The Identification of Insulin Saturation Effects During the Dynamic Insulin Sensitivity Test

Background: Many insulin sensitivity (SI) tests identify a sensitivity metric that is proportional to the total available insulin and measured glucose disposal despite general acceptance that insulin action is saturable. Accounting for insulin action saturation may aid inter-participant and/or inter-test comparisons of insulin efficiency, and model-based glycaemic regulation. Method: Eighteen subjects participated in 46 dynamic insulin sensitivity tests (DIST, low-dose 40-50 minute insulin-modified IVGTT). The data was used to identify and compare SI metrics from three models: a proportional model (SIL), a saturable model (SIS and Q50) and a model similar to the Minimal Model (SG and SIG). The three models are compared using inter-trial parameter repeatability, and fit to data. Results: The single variable proportional model produced the metric with least intra-subject variation: 13.8% vs 40.1%/55.6%, (SIS/I50) for the saturable model and 15.8%/88.2% (SIG/SG) for the third model. The average plasma insulin concentration at half maximum action (I50) was 139.3 mU·L-1, which is comparable to studies which use more robust stepped EIC protocols. Conclusions: The saturation model and method presented enables a reasonable estimation of an overall patient-specific saturation threshold, which is a unique result for a test of such low dose and duration. The detection of previously published population trends and significant bias above noise suggests that the model and method successfully detects actual saturation signals. Furthermore, the saturation model allowed closer fits to the clinical data than the other models, and the saturation parameter showed a moderate distinction between NGT and IFG-T2DM subgroups. However, the proposed model did not provide metrics of sufficient resolution to enable confidence in the method for either SI metric comparisons across dynamic tests or for glycamic control.

[1]  Hong Wang,et al.  The vascular actions of insulin control its delivery to muscle and regulate the rate-limiting step in skeletal muscle insulin action , 2009, Diabetologia.

[2]  Giovanni Sparacino,et al.  Minimal model S(I)=0 problem in NIDDM subjects: nonzero Bayesian estimates with credible confidence intervals. , 2002, American journal of physiology. Endocrinology and metabolism.

[3]  A. Mari,et al.  Assessment of insulin sensitivity and secretion with the labelled intravenous glucose tolerance test: improved modelling analysis , 1998, Diabetologia.

[4]  Christopher E. Hann,et al.  Impact of insulin-stimulated glucose removal saturation on dynamic modelling and control of hyperglycaemia , 2005, Int. J. Intell. Syst. Technol. Appl..

[5]  R. Bergman,et al.  Insulin transport across capillaries is rate limiting for insulin action in dogs. , 1989, The Journal of clinical investigation.

[6]  Christopher E. Hann,et al.  Development of a Clinical Type 1 Diabetes Metabolic System Model and in Silico Simulation Tool , 2008, Journal of diabetes science and technology.

[7]  Y. Z. Ider,et al.  Quantitative estimation of insulin sensitivity. , 1979, The American journal of physiology.

[8]  R. DeFronzo,et al.  Glucose clamp technique: a method for quantifying insulin secretion and resistance. , 1979, The American journal of physiology.

[9]  R. Wolfe,et al.  Mechanisms of Insulin Resistance Following Injury , 1982, Annals of surgery.

[10]  Subhojit Ghosh,et al.  A NARX modeling-based approach for evaluation of insulin sensitivity , 2009, Biomed. Signal Process. Control..

[11]  R N Bergman,et al.  Assessment of insulin sensitivity in vivo. , 1985, Endocrine reviews.

[12]  Christopher E. Hann,et al.  The SPRINT Protocol for Tight Glycaemic Control , 2006 .

[13]  M. Laakso,et al.  Decreased effect of insulin to stimulate skeletal muscle blood flow in obese man. A novel mechanism for insulin resistance. , 1990, The Journal of clinical investigation.

[14]  A Mari,et al.  Dose-response characteristics of insulin action on glucose metabolism: a non-steady-state approach. , 2000, American journal of physiology. Endocrinology and metabolism.

[15]  A Mari,et al.  How to measure insulin sensitivity , 1998, Journal of hypertension.

[16]  T. Lotz,et al.  High Resolution Clinical Model-Based Assessment of Insulin Sensitivity , 2007 .

[17]  Maria Pia Saccomani,et al.  DAISY: A new software tool to test global identifiability of biological and physiological systems , 2007, Comput. Methods Programs Biomed..

[18]  L C Gatewood,et al.  Model studies of blood-glucose regulation. , 1965, The Bulletin of mathematical biophysics.

[19]  S. Lillioja,et al.  Interstitial insulin concentrations determine glucose uptake rates but not insulin resistance in lean and obese men. , 1994, The Journal of clinical investigation.

[20]  Jeppe Sturis,et al.  Estimation of Insulin Secretion Rates from C-Peptide Levels: Comparison of Individual and Standard Kinetic Parameters for C-Peptide Clearance , 1992, Diabetes.

[21]  L. Mandarino,et al.  Dose-response characteristics for effects of insulin on production and utilization of glucose in man. , 1981, The American journal of physiology.

[22]  L. Groop,et al.  Studies on the mass action effect of glucose in NIDDM and IDDM: evidence for glucose resistance , 1997, Diabetologia.

[23]  R N Bergman,et al.  Equivalence of the insulin sensitivity index in man derived by the minimal model method and the euglycemic glucose clamp. , 1987, The Journal of clinical investigation.

[24]  Roman Hovorka,et al.  Closing the loop: the adicol experience. , 2004, Diabetes technology & therapeutics.

[25]  S E Kahn,et al.  The effect of insulin dose on the measurement of insulin sensitivity by the minimal model technique. Evidence for saturable insulin transport in humans. , 1996, The Journal of clinical investigation.

[26]  Claudio Cobelli,et al.  Undermodeling affects minimal model indexes: insights from a two-compartment model. , 1999, American journal of physiology. Endocrinology and metabolism.

[27]  J. Geoffrey Chase,et al.  DISTq: An Iterative Analysis of Glucose Data for Low-Cost, Real-Time and Accurate Estimation of Insulin Sensitivity , 2009, The open medical informatics journal.

[28]  Christopher E. Hann,et al.  Integral-based parameter identification for long-term dynamic verification of a glucose-insulin system model , 2005, Comput. Methods Programs Biomed..

[29]  Christopher E. Hann,et al.  Monte Carlo analysis of a new model-based method for insulin sensitivity testing , 2008, Comput. Methods Programs Biomed..

[30]  Ismail K. Youssef,et al.  Picard iteration algorithm combined with Gauss-Seidel technique for initial value problems , 2007, Appl. Math. Comput..

[31]  G M Steil,et al.  Transendothelial insulin transport is not saturable in vivo. No evidence for a receptor-mediated process. , 1996, The Journal of clinical investigation.

[32]  M. Kim,et al.  Modeling Contaminant Transport in a Three-Phase Groundwater System with the Freundlich-Type Retardation Factor , 2007, Environmental technology.

[33]  P Wach,et al.  Plasma and interstitial glucose dynamics after intravenous glucose injection: evaluation of the single-compartment glucose distribution assumption in the minimal models. , 1999, Diabetes.

[34]  Steen Andreassen,et al.  A simulation model of insulin saturation and glucose balance for glycemic control in ICU patients , 2010, Comput. Methods Programs Biomed..

[35]  J. Olefsky,et al.  Mechanisms of insulin resistance in human obesity: evidence for receptor and postreceptor defects. , 1980, The Journal of clinical investigation.

[36]  Geoffrey M Shaw,et al.  Point: HOMA—Satisfactory for the Time Being , 2007, Diabetes Care.