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A Note on Approximations of Traces of Products of Truncated Toeplitz Matrices

机译:关于截断Toeplitz矩阵的乘积的痕迹的近似注

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摘要

The paper establishes error orders for integral limit approximations to the traees of products of truncated Toeplitz matrices generated by integrable real symmetric functions defined on the unit circle. These approximations and the corresponding error bounds are of importance in the statistical analysis of discrete-time stationary processes (asymptotic distributions and large deviations ei Toeplitz type quadratic forms, estimation of the spectral parameters and functionals, asymptotic expansions of the estimators, etc.). The results improve the rates obtained by the authors in an earlier paper.
机译:本文为单位圆上定义的可积实对称函数生成的截断Toeplitz矩阵乘积的轨迹的积分极限近似建立了误差阶。这些近似值和相应的误差范围在离散时间平稳过程的统计分析中非常重要(渐近分布和Toeplitz型二次形式的大偏差,光谱参数和函数的估计,估计的渐近展开等)。结果提高了作者在较早的论文中获得的比率。

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