Fallibility of the Intravenous Glucose Tolerance Test as a Measure of Endogenous Glucose Turnover Robert R. Wolfe,

John R. Allsop, and John F. Burke

We have used hepatectomized, nephrectomized dogs receiving a constant infusion of unlabeled glucose as well as conscious, unrestrained guinea pigs in order to investigate the calculation of basal glucose kinetics from intravenous glucose tolerance tests (IVGTT). In the dogs, we were not able to determine the known rate of appearance (R,) or disappearance (R,,) of glucose within 50% of the actual value by means of IVGTT. In the guinea pigs, we found that R, calculated from IVGTT was 250% higher than R, determined by

means of the validated technique of the primed-constant infusion of 6-‘H-glucose in tracer quantities. When live Escherichia co/i were infused into the guinea pigs, the isotope-tracer technique revealed a 100% increase in R, yet R, appeared to be decreased by 80% when calculared by means of IVGTT. We concluded that basal glucose kinetics cannot be determined reliably from IVGTT, and that in certain pathologic conditions the direction of change in R, and R, from the basal state may be incorrectly predicted.

0

VER THE PAST 25 yr many attempts have been made to quantitatively assess basal glucose kinetics from intravenous glucose tolerance tests (IVGTT). Most commonly, the rate of decay in plasma glucose concentration after the glucose injection has been used to calculate the rate constant (k value). The slope of the glucose decay curve (plotted on a semilogarithmic scale) has been extrapolated to the time of glucose injection (t=O) in order to calculate the glucose pool size. In a dynamic steady state the rate of uptake of glucose equals the rate of production and this can be calculated from the pool size and the k value. A formula for such a calculation of the rate of appearance of glucose (R,) was described by Hlad et al.’ in 1956, and the same technique has been used recently by Wilmore et al.2J to investigate alterations in glucose kinetics following burn injury and sepsis. Despite the years that have passed since the original description of the technique by Hlad et al.,’ a rigorous attempt to validate it has not been made. This is disturbing since in their original description Hlad et al. found that their values varied greatly between subjects and were not reproducible from day to day in the same individual.’ They also obtained significantly different results when a constant infusion of glucose was used rather than a bolus injection, Finally, their conclusion that “no evidence was obtained to support the concept that intravenous hyperglycemia stimulates the secretion of extra insulin” raises serious questions as to the reliability of their technique. We therefore felt that it was necessary to evaluate the reliability of basal glucose kinetic data derived from glucose tolerance tests. Although the calculations described by

From the Department General Hospital:

OJ Surgery.

Harvard

Medical

School;

and Surgical Research, Shriners Bums Institute.

Received Jor publication Supported by NIH

Surgical

Services,

April 13. 1977.

Grants GM 070351

and GM 021700.

Reprint requests should be addressed to Robert R. Wolfe, 51 Blossom Street, 0 1978 by Grune & Stratton,

Metabolism,

Massachuselts

Boston, Mass.

Boston, Mass. 02114.

Inc. 0026-0495/78/2702-0010$02.00/0

Vol. 27, No. 2 (February),

1978

217

218

WOLFE,

ALLSOP,

AND BURKE

Hlad et al.’ are not the only method of analysis, they are representative of the principles and assumptions involved in any mathematic analysis of the IVGTT. The investigation of the Hlad technique is therefore of relevance to other analyses4 that are but variations on the theme of a pool size and a rate constant. It is self-evident that if the correct rate of production and uptake of glucose cannot be determined from the li value and the pool size, then the li value and/or the pool size must also be incorrect. Since the pool size is derived from the k value by extrapolation, it is likely that both factors would be in error simultaneously. An inability to predict R, from a glucose tolerance test would therefore raise serious questions as to the physiologic significance of the k value. We have used two experimental approaches to investigate the validity of R, calculated from pool size and k values derived from an IVGTT. In one. we removed endogenous sources of glucose production in the dog by hepatectomy and bilateral nephrectomy and infused glucose at a known rate. We then compared the R, predicted by the technique described by Hlad et al.’ to the known infusion rate. In the second approach, we used intact animals, both normal and septic, to compare the values of R, obtained from IVGTT with those obtained by means of the primed-constant infusion of 6-3 H-glucose. We have previously demonstrated that the primed-constant infusion of 6-3H-glucose into a dog deprived of endogenous glucose production can measure a known rate of infusion of unlabeled glucose with a coefficient of variation of 3.S”,,.5 The results of our study demonstrate that the technique described by Hlad and associates’ cannot even approximately predict the R,. Furthermore, when their technique is applied during pathologic states such as sepsis, a dramatic decrease in R, may be calculated to have occurred when, in actual fact, R, is increased. MATERIALS We first attempted to validate was known. performed.

AND

the Hlad

In three anesthetized

METHODS

et al. technique’

and this was followed

by total hepatectomy

and associates.6

Glucose

(using a Harvard

infusion pump) in order to maintain

proximately

constant

III a system in which

dogs* that had been fasted for 36 hr. bilateral

was then infused

level. After

using the technique

into the dogs at the exact

2.05

had been maintained

for

2 hr. which was sufficient time for a dynamic

steady state to be well established.

cose (300

over

mg/kg)

was injected

over the next 2 hr and analyzed (Beckman

Instruments,

intravenously

The

proportionality

mg/kg/min)

Fullerton,

Calif.).

In accord

for the duration

constant

(X/min).

were then calculated

mg/kg/min

with

the assumption

by a bolus injection

a bolus of glu-

samples

on a Beckman

at an ap-

approximately were

drawn

glucose analyzer

made by Hlad

of glucose.

et al.’

we continued

the

R,

(in

of the experiment. the

as described

the decay of plasma glucose concentration cose on a semilogarithmic

I7 arterial

for plasma glucose concentration

that the basal glucose kinetics are not alfected infusion of glucose unaltered

30 sec. and

glucose by Hlad

space et al.’

versus minutes

(I ~ in This

ml/kg).

procedure

after the injection

scale. The log of glucose concentration

declined

and

the

involved

plotting

of the bolus of gluin a linear

manner

between IO and 60 min, and this segment of the glucose decay curve was used to determine value. The straight

*In

conducting

Facilities

line fitted to the log glucose concentration

this research,

the investigators

and Care as promulgated

sources, National

Academy

was

described by Markowitl rate of

the plasma glucose concentration

the glucose infuslon

R,

the actual

nephrectomy

adhered

by the Committee

of Sciences- National

always

to the

Guide /or

for Laboratory

Research Council.

passed within

Animal

+2”,,

the k of the

Laboraror~~ Anirnul Facilities

and Re-

FALLIBILITY

219

OF IVGTT

actual measured value. The line was extrapolated to give the theoretic glucose concentration when t = 0 (CO): the glucose space (V) was calculated by dividing the quantity of gluyse administered in the bolus by (Ca - C,,), where C,, is the “experimental fasting level,” or the concentration of glucose when the glucose tolerance curve levels off (for an example, see Fig. I). Total body glucose (G,, in mg/kg) was obtained by multiplying V x C,,. The roportionality constant k was calculated from the following equation: C,, - Ccs = (Cc - C,,)e, where C, is the arterial glucose concentration at r = x. The rate of uptake of glucose (Rd) and the R,, which are equal when the animals are in a dynamic steady state (as they were in our experiment), was calculated by multiplying k x G,. The second aspect of our investigation was to compare results obtained in intact animals by means of the Hlad et al. technique’ with those obtained by means of the primed-constant infusion of 6-3H-glucose (New England Nuclear, Boston, Mass.). In order to assess the applicability of the Hlad et al. technique to the study of glucose kinetics during stress or trauma. we performed studies in both normal guinea pigs and guinea pigs infused with live Escherichia co/i. The guinea pigs had chronic catheters (PE 50) surgically implanted (halothane anesthesia) in the carotid artery and jugular vein 48 hr before the experiment. The animals were fasted from the time of surgery until the start of the experiment. but were provided with water ad libitum. All experiments were performed in unanesthetized. unrestrained animals. In one group of animals (n = 4). we compared the values obtained for R, by means of the IVGTT and by means of the primed-constant infusion of 6-3H-glucose both before and 4 hr after the infusion of approximately IO lo live E. coli bacteria. The procedure for determining R, by means of the primed-constant infusion of radiolabeled glucose has been in use for many years,’ and we have validated this technique experimentally in the hepatectomized, nephrectomized dog preparation used in this study.’ The selection of 6-3H-glucose as an appropriate tracer molecule has been dealt with by Altzuler et a1.s Between 14 and 2 hr after the start of the 6-3H-glucose infusion. three blood samples (0.2 ml) were drawn. and the plasma glucose specific radioactivity was determined.g Since the animals were in an isotopic steady state by that time, R, was calculated by dividing the isotope infusion rate by the mean plasma glucose specihc activity.9 Then 500 mg/kg of unlabeled glucose was administered intravenously as a bolus; arterial blood samples (0.07 ml) were drawn at 5. 7.5, IO. 15, 20, and 30 min after the unlabeled glucose infusion and analyzed for glucose concentration. Three hours were then allowed for the animal’s blood glucose to stabilize at the original level, after which the bolus of live E. coii bacteria was injected through the arterial catheter without interruption of the 6-3H-glucose infusion. At 3% and 4 hr after the E. co/i injection. two blood samples were drawn to determine R, by means of the radiolabeled tracer technique.’ Another bolus of unlabeled glucose (500 mg/kg) was then injected intravenously, with samples again being drawn at 5, IO, 15. 20. and 30 min in order to calculate R,. k, and V according to Hlad et al.’ The time course of the elfects of E. co/i injection on R, determined by means of the primedconstant infusion of 6-‘H-glucose was studied in six guinea pigs. After isotopic steady state had been attained and basal R, determined. these animals were infused with approximately IO’” live E. co/i. Arterial samples were then drawn every hour and R, and Rd were calculated as described before.9 The suppressibility of endogenous glucose production by an exogenous infusion of unlabeled glucose was evaluated in a final group (n = 5). The same basic protocol was used as described above. except that a constant infusion of unlabeled glucose was started and maintained at the rate of IO mg/kg/min between the second and fourth hour postinfusion of E. coli. An isotopic steady state was achieved by I$ hr after the start of the unlabeled infusion, and endogenous R, was determined during the next 30 min of the infusion by means of the radiolabeled tracer technique.g We had previously found this rate and duration of exogenous glucose infusion to lower IO endogenous R, 67”,, in normal guinea pigs. RESULTS

The data from the glucose tolerance three hepatectomized, nephrectomized

test (IVGTT) administered to one of the dogs are presented in Fig. 1. When the

WOLFE,

ALLSOP,

AND

BURKE

oo( I-

5a )3ccP

ICKI-

5c )L

3c I-

!B, I80

205

230

255

280

Fig. 1. (A) Plasma glucose concentration in naphrectomized, hepatectomired dog (No. 3) receiving Q constant infusion of glucose (2.05 mg/kg/ min) from t = 0 to t = 275 min. The IVGTT (300 mg/kg) was started at t = 155 min. (B) IVGTT data from dog 3 plotted on semilogarithmic fasting level” of glucose. scale. C,. . “experimental

data were plotted on a semilogarithmic scale (Fig. I), Co was found to be 330 mg/dl. C,, was 57 mg/dl, although the plasma glucose concentration was 87 mg/dl before the administration of the IVGTT. For this dog, k was calculated to be O.O278/min, V was 110 ml/kg, and R, was 3.06 mg/kg/min. The calculated R, was therefore 49”,, higher than the actual R, of 2.05 mg/kg/min. The values obtained from the other dogs were similar in most respects (Table I), although the calculated value for R, was overestimated to an even greater extent in the other dogs. In order to calculate the basal glucose kinetics from an IVGTT administered to guinea pigs. we curve-fitted a line to the mean blood glucose concentration for the group obtained at each time interval after the bolus of glucose. This modification of the technique of Hlad et al.’ has been used frequently when the IVGTT have been administered to small animals.” The resulting curves obtained before and 4 hr after the infusion of live E. co/i are presented in Figs. 2 and 3. The values calculated on the basis of these curves are presented in Table 2. The most striking finding was the impairment of “glucose tolerance” after the E. coli infusion, reflected by a decrease in k from O.O54/min before the E. Table 1, Glucose Kinetics Calculated KIW,Vn Animal

From IVGTT in Hepatectomired,

Proportionality Constant

R,*

(min-‘)

(k)

Glucose Size

NO.

(w/kg/minj

1

2.05

.0317

117

2

2.05

.0290

3

2.05

.0278

*R,: rate of appearance

of glucose.

W/kg)

Nephrectomized

Pool

Dogs

Error Calculated f%

of

Calcvloted R,

(%I

3.18

+55

125

3.66

+79

110

3.06

t49

221

FALLlBlllTY OF IVGTT

r

1oot

Mean plasma gluFig. 2. mse concentration following injection of 500 mg/kg gluinto normal, fasting case guinea pigs (N = 4).

I Oi

coli infusion to O.O068/min at 4 hr after the infusion. These changes in k value corresponded to a reduction in R, from 17.36 mg/kg/min before the E. coli infusion to 3.59 mg/kg/min after E. cob. In contrast, R, determined by the primed-constant infusion of 6-3H-glucose (Ra3H) revealed a mean value of 4.81 mg/kg/min before E. coli and increased to 9.64 mg/kg/min 4 hr after the E. cofi infusion (Table 3). The results of the time course study of R,-‘H in six guinea pigs infused with E. coli are presented in Fig. 4. During the first 6 hr after the E. co/i infusion, both Ra3H and R:H were always significantly elevated (according to single

Fig. 3. Mean plasma glucose concentration following injection of 500 mg/kg glucose into fasting guinea pigs (N = 4) that had been infused with 1O’O live C. coli 4 hr earlier.

I

I/I

0

5

10

15

20

25

30

MII’JLJ TES

Table 2. Glucose Kinetics Calculated

From IVGTT in Guinea

Proportionality

GllJCOSe

Constant (k)

Pool Size (V)

(mine’)

(44

Pigs GlWXe

Turnover (R,) (m/Wmin)

Control

0.054

255

17.36

4 hr post E. co/i

0.0068

285

3.59

Values

represent

calculations

from

pooled

data

from

four

animals.

WOLFE,

222

Table

3.

Individual

Rates

Means

of Appearance

of the

of Glucose

Primed-Constant

(R,)

Infusion

in Guinea

ALLSOP,

Pigs

AND

Determined

BURKE

by

of 6-3H-Glucose R, (w/kg/min)

Animal

4 hr COiTtd

No.

Studies

were

Post E. Co11

1

5.42

2

3.69

7.03

3

4.43

10.61

4

5.68

11.09

Mean

4.81

9.44

done

in the some animals

in which

IVGTT

9.81

were

administered

(Table

2).

factor analysis of variance and Dunnet’s t test, p < 0.05). During the first 4 hr, the plasma glucose concentration rose because Ra3H exceeded Rd3H. Between 4 and 6 hr after E. coli infusion (the time corresponding to when the IVGTT were given), Re3H remained significantly elevated but the plasma glucose concentration fell slightly, indicating an even greater increase in Rd3H. When glucose was infused at the rate of 10 mg/kg/min for 2 hr into animals given live E. cofi, there was no suppression of endogenous R,-‘H whatsoever and the plasma glucose concentration rose to a mean value in excess of 500 mg/dl (Fig. 5). We have previously shown that the same procedure suppressed endogenous Ra3H 67”,, in normal guinea pigs.”

r

i

Fig.

4.

Rate

(R,),

ance

(R.j),

cose

concentration

the

rate

of

ance

and

infusion

of

lOlo

live

were

determined

the

of

E.

appear-

disappear-

plasma

approximately

co/i.

R, by

and means

primed-constant

of 6-3H-glucose. of individual

glu-

following

data

Rd of

infusion

Mean

f

(N

= 6).

SEM

FALLIBILITY

223

OF IVGTT

Fig. 5. Plasma glucose conendogenout centration and rate of appearonce of glucose (R,) in experimental sepsis before and during (I Z-hr infusion of glucose (10 mg/kg/ min) as compared to control value. R, was determined by means of the primed-constant 6-3H-glucose. infusion of Mean f SEM of individual data (N = 5).

L

100

0

POST E.coli

POST E,coli GLUCOSE

DISCUSSION

A number of assumptions must be made in order to calculate the rate of production of glucose (R,) from a glucose tolerance test. Fundamental among these is the belief that it is valid to curve-fit data from a glucose tolerance test and that each term in the mathematic description of that curve has a physical correlate such as the glucose pool size or the rate of tissue uptake of glucose. Other assumptions made by Hlad et al.’ are (1) that there is a single glucose space in which a bolus of injected glucose is uniformly mixed within 10 mitt, (2) that the tissue uptake of glucose is linear from 100 to 600 mg/dl. (3) that all disappearance of glucose from the sampled glucose pool is attributable to the tissue uptake of glucose, and (4) that an intravenous bolus infusion of glucose does not disturb the basal glucose kinetics. Other mathematic analyses of the IVGTT share many of these assumptions, although some writers assume that the glucose bolus reduces endogenous glucose production to zero,4 so that the k value is taken to represent tissue uptake only rather than the net balance between tissue uptake and continued production. This alternative method of analysis4 is addressed in the discussion of the guinea pig data. The prediction of R, from IVGTT in hepatectomized, nephrectomized dogs receiving a constant infusion of unlabeled glucose would be expected to be more reliable than doing so in normal dogs because, contrary to physiologic responses, ‘* our dog preparation complied with two of the assumptions of Hlad et al:’ first, the basal R, was not affected by the bolus injection of glucose, and second, in the nephrectomized dog there are no nonlinear losses of glucose in urine due to tubular reabsorption capacity being exceeded during an IVGTT.13 The inability to predict R, accurately in a system “loaded” to comply with assumptions is therefore striking evidence that the IVGTT and the equation of Hlad and associates cannot reliably measure R,. It should be emphasized that

224

WOLFE,

ALLSOP,

AND BURKE

in six studies using the same animal model, the primed-constant infusion of 6-3H-glucose measured R, with a coefficient of variation of 3.5”,, about the true value.5 The question arises as to why the Hlad equation fails to predict R, in a model designed to comply with initial assumptions. The work of Steele and associates14 as well as our own’ has established that the volume of distribution of glucose consists of at least two theoretic pools. Steelei conceptualized these pools as consisting of a fast-mixing compartment, which our isotope studies indicate corresponds roughly to the plasma volume.5 and a slow-mixing pool equal to the remainder of the glucose space, which is presumably interstitial fluid. Thus, the rapid decay of glucose concentration during the first IO min after the bolus injection of glucose probably represents mixing in the plasma compartment. The rate of decay in plasma glucose concentration (li/min) after the completion of mixing in the plasma compartment is then determined by the balance between the rate of diffusion of glucose from the plasma to interstitial fluid and the rate of continuing glucose production. The rate of diffusion from plasma to interstitial fluid following an IVGTT will depend on the concentration gradient across the capillary wall and any further concentration gradients within the interstitial fluid compartment. The rate of tissue uptake of glucose is one factor influencing the interstitial fluid glucose concentration but is not the sole factor determining the gradient between plasma and interstitial fluid. For example, the percentage increment in plasma glucose concentration and hence diffusion gradient will depend on the size of the glucose bolus relative to the plasma glucose concentration at the time it is injected. On this basis a standard glucose bolus in a hyperglycemic situation would establish a smaller percent increment in plasma glucose. a smaller diffusion gradient between plasma and interstitial fluid, and hence a smaller k value. This argument agrees well with the relationship between the k value and total glucose pool size observed by Wilmore et al.3 It also explains the observation of CahillI that when a glucose tolerance test is repeated in a diabetic who has no insulin response, the k value is inversely proportional to the blood glucose concentration at the start of each test. The failure to correctly calculate R, by the Hlad technique in our dogs supports the argument that factors other than rate of tissue uptake significantly influence the k value even when R, is kept constant. In intact animals the application of IVGTT to measure R, is further compounded by the unknown extent of suppression of endogenous glucose production by the glucose bolus. The evidence in this paper and previously published results” indicate that exogenous glucose infused at IO mg/kg/min depresses endogenous production approximately 67”,, in normal guinea pigs and not at all in guinea pigs given live E. cofi. The suppressibility of gluconeogenesis after of R, from IVGTT in burn injury is again different. lo The 250”,, overestimate normal guinea pigs can be attributed in part to the assumption of Hlad et al. that endogenous R, proceeds uninterrupted after the glucose bolus. However. if we had not made that assumption and therefore did not use the C,, value in the calculations, the R, would still have been overestimated by 67”,,. On the other hand, the failure to use C,, in the calculations for the septic animals

FALLlBlllTY

OF IVGTT

225

magnified the already large error encountered when the C,, value was used. The lack of suppressibility of endogenous R, in the septic animals probably accounted for the desirability of using the C,, value in that situation. Unfortunately, there is no way to know a priori whether the use of the C,, value will improve or decrease the accuracy of the calculated R,, and in any event substantial errors persist regardless of its inclusion or deletion. The errors in calculated R, may also be partly due to the unfounded assumption that mathematic terms, such as the k value, that describe successive data points have physical correlates. Berlin and associates” have pointed out that a single exponential curve can approximate a process that is in fact a two-compartment constant coefficient system containing no less than four different turnover rates. The danger of assigning physical characteristics to the terms used in the mathematic descriptions of the data is increased by the fact that with IVGTT the data points frequently lie further from the best fit monoexponential curve that can be explained by experimental error. Thus, in intact animals, the combination of an undefined diffusion gradient, a variable suppressibility of endogenous R,, and difficulties in equating mathematic terms with physiologic events can result in an R, predicted from an IVGTT that has no relationship to the actual R,. For example, using the validated isotopic technique’ R, was elevated loo”,, after E. coli. yet when calculated by the IVGTT method R, was depressed 80”,, after E. coli. A final comment is required about the use of pool size and k value as isolated indices of glucose kinetics in vivo. Fortuitously, in the calculation of R, the error in k is offset to some extent by the error in glucose pool size, which is determined by extrapolation of k. It would therefore appear that the glucose pool size and k value considered separately are even less reliable indices of glucose metabolism than is the R, calculated from them. This is exemplified by the results presented in Fig. 1. With only one exception, the data points from 10 to 70 min after the glucose injection fell on a single exponential curve, yet when that curve was extrapolated to t = 0 in order to calculate the total glucose space (V), a value was obtained that was less than one-half the value originally established by Wick et al.” as the glucose space of hepatectomized, nephrectomized dogs. The unreliability of the k value is particularly noteworthy, since the k value is widely believed to be synonymous with the rate of tissue uptake of glucose. The flat curves we observed in septic guinea pigs (Fig. 3) are almost identical to those that have been reported following several forms of trauma.““’ Such “diabetic” IVGTT curves have classically been used to diagnose “insulin resistance”-an inability of tissues to take up glucose after trauma.” However, the validated radioisotope data reveal that the tissues can actually be taking up glucose at twice the normal rate at a time when the k value is decreased markedly. The conflict of these findings with the traditional interpretation of k results from the fact that the rate of tissue uptake of glucose is only one factor contributing to the k value. The extent of suppression of gluconeogenesis as well as the undefined diffusion gradients within the glucose pools can dominate the shape of the IVGTT, and consequently the k value should not be used as an index of glucose uptake.

226

FALLIBILITY

OF IVGTT

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Fallibility of the intravenous glucose tolerance test as a measure of endogenous glucose turnover.

Fallibility of the Intravenous Glucose Tolerance Test as a Measure of Endogenous Glucose Turnover Robert R. Wolfe, John R. Allsop, and John F. Burke...
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