

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摘要

There are some incorrect uses of mathematical terminology and typos in previous papers. We rewrite them precisely here. In Lu, Wenlian, Chen, and Tianping (2008), we studied the following class of delayed differential equations: du_i(t)/dt=-d_i(t)u_i(t)+n∑j=1a_(ij)(t)g_j(u_j(t))+n∑j=1∫~∞_0g_i(u_j(t-s)+I_i(t),+1,…,n(1) where d_j(t), a_(ij)(t), I_i(t), I, j = 1,…, n, are some functions;g_i(•), I = 1,…,n, are some nondecreasing discontinuous functions for any t € R, dK_(ij)(t,s); and I, j = 1,…, n, are Lebesgue-Stieljies measures with respect to s. We have noticed some misuse of mathematical terminology in this previous letter, and rewrite them precisely here.
机译:在先前的论文中,数学术语和错别字有一些不正确的用法。我们正是在这里重写它们。在Lu,Wenlian,Chen和Tianping(2008)中,我们研究了以下一类延迟微分方程:du_i(t)/ dt = -d_i(t)u_i(t)+ n∑j = 1a_(ij)(t )g_j(u_j(t))+ n∑j =1∫〜∞_0g_i(u_j(ts)+ I_i(t),+ 1,...,n(1)其中d_j(t),a_(ij)(t ),I_i(t),I,j = 1,…,n是一些函数; g_i(•),I = 1,…,n是对于任何t R,dK_(ij)( t,s); I,j = 1,…,n是关于s的Lebesgue-Stieljies度量。我们注意到前一封信中对数学术语的误用,并在此处精确地重写了它们。

著录项

  • 来源
    《Neural computation》 |2013年第12期|3340-3342|共3页
  • 作者

    Tianping Chen;

  • 作者单位

    Laboratory of Nonlinear Mathematics Science, Institute of Mathematics,Fudan University, Shanghai, 200433, P.R.C.;

  • 收录信息 美国《科学引文索引》(SCI);美国《化学文摘》(CA);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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