Page 287 - Glucose Monitoring Devices
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294    CHAPTER 15 Automated closed-loop insulin delivery




                         tions of the control algorithms and insulin dosage computations involved in the in-
                         sulin delivery systems, highlights the disturbances affecting glycemic control, and
                         introduces the various paradigms developed to address the challenges to tight glyce-
                         mic control.
                            The emergence of continuous glucose monitoring (CGM) sensors, providing
                         real-time measurements of subcutaneous glucose levels, signified a major step to-
                         ward improved diabetes monitoring and treatment [7]. CGM enables frequent feed-
                         back to make corrections and appropriate changes in insulin delivery. CGMs enable
                         users to take preventative measures and make adjustments in insulin therapy based
                         on real-time interstitial glucose readings and alerts for impending hypoglycemia or
                         hyperglycemia excursions [8e11]. Sensor-augmented pump therapy that combines
                         CGMs with continuous subcutaneous insulin infusion (CSII) pumps is shown to
                         improve glycemic control compared with multiple daily injection therapy [11,12]
                         and provides increased functionality that includes personalized bolus calculators,
                         preprogrammed temporary insulin infusion suspension based on preset hypoglyce-
                         mic thresholds, and automated insulin delivery.
                            Closed-loop control of glucose concentrations through the pairing of CGM sen-
                         sors and CSII pumps using control algorithms builds upon the concept of sensor-
                         responsive insulin delivery and is a topic of significant interest [13]. Closing the
                         loop between glucose concentration sensing and insulin infusion through control
                         algorithms, termed automated insulin delivery or artificial pancreas (AP) systems,
                         allows the algorithms to automatically adjust the insulin infusion in real time based
                         on feedback from the CGM sensors [1,14e17]. The core of the AP system is the con-
                         trol algorithm that computes the appropriate amount of insulin to administer to
                         subjects [18,19]. Various control algorithms are developed for AP systems to auton-
                         omously manipulate the subcutaneous delivery of insulin on the basis of real-time
                         sensor glucose levels, including proportional-integral-derivative (PID) control,
                         fuzzy logic control, neural networks, and model predictive control (MPC)
                         [9,15,16,20e30]. The classical PID controller manipulates insulin delivery by
                         assessing the deviation of current glucose measurements from the target glucose
                         level (the proportional component), the area under the curve between measured
                         and target glucose levels (the integral component), and the rate of change in the
                         measured glucose level (the derivative component). Fuzzy logic control adjusts
                         the insulin infusion rate based on approximate encoded rules that mathematically
                         express the empirical clinician knowledge acquired by diabetes practitioners.
                         Artificial neural networks approximate nonlinear uncertain systems that are then
                         readily exploited in the synthesis of nonlinear controllers. Among the AP control
                         algorithms, MPC, a control strategy based on optimal control concepts, has become
                         increasingly prevalent because they have theoretically proven closed-loop stability
                         properties, are readily able to handle complex multivariable systems, and can sys-
                         tematically deal with state and input constraints [14,31e33].
                            MPC algorithms utilize dynamic models of the system in the optimization prob-
                         lem to predict the future evolution of the glucose measurements over a finite-time
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