MEASUREMENT AND MODELING OF THE TRANSIENT DIFFERENCE BETWEEN BLOOD AND SUBCUTANEOUS GLUCOSE-CONCENTRATIONS IN THE RAT AFTER INJECTION OF INSULIN

Citation
Dw. Schmidtke et al., MEASUREMENT AND MODELING OF THE TRANSIENT DIFFERENCE BETWEEN BLOOD AND SUBCUTANEOUS GLUCOSE-CONCENTRATIONS IN THE RAT AFTER INJECTION OF INSULIN, Proceedings of the National Academy of Sciences of the United Statesof America, 95(1), 1998, pp. 294-299
Citations number
21
Categorie Soggetti
Multidisciplinary Sciences
ISSN journal
00278424
Volume
95
Issue
1
Year of publication
1998
Pages
294 - 299
Database
ISI
SICI code
0027-8424(1998)95:1<294:MAMOTT>2.0.ZU;2-M
Abstract
The kinetics of the fall in subcutaneous fluid glucose concentration i n anesthetized rats (n = 7) after intravenous injection of insulin (0. 5 units/kg) was studied by using 5 x 10(-4) cm(2) active area, <150-se c 10-90% response time, amperometric glucose sensors, The onset of the decline in the subcutaneous glucose concentration was delayed and sta tistically different (P < 0.001) from that in blood (8.9 +/- 2.1 min v s, 3.3 +/- 0.5 min), Similarly, the rate of drop in glucose concentrat ion between 6 and 20 min after the insulin injection was different for subcutaneous tissue (3.9 +/- 1.3 mg.dl(-1). min(-1)) and blood (6.8 /- 2.0 mg.dl(-1).min(-1)) (P = 0.003). The hypoglycemic nadir in subcu taneous fluid occurred 24.5 +/- 6.8 min after that in the blood (P < 0 .001), A ''forward'' mass-transfer model, predicting the subcutaneous glucose concentration from the blood glucose concentrations and an ''i nverse'' model, predicting the blood glucose concentration from the su bcutaneous glucose concentration were derived, By using an algorithm b ased on the latter, the average discrepancy between the measured blood glucose concentration and that estimated from the subcutaneous measur ement through the entire 4-hr experiment was reduced from 22.9% to 11. 1% (P = 0.025). The maximum discrepancy during the 40-min period after the injection of insulin was reduced from 84.1% to 29.3% (P = 0.006).