CPV 监测 - 通过降低误报率和干扰信号优化控制图设计

Naveenganesh Muralidharan, Thatsinee Johnson, Leyla Rose, Mark Davis
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摘要

美国食品和药物管理局 2011 年《工艺验证指南》和国际协调理事会《质量准则》建议将持续工艺验证 (CPV) 作为制药、生物制药和其他受监管行业的一项强制性要求。作为产品生命周期管理的一部分,在第一阶段的工艺特征描述和第二阶段的工艺鉴定和验证之后,CPV 作为第三阶段的验证在商业生产过程中执行。CPV 可确保工艺继续保持在验证状态。CPV 要求至少收集和分析与关键质量属性、关键材料属性和关键工艺参数有关的数据。然后,通过统计过程控制(SPC)工具,利用数据阐明与满足预定规格和稳定性的能力有关的过程控制。在 SPC 中,控制图和纳尔逊规则在整个行业中被普遍用于监测和趋势分析数据,以确保过程始终处于控制之中。然而,基本控制图容易出现误报和骚扰报警。因此,必须了解控制图背后的假设以及不同纳尔逊规则固有的误报率。在本文中,作者详细介绍了使用控制图背后的假设、不同纳尔逊规则的误报率、数据分布的偏度和峰度对误报率的影响,以及通过降低误报率和干扰信号来优化控制图设计的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
CPV Monitoring - Optimization of Control Chart Design by Reducing the False Alarm Rate and Nuisance Signal
The Food and Drug Administration’s 2011 Process Validation Guidance and International Council for Harmonization Quality Guidelines recommend continued process verification (CPV) as a mandatory requirement for pharmaceutical, biopharmaceutical, and other regulated industries. As a part of product life cycle management, after process characterization in stage 1 and process qualification and validation in stage-2, CPV is performed as stage-3 validation during commercial manufacturing. CPV ensures that the process continues to remain within a validated state. CPV requires the collection and analysis of data related to critical quality attributes, critical material attributes, and critical process parameters on a minimum basis. Data is then used to elucidate process control regarding the capability to meet predefined specifications and stability via statistical process control (SPC) tools. In SPC, the control charts and Nelson rules are commonly used throughout the industry to monitor and trend data to ensure that a process remains in control. However, basic control charts are susceptible to false alarms and nuisance alarms. Therefore, it is imperative to understand the assumptions behind control charts and the inherent false alarm rates for different Nelson rules. In this article, the authors have detailed the assumptions behind the usage of control charts, the rate of false alarms for different Nelson rules, the impact of skewness and kurtosis of a data distribution on the false alarm rate, and methods for optimizing control chart design by reducing false alarm rates and nuisance signals.
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