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Journal ArticleDOI

New PI-PD Controller Design Strategy for Industrial Unstable and Integrating Processes with Dead Time and Inverse Response

TLDR
The stabilizing proportional–derivative (PD) controller is designed using maximum sensitivity considerations and Routh–Hurwitz stability criteria and it is found that the proposed design yields enhanced and robust closed-loop response than some contemporary works.
Abstract
Industrial processes of unstable/integrating nature having a dead time and inverse response characteristics are challenging to control. For controlling such processes, double-loop control structures have proven to be more efficient than conventional PID controllers in a unity feedback configuration. Therefore, a new design method to obtain PI-PD controller settings is proposed for a set of unstable/integrating plant models with dead time and inverse response. The stabilizing proportional–derivative (PD) controller is designed using maximum sensitivity considerations and Routh–Hurwitz stability criteria. The PI controller settings are obtained by comparing the first and second derivatives of expected and actual closed-loop transfer functions about the origin of the s-plane. Adjustable parameters of the inner and outer loops are selected such that the desired value of maximum sensitivity is achieved. Simulation studies are conducted on some benchmark linear and nonlinear plant models used in literature. Robustness of the proposed design is analyzed with perturbed plant models, and quantitative performance measures are computed. It is found that the proposed design yields enhanced and robust closed-loop response than some contemporary works.

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Citations
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Journal ArticleDOI

Decoupled double‐loop <scp>FOIMC‐PD</scp> control architecture for double integral with dead time processes

TL;DR: In this paper , a double-loop control configuration with two controllers is suggested for double integrating processes with dead-time, and the stabilizing range of the inner-loop proportional-derivative (PD) controller is obtained using the Routh stability criteria.
Journal ArticleDOI

A novel equilibrium optimized double-loop control scheme for unstable and integrating chemical processes involving dead time

TL;DR: In this article , a double-loop control strategy is proposed for unstable and integrating chemical processes with dead time, where the inner-loop consists of an IMC controller whose parameter along with that of the PD controller is optimized using the metaheuristic algorithm called equilibrium optimizer algorithm (EOA).
Journal ArticleDOI

Dandelion Optimizer-Based Combined Automatic Voltage Regulation and Load Frequency Control in a Multi-Area, Multi-Source Interconnected Power System with Nonlinearities

TL;DR: In this article , a dandelion optimizer (DO)-based proportional-integral-proportional-derivative (PI-PD) controller is investigated for a realistic multi-area, multi-source, realistic IPS with nonlinearities.
References
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Book

Handbook of PI and PID controller tuning rules

Aidan O'Dwyer
TL;DR: In this paper, the authors present Controller Architecture Tuning Rules for PI Controllers Tuning rules for PID Controllers Performance and Robustness Issues Glossary of Symbols Used in the Book Some Further Details on Process Modeling
Book

PID Controllers for Time Delay Systems

TL;DR: The Hermite-Biehler Theorem and Its Generalization is applied to PID Stabilization of Delay-Free Linear Time-Invariant Systems, and some PID Tuning Techniques are used for Real and Complex PID St stabilization.
Journal ArticleDOI

Synthesis of PID controller for unstable and integrating processes

TL;DR: In this paper, the controller parameters are derived by equating the closed-loop response to a control-signature (desired closedloop response) involving a user defined tuning parameter, λ.
Journal ArticleDOI

An enhanced PID control strategy for unstable processes

TL;DR: An enhanced PID control strategy is proposed for unstable processes using Ultimate data sets and the process gain estimated from an improved relay feedback method to identify unstable processes as unstable first-order plus time-delay models.
Journal ArticleDOI

Advanced proportional-integral-derivative tuning for integrating and unstable processes with gain and phase margin specifications

TL;DR: Simple formulas are derived to tune the PID controller for integrating and unstable processes with time delay to meet gain and phase margin specifications, which guarantees both robustness and performance.
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