首页> 外文期刊>IEEE Transactions on Circuits and Systems. I, Regular Papers >A tensor approach to higher order expectations of quantized chaotictrajectories. I. General theory and specialization to piecewise affineMarkov systems
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A tensor approach to higher order expectations of quantized chaotictrajectories. I. General theory and specialization to piecewise affineMarkov systems

机译:一种张量方法,用于量化混沌轨迹的更高阶期望。一,一般理论和分段仿射马尔可夫系统的专业化

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摘要

The problem of computing any-order expectations of trajectories generated by discrete-time one-dimensional chaotic systems is addressed by means of a suitable generalization of the Perron-Frobenius operator and its quantization. Tools from tensor algebra are introduced and analytical expressions for the special case of piecewise-affine Markov maps are obtained. Results are further specialized for a family of maps with quite general features. As an example application, some cross- and self-interference terms are computed, which are involved in the evaluation of the performance of chaos-based DS-CDMA systems in an asynchronous multipath environment
机译:通过适当地对Perron-Frobenius算子及其量化,可以解决计算离散时间一维混沌系统生成的轨迹的任意阶期望的问题。介绍了来自张量代数的工具,并获得了分段仿射Markov映射特殊情况的解析表达式。结果进一步针对具有相当普遍特征的地图族。作为示例应用程序,计算了一些干扰项和自干扰项,这些项涉及异步多径环境中基于混沌的DS-CDMA系统的性能评估。

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