Control charts are commonly used to monitor a process to detect undesirable changes. The main goal of this work is to propose exponentially weighted moving average (EWMA) and cumulative sum (CUSUM) control charts to track a process by utilizing type-I censored generalized exponential (GE) distributed data. In particular, the censored data are replaced with the conditional expected value (CEV). A comparison between CUSUM and CUSUM ignoring unobserved covariates (CUSUM-IUC) charts is also a part of this study. The GE distribution is considered due to its application in reliability analysis. The performance of the charts is evaluated by using the average run length along with the standard deviation of the run length. Furthermore, the study als...
Often the least appropriate assumption in traditional control charting technology is that process da...
In today’s world, the amount of available data is steadily increasing, and it is often of interest t...
Every industrial process has to encounter two types of variation in product characteristic(s) that c...
The control chart is a very popular tool of statistical process control. It is used to determine the...
Control charts are extensively used in processes and are very helpful in determining the special cau...
This article presents deviation based exponentially weighted moving average control charts to monito...
Control charts have been broadly used for monitoring the process mean and dispersion. Cumulative sum...
Control charts are the most extensively used technique to detect the presence of special cause varia...
Cumulative sum (CUSUM) and exponentially weighted moving average (EWMA) control charts are commonly ...
The Weibull distribution is one of the most popular distributions for lifetime modeling. However, th...
It is known that both the optimal exponentially weighted moving average (EWMA) and cumulative sum (C...
In reliability theory or life testing, exponential distribution and Weibull distribution are frequen...
Control charts are statistical tools widely used to monitor changes in the parameters of production ...
This paper is aimed at comparing the performances of the conventional Exponentially Weighted Moving ...
In this article, we construct one-sided cumulative sum (CUSUM) control charts for controlling the pa...
Often the least appropriate assumption in traditional control charting technology is that process da...
In today’s world, the amount of available data is steadily increasing, and it is often of interest t...
Every industrial process has to encounter two types of variation in product characteristic(s) that c...
The control chart is a very popular tool of statistical process control. It is used to determine the...
Control charts are extensively used in processes and are very helpful in determining the special cau...
This article presents deviation based exponentially weighted moving average control charts to monito...
Control charts have been broadly used for monitoring the process mean and dispersion. Cumulative sum...
Control charts are the most extensively used technique to detect the presence of special cause varia...
Cumulative sum (CUSUM) and exponentially weighted moving average (EWMA) control charts are commonly ...
The Weibull distribution is one of the most popular distributions for lifetime modeling. However, th...
It is known that both the optimal exponentially weighted moving average (EWMA) and cumulative sum (C...
In reliability theory or life testing, exponential distribution and Weibull distribution are frequen...
Control charts are statistical tools widely used to monitor changes in the parameters of production ...
This paper is aimed at comparing the performances of the conventional Exponentially Weighted Moving ...
In this article, we construct one-sided cumulative sum (CUSUM) control charts for controlling the pa...
Often the least appropriate assumption in traditional control charting technology is that process da...
In today’s world, the amount of available data is steadily increasing, and it is often of interest t...
Every industrial process has to encounter two types of variation in product characteristic(s) that c...