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Steady-State Quantile Estimation Using Standardized Time Series

机译:使用标准化时间序列的稳态定量估计

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Extending developments of Calvin and Nakayama in 2013 and Alexopoulos et al. in 2019, we formulate point and confidence-interval (CI) estimators for given quantiles of a steady-state simulation output process based on the method of standardized time series (STS). Under mild, empirically verifiable conditions, including a geometric-moment contraction (GMC) condition and a functional central limit theorem for an associated indicator process, we establish basic asymptotic properties of the STS quantile-estimation process. The GMC condition has also been proved for many widely used time-series models and a few queueing processes such as M/M/1 waiting times. We derive STS estimators for the associated variance parameter that are computed from nonoverlapping batches of outputs, and we combine those estimators to build asymptotically valid CIs. Simulated experimentation shows that our STS-based CI estimators have the potential to compare favorably with their conventional counterparts computed from nonoverlapping batches.
机译:2013年延长了Calvin和Nakayama的发展和Alexopoulos等。 2019年,我们根据标准化时间序列(STS)的方法,制定用于给定量程的点和置信区间(CI)估计量的稳态仿真输出过程。在轻度,经验验证的条件下,包括几何时刻收缩(GMC)条件和相关指标过程的功能性中央极限定理,我们建立了STS定量估计过程的基本渐近性质。对于许多广泛使用的时间序列模型以及一些排队过程,也已经证明了GMC条件,例如M / M / 1等待时间。我们派生了STS估计对于从非批量输出计算的相关方差参数,我们将这些估算器组合以构建渐近有效的CIS。模拟实验表明,基于STS的CI估计有可能与从非批量计算的常规对应物相比进行比较。

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