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The unstable period-1 fixed point corresponding to each [Formula Presented] was located by adding Gaussian white noise to each [Formula Presented].
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The unstable period-1 fixed point corresponding to each H¯ was located by adding Gaussian white noise to each H¯.
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Although it sometimes took a relatively long time, we were able to initiate chaos control by using additive noise to move the system's state point into the neighborhood of the unstable period-1 fixed point.
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Although it sometimes took a relatively long time, we were able to initiate chaos control by using additive noise to move the system's state point into the neighborhood of the unstable period-1 fixed point.
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22
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Adaptive fixed-point estimation may be particularly appropriate for biological systems, which are inherently nonstationary.
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Adaptive fixed-point estimation may be particularly appropriate for biological systems, which are inherently nonstationary.
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Although lengthening the H interval would be a simple way to eliminate AV nodal alternans, this approach is impractical because eliciting beats via electrical stimulation can only shorten the H interval.
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Although lengthening the H interval would be a simple way to eliminate AV nodal alternans, this approach is impractical because eliciting beats via electrical stimulation can only shorten the H interval.
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85035193278
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Sun et al. 7 also produced A alternans in rabbit hearts and in the cardiac model Eqs. (1)–(4) by stimulating the respective systems at a constant (A+H)-interval. Using chaos control, we were able to suppress such alternans in the cardiac model by making adaptive perturbations to the (A+H)-interval.
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Sun et al. 7 also produced A alternans in rabbit hearts and in the cardiac model Eqs. (1)–(4) by stimulating the respective systems at a constant (A+H)-interval. Using chaos control, we were able to suppress such alternans in the cardiac model by making adaptive perturbations to the (A+H)-interval.
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