Defining insulin resistance from hyperinsulinemic-euglycemic clamps

Charmaine S Tam, Wenting Xie, William D Johnson, William T Cefalu, Leanne M Redman, Eric Ravussin, Charmaine S Tam, Wenting Xie, William D Johnson, William T Cefalu, Leanne M Redman, Eric Ravussin

Abstract

Objective: This study was designed to determine a cutoff point for identifying insulin resistance from hyperinsulinemic-euglycemic clamp studies performed at 120 mU/m(2)·min in a white population and to generate equations from routinely measured clinic and blood variables for predicting clamp-derived glucose disposal rate (GDR), i.e., insulin sensitivity.

Research design and methods: We assembled data from hyperinsulinemic-euglycemic clamps (120 mU/m(2)·min insulin dose) performed at the Pennington Biomedical Research Center between 2001 and 2011. Subjects were divided into subjects with diabetes (n = 51) and subjects without diabetes (n = 116) by self-report and/or fasting glucose ≥126 mg/dL.

Results: We found that 75% of individuals with a GDR <5.6 mg/kg fat-free mass (FFM) + 17.7·min were truly insulin resistant. Cutoff values for GDRs normalized for body weight, body surface area, or FFM were 4.9 mg/kg·min, 212.2 mg/m(2)·min, and 7.3 mg/kgFFM·min, respectively. Next, we used classification tree models to predict GDR from routinely measured clinical and biochemical variables. We found that individual insulin resistance could be estimated with good sensitivity (89%) and specificity (67%) from the homeostasis model assessment of insulin resistance (HOMA-IR) >5.9 or 2.8< HOMA-IR <5.9 with HDL <51 mg/dL.

Conclusions: We developed a cutoff for defining insulin resistance from hyperinsulinemic-euglycemic clamps. Moreover, we now provide classification trees for predicting insulin resistance from routinely measured clinical and biochemical markers. These findings extend the clamp from a research tool to providing a clinically meaningful message for participants in research studies, potentially providing greater opportunity for earlier recognition of insulin resistance.

Figures

Figure 1
Figure 1
Tree model for insulin resistance determined using all available body composition and blood measures. HOMA-IR and HDL were the only significant determinants in this model. The model is built on a randomly selected training cohort of 125 subjects and tested in 42 subjects. An arbitrary risk score of 0.25 is calculated. Therefore, if a terminal node has a >25% proportion, those subjects are more likely to be insulin resistant (dashed lines). The decision nodes for being insulin resistant are as follows: 1) HOMA-IR >5.9 and 2) 2.8< HOMA-IR <5.9 and HDL <51 mg/dL.
Figure 2
Figure 2
Tree model for insulin resistance using only fasting glucose, insulin, age, sex, and BMI. Only fasting insulin was a significant determinant in the model. The model is built on a randomly selected training cohort of 125 subjects and tested on 42 subjects. An arbitrary risk score of 0.25 is calculated. Therefore, if a terminal node has a >25% proportion, those subjects are more likely to be insulin resistant (dashed lines). The decision node for being insulin resistant is having a fasting insulin >10.6 μU/mL.

References

    1. DeFronzo RA, Tobin JD, Andres R. Glucose clamp technique: a method for quantifying insulin secretion and resistance. Am J Physiol 1979;237:E214–E223
    1. Lillioja S, Bogardus C. Obesity and insulin resistance: lessons learned from the Pima Indians. Diabetes Metab Rev 1988;4:517–540
    1. Bergman RN, Finegood DT, Ader M. Assessment of insulin sensitivity in vivo. Endocr Rev 1985;6:45–86
    1. Stern SE, Williams K, Ferrannini E, DeFronzo RA, Bogardus C, Stern MP. Identification of individuals with insulin resistance using routine clinical measurements. Diabetes 2005;54:333–339
    1. Stull AJ, Cash KC, Johnson WD, Champagne CM, Cefalu WT. Bioactives in blueberries improve insulin sensitivity in obese, insulin-resistant men and women. J Nutr 2010;140:1764–1768
    1. Plaisance EP, Greenway FL, Boudreau A, et al. Dietary methionine restriction increases fat oxidation in obese adults with metabolic syndrome. J Clin Endocrinol Metab 2011;96:E836–E840
    1. Cefalu WT, Rood J, Pinsonat P, et al. Characterization of the metabolic and physiologic response to chromium supplementation in subjects with type 2 diabetes mellitus. Metabolism 2010;59:755–762
    1. Du Bois D, Du Bois EF. A formula to estimate the approximate surface area if height and weight be known. 1916. Nutrition 1989;5:303–311; discussion 312–313
    1. Bewick V, Cheek L, Ball J. Statistics review 13: receiver operating characteristic curves. Crit Care 2004;8:508–512
    1. Bradley AP. The use of the area under the ROC curve in the evalution of machine learning algorithms. Pattern Recognit 1997;30:1145–1159
    1. Hastie T, Tibshirani R, Friedman J. Tree-based models. In The Elements of Statistical Learning, Second Edition Springer, New York, 2008, p. 305–316
    1. Breiman L, Friedman JH, Olshen RA, Stone CJ. Classification and Regression Trees. Belmont, CA, Wadsworth International Group, 1984
    1. Matthews DR, Hosker JP, Rudenski AS, Naylor BA, Treacher DF, Turner RC. Homeostasis model assessment: insulin resistance and beta-cell function from fasting plasma glucose and insulin concentrations in man. Diabetologia 1985;28:412–419
    1. Olefsky JM. Lilly lecture 1980. Insulin resistance and insulin action. An in vitro and in vivo perspective. Diabetes 1981;30:148–162
    1. DeFronzo RA: Pathogenesis of type 2 diabetes mellitus. Med Clin North Am 88:787–835, ix, 2004

Source: PubMed

Подписаться