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REPRODUCING KERNEL HILBERT SPACE METHODSIN MEASUREMENT SCIENCE

机译:在测量科学中再现内核希尔伯特空间方法

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Basic functional model for random signal is presented for use in measurement theory. That is H? - reproducing kernel Hilbert space (RK-space), produced by the correlation function R(s, t) of random process x (t). RK-space H? presents an isomorphic representation of the process x(t). So it provides an adequate mathematical tool for solving several problems, such as linear filtering, extrapolation of random signal, and deterministic signal extraction from noise. Besides, the corresponding RK-norms are useful in metrology for employing as the measurement accuracy characteristics. As an illustration of the RK-approach, the pseudo-best B-estimates for the deterministic signal extraction from noise are considered.
机译:随机信号的基本功能模型用于测量理论。那是h? - 再现由随机过程X(T)的相关函数R(S,T)产生的内核希尔伯特空间(RK空间)。 rk-space h?呈现过程x(t)的同构表示。因此,它提供了一种适当的数学工具,用于解决几个问题,例如线性滤波,随机信号外推以及从噪声提取的确定性信号提取。此外,相应的RK规范可用于采用测量精度特性的计量。作为RK - 方法的图示,考虑了用于确定噪声的确定性信号提取的伪最佳B估计。

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