2010
DOI: 10.1016/j.eswa.2010.04.007
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Improved Zhang neural network model and its solution of time-varying generalized linear matrix equations

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Cited by 46 publications
(16 citation statements)
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References 27 publications
(27 reference statements)
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“…It is worth pointing out that, when the initial error E(0) > 0 ∈ R m×n , the proposed NVZNN design formula (2.3) reduces toĖ(t) = −gF(E(t)), which is the so-called ZNN design formula for solving online time-varying matrix/vector/scalar equations (Zhang et al 2002;Zhang & Ge 2005;Zhang & Li 2009;Li & Zhang 2010;Guo et al 2011). In this situation, different choices of activation function arrays may lead to different convergence performances of the error function E(t).…”
Section: Element Of E(0) Is Greater Than Zero) the Error Function E(mentioning
confidence: 99%
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“…It is worth pointing out that, when the initial error E(0) > 0 ∈ R m×n , the proposed NVZNN design formula (2.3) reduces toĖ(t) = −gF(E(t)), which is the so-called ZNN design formula for solving online time-varying matrix/vector/scalar equations (Zhang et al 2002;Zhang & Ge 2005;Zhang & Li 2009;Li & Zhang 2010;Guo et al 2011). In this situation, different choices of activation function arrays may lead to different convergence performances of the error function E(t).…”
Section: Element Of E(0) Is Greater Than Zero) the Error Function E(mentioning
confidence: 99%
“…Even if the linear activation functions are used, the nonlinear phenomena may appear in the hardware implementations. Thus, based on the previous work (Zhang et al 2002;Zhang & Ge 2005;Zhang & Li 2009;Li & Zhang 2010;Guo et al 2011), the (nonlinear) activation function array F(·) : R m×n → R m×n is introduced and used for the construction of the NVZNN design formula. The generalized NVZNN design formula is then proposed aṡ…”
Section: Element Of E(0) Is Greater Than Zero) the Error Function E(mentioning
confidence: 99%
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