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Paper ID:IJSREM67059

A Comprehensive Review of Statistical Process Control Techniques and Their Applications

Stream/Area:

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Subject:

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Paper ID:

IJSREM67059

Volume:

10 |

9 |

Sep 2026

Pages:

1-9

Publication Frequency:

Monthly (12 issues per year)

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License:International Journal of Scientific Research in Engineering and Management follows the Creative Commons Attribution 4.0 (CC BY 4.0) License, allowing free use and distribution with proper attribution.

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Authors

Kavithanjali S

Kavithanjali S

Mathematics

Sona College of Arts and Science

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GS

Gunasekaran S

Department of Mathematics,

Sona College of Arts and Science, Tamil Nadu, India

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AP

Anandhi P

Department of Mathematics,

Sona College of Arts and Science, Tamil Nadu, India

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SM

Srividya M

Department of Mathematics,

Sona College of Arts and Science, Tamil Nadu, India

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Abstract

Statistical Process Control (SPC) provides the statistical foundation for monitoring, controlling, and improving the quality of manufacturing and service processes by distinguishing common cause variation, which is inherent to a process, from special-cause variation, which signals abnormal behaviour requiring intervention. Since Shewhart formulated the original control chart, the field has progressed through successive generations of techniques developed to overcome specific limitations exposed by the methods that preceded them: the insensitivity of basic charts to small and gradual shifts, the difficulty of monitoring several correlated quality characteristics simultaneously, and the restrictive distributional assumptions underlying classical procedures. This narrative review traces that progression, synthesising the literature on univariate charts (Shewhart, CUSUM, EWMA, and their subsequent refinements), adaptive and economically designed monitoring schemes, multivariate control procedures, nonparametric and distribution-free methods, and profile-monitoring approaches. Rather than presenting these contributions as an inventory of isolated studies, the review discusses them as an interconnected line of methodological reasoning in which each advance responds to a gap left by earlier work, and situates the reviewed literature within the broader critical commentary on SPC theory and practice. A brief, clearly separated illustrative example using a simulated manufacturing dataset demonstrates the mechanics of a basic X-bar control chart. The review closes by identifying persistent and emerging gaps in the literature, particularly around high-dimensional and streaming data, real-time and Industry 4.0 enabled monitoring, and the integration of machine learning with classical SPC theory, arguing that these gaps follow directly from the trajectory the field has already taken. The review is intended as a structured reference for researchers, academicians, and quality engineers seeking to understand how Statistical Process Control has developed and where its unresolved problems remain.

KEYWORDS

Statistical Process Control Shewhart Control Chart; CUSUM EWMA Multivariate SPC Nonparametric Control Charts Process Monitoring.

Cite This Article

Kavithanjali S, Gunasekaran S, Anandhi P, Srividya M, "A Comprehensive Review of Statistical Process Control Techniques and Their Applications," International Journal of Scientific Research in Engineering and Management, vol. 10, no. 9, pp. 1-9, Sep 2026.

Full Article/Conclusion

The literature reviewed in this paper shows Statistical Process Control developing not as a single fixed method but as a continuing sequence of responses to specific limitations exposed by earlier work. Shewhart's original chart established the conceptual distinction between common-cause and special-cause variation but was slow to detect small, sustained shifts; CUSUM and EWMA were developed specifically to address that limitation, and a subsequent wave of research refined their initial response, run-length behaviour, and parameter selection. As monitoring problems grew to involve multiple correlated characteristics, the same memory-based logic was extended into the multivariate domain, generating its own diagnostic challenge identifying which variable was responsible for a signal which later decomposition and regression-adjusted methods addressed. In parallel, the normality assumption underlying nearly all of these methods motivated a distinct nonparametric line of development, extended in turn to the multivariate case, while economic-design and adaptive-sampling research addressed the practical question of how and when to sample rather than what statistic to plot. Across this trajectory, traditional univariate charts remain the appropriate choice where interpretability and simplicity are paramount and shifts are expected to be moderate or large; memory-based univariate charts are preferable when small, sustained shifts matter; multivariate methods become necessary once several correlated characteristics must be jointly monitored; and nonparametric methods are warranted when normality cannot reasonably be assumed. No technique in the reviewed literature dominates across all of these considerations simultaneously, which is itself the review's central finding: the appropriate SPC method is a function of the specific monitoring problem, not a single universally superior chart. The gaps that remain high-dimensional and streaming data, real-time and Industry 4.0-enabled monitoring, and the integration of machine learning with classical SPC theory are not a disconnected list of fashionable topics but a direct continuation of the same developmental logic traced throughout this review: each responds to a limitation of the methods that currently exist, in much the same way that CUSUM responded to the limitations of the Shewhart chart nearly a century ago. Future research that extends the reviewed literature along these lines, while preserving the statistical rigour that has characterised the field since Shewhart's original work, is likely to determine how effectively Statistical Process Control adapts to the increasingly complex and automated production environments it is now being asked to monitor.

References

1.      Bersimis, S., Psarakis, S., & Panaretos, J. (2007). Multivariate statistical process control charts: An overview. Quality and Reliability Engineering International, 23(5), 517–543. 2.      Capizzi, G., & Masarotto, G. (2003). Adaptive control charts for monitoring processes. Journal of Quality Technology, 35(3), 285–298. 3.      Chakraborti, S., van der Laan, P., & Van de Wiel, M. A. (2004). A class of distribution-free control charts. Journal of the Royal Statistical Society: Series C (Applied Statistics), 53(3), 443–462. 4.      Champ, C. W., & Woodall, W. H. (1987). Exact results for Shewhart control charts with supplementary runs rules. Technometrics, 29(4), 393–399. 5.      Crosier, R. B. (1988). Multivariate generalizations of cumulative sum quality-control schemes. Technometrics, 30(3), 291–303. 6.      Crowder, S. V. (1987). A simple method for studying run-length distributions of exponentially weighted moving average charts. Technometrics, 29(4), 401–407. 7.      Duncan, A. J. (1956). The economic design of X̄ control charts used to maintain current control of a process. Journal of the American Statistical Association, 51(274), 228–242. 8.      Hawkins, D. M. (1991). Multivariate quality control based on regression-adjusted variables. Technometrics, 33(1), 61–75. 9.      Khoo, M. B. C. (2004). Moving average control charts for monitoring the fraction nonconforming. Quality Engineering, 16(3), 399–408. 10.   Knoth, S. (2005). Accurate ARL computation for EWMA control charts. Journal of Quality Technology, 37(1), 78–89.

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Publication Date

9/2/2026

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