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ORIGINAL RESEARCH COMMUNICATION |
1 From the Institute of Human Nutrition and Food Science, Christian-Albrechts University, Kiel, Germany (WL, AB-W, BH, and MJM); the Division of Medical Physics, Clinic for Diagnostic Radiology, University Medical Center Schleswig-Holstein, Kiel, Germany (EK and C-CG); and the Clinic for Diagnostic Radiology, University Medical Center Schleswig-Holstein, Kiel, Germany (MH)
2 Supported by the Scholarship of the Christian-Albrechts University, Kiel (Graduiertenförderung), DFG Mü 714 8-1. 3 Reprints not available. Address correspondence to MJ Müller, Institut für Humanernährung und Lebensmittelkunde, Christian-Albrechts Universität zu Kiel, Düsternbrooker Weg 17-19, D-24105 Kiel, Germany. E-mail: mmueller{at}nutrfoodsc.uni-kiel.de.
| ABSTRACT |
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Objective: The objective was to compare the accuracy of REE prediction with the use of either constant or body mass–dependent specific organ metabolic rates.
Design: Healthy subjects (79 women, 75 men) within the normal range of fat mass (FM) expected for a healthy body mass index and aged 18–78 y were stratified into tertiles of body mass. Fifty subjects were grouped as tertile 1 (<66.3 kg), 52 as tertile 2 (
66.3 to
77.2 kg), and 52 as tertile 3 (>77.2 kg). Magnetic resonance imaging was used to assess the volume of 4 internal organs (brain, heart, liver, and kidneys). REE was measured by indirect calorimetry (REEm) and compared with REE calculated from previously published constant (REEc1) and body mass–dependent organ metabolic rates (REEc2).
Results: REEm increased significantly with weight tertile (tertile 1: 5536 ± 529 kJ/d; tertile 2: 6389 ± 672 kJ/d; tertile 3: 7467 ± 745 kJ/d; P < 0.01). The deviation REEm–REEc1 did not differ between weight tertiles (tertile 1: 66 ± 382 kJ/d; tertile 2: 167 ± 507 kJ/d; tertile 3: 86 ± 480 kJ/d; NS) and showed no relation with body mass (r = –0.05, NS). By contrast, REEm–REEc2 increased with increasing weight tertile (tertile 1: –45 ± 369 kJ/d; tertile 2: 150 ± 503 kJ/d; tertile 3: 193 ± 482 kJ/d; P < 0.05) and correlated significantly with body mass (r = 0.16, P < 0.05).
Conclusion: Our data do not support a lower specific organ metabolic rate in humans with a larger body mass than in those with a smaller body mass.
| INTRODUCTION |
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However, in contrast with interspecies comparisons, there are few data on intraspecies (ontogenetic) scaling of organ metabolic rate. Decreasing metabolic rate in cells of various tissues with increasing body mass has been documented in rats (8), mice (9), some fish (10-12), and invertebrates (13, 14). In contrast, other authors found no relation between tissue respiration and body size in juvenile and adult albino rats (15).
Because data on the specific metabolic rate of large and small organs are lacking for humans, constant organ and tissue metabolic rates are commonly assumed for the calculation of REE (16, 17). In healthy normal-weight, underweight, and overweight subjects, REE can be accurately estimated from the sum of tissue and organ weights multiplied by corresponding constant specific metabolic rates (18-23). However, the assumption of a body mass dependency in organ metabolic rates may even improve the REE prediction from detailed body-composition analysis. Following this idea, Wang et al (2) used interspecies data as well as results from humans differing in body mass to develop prediction equations for specific organ metabolic rates based on body mass. However, to our knowledge the body mass dependency of organ metabolic rates in humans of different body size has not been investigated.
The aim of the study was to analyze the accuracy of REE modeling from detailed body-composition analysis using either constant or body mass–dependent specific organ metabolic rates. In 154 healthy subjects within the normal range of FM expected for a healthy body mass index (BMI; in kg/m2), REE was predicted from organ masses assessed by magnetic resonance imaging (MRI) and was compared with REE measured by indirect calorimetry.
| SUBJECTS AND METHODS |
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66.3–
77.2 kg), and 52 as tertile 3 (>77.2 kg). The study protocol was approved by the local ethical committee of the Christian-Albrechts-Universität zu Kiel. Each subject provided informed written consent before participation.
Study protocol
All participants arrived at the metabolic unit of the Institute of Human Nutrition and Food Science in the morning at 0730 after an overnight fast of >8 h. Subjects were instructed to avoid heavy exercise before arrival. Venous blood samples for the analyses of plasma lipids, glucose, insulin, and thyroid hormone concentrations were collected and frozen at –40 °C until analyzed. The HOMA index was calculated as an indicator of insulin resistance from fasting plasma glucose and insulin concentrations as glucose (mmol/L) x insulin mU/mL/22.5 (29).
Body-composition analysis
Anthropometric measurements
Body height was measured to the nearest 0.5 cm with subjects in underwear and without shoes (Seca stadiometer; Vogel & Halke, Hamburg, Germany). Weight was assessed with an electronic scale (TANITA, Tokyo, Japan).
Dual-energy X-ray absorptiometry
Whole body measurements by DXA were performed with the use of a Hologic absorptiometer (QDR 4500A; Hologic Inc, Waltham, MA). Scans were carried out by a licensed radiological technican. The manufacturer's software (version V8.26a:3) was used for the analyses of percentage fat mass (FM).
Magnetic resonance imaging
The volumes of 4 internal organs (brain, heart, liver, and kidneys) were measured by transversal MRI images. Scans were obtained with a 1.5T scanner (Magnetom Vision Siemens, Erlangen, Germany). Brain and abdominal organs were examined with a T1-weighted sequence (FLASH) (TR: 177.8 ms for abdominal organs; TR: 170.0 ms for brain; TE: 4.1 ms/echo). ECG-triggered, T2-weighted, turbo spin-echo ultrashot scans (HASTE) (TR: 800.0 ms; TE: 43 ms/echo) were used to examine the heart. The slice thickness ranged from 6 mm for brain to 7 mm for the heart to 8 mm for the internal organs without interslice gaps. Cross-selectional organ areas were determined manually using segmentation software (SliceOmatic, version 4.3; TomoVision Inc, Montreal, Canada). Volume data were transformed into organ masses by using the following densities: 1.036 g/cm3 for brain, 1.06 g/cm3 for heart and liver, and 1.05 g/cm3 for kidneys (30).
Resting energy expenditure
REE was measured by indirect calorimetry (REEm) with a ventilated-hood system (Vmax Spectra 29n; SensorMedics BV, Viasys Healthcare, Bilthoven, Netherlands; software Vmax, version 12-1A) for 30 min. During calibration of flow and gas analyzers immediately before each measurement, the subjects were resting for 5 min to habituate to the measurement conditions. Flow calibration was performed with a 3-L calibration syringe, and gas analyzers were calibrated by using 2 standard gas concentrations (16% O2, 4% CO2; 26% O2; room air 20.94% O2, 0.05% CO2). REE measurements were conducted in a metabolic ward at a constant humidity (55%) and room temperature (22 °C). During the measurements, the subjects were awake and lay quietly and motionless (31). Continuous gas exchange measurements were obtained for a minimum of 30 min. The first 15 min of each measurement were discarded. The CV for repeated measures of REE in 11 subjects was 5.0% (31).
Calculation of REE
Calculation of REE (REEc) is based on the sum of 4 internal organs (brainMRI, heartMRI, liverMRI, and kidneysMRI) multiplied by their corresponding tissue-respiration rate. The residual mass (RM) was calculated as the difference between body mass and these organ masses. The metabolic activity of RM was assumed to be 40 kJ · kg–1 · d–1 (REEm –energy expenditure of brainMRI + heartMRI + liverMRI + kidneysMRI/RM). To compare the accuracy of body mass–dependent and mass-independent REE estimations, a constant metabolic rate model (REEc1) and a body mass–dependent metabolic rate model (REEc2) were calculated according to the method of Wang et al (2). These authors developed exponential equations for a specific organ metabolic rate based on body mass (2). When inserting the mean weight of the study population (73 kg) into these equations, constant specific metabolic rates for brain, heart, liver, and kidneys were derived, and REEc1 was calculated as follows:
![]() | (1) |
![]() | (2) |
Statistical analysis
All data are given as means ± SDs. Statistical analyses were performed by using SPSS for WINDOWS 13.0 (SPSS Inc, Chicago, IL). Differences between weight tertiles were analyzed by 2-factor ANOVA with Tukey's post hoc test. Differences between sexes were analyzed by t test for independent samples. Pearson's correlation coefficients were calculated for relations between variables. All tests were 2-tailed, and a P value < 0.05 was accepted as the limit of significance.
| RESULTS |
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Measured REE (REEm) and REE calculated from organ masses (REEc1 and REEc2) stratified by sex are given in Table 2
. When compared with women, men had significantly higher REEm, REEc1, and REEc2 (P < 0.01). The deviations between measured and calculated REE (REEm–REEc1 and REEm–REEc2) were also significantly different between sex (P < 0.01), with higher inaccuracies in REE prediction for men. Constant as well as body mass–dependent REE predictions overestimated REE in women, whereas an underestimation was observed in men.
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The regression line between measured and calculated REE according to either a constant or a body mass–dependent prediction model is shown in Figure 1
, A and B. We found strong relations between REEm and REE calculated from constant (Figure 1
A) or body mass–dependent specific metabolic rates (Figure 1
B) (REEc1: r = 0.89; REEc2: r = 0.89; P < 0.01). The slopes of the regression lines were not significantly different between men and women for both prediction models (REEm versus REEc1: y = 0.7767x + 1383.1 for men and y = 0.7651x + 1347.2 for women, Figure 1
A; REEm versus REEc2: y = 0.6936x + 1932 for men and y = 0.645x + 2130.6 for women, Figure 1
B). Pearson correlation coefficients showed a significant positive association between REEm–REEc2 and body mass (r = 0.16, P < 0.05), whereas no significant correlation with body mass was observed in the case of the constant model (REEc1) (r = –0.05, P = 0.550). Body mass plotted against REEm–REEc1 and REEm–REEc2 showed a significant relation between REEm–REEc2 and body mass (Figure 1
B) but no relation between REEm–REEc1 and body mass (Figure 1
A).
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| DISCUSSION |
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An allometric relation between body mass and basal metabolic rate has been confirmed at the organ tissue level in several interspecies studies. Analysis of liver and kidney cortex slices from mouse, rat, rabbit, sheep, and cattle resulted in an 11-fold difference in body mass–specific basal metabolic rates between small and larger mammals (7). Porter and Brand (4, 5) explained the differences in metabolic rate between mammals of different body size (ranging from mice to horse) by a body mass–dependent decrease in proton leak and ATP turnover in liver mitochondria with increasing body mass. Higher respiration rates in isolated liver cells were found in smaller birds (eg, finches) when compared with birds of greater body mass (eg, emus) (6).
However, intraspecies (ontogenetic) approaches investigating a body mass dependency of organ metabolic rate are very rare. Ontogenetic scaling of metabolic rates in fish has been documented by Oikawa and Itazawa (11). The combination of an increase in the relative size of low metabolically active tissues and a decrease in the metabolic activity of tissues with increasing body mass was found to explain the decline in metabolic rate per weight with increasing body mass in carps (11). In rats, allometric associations between body mass and cell metabolic rates of various tissues showed a decrease in metabolic rate with increasing body size (9, 32). Else (8) found large changes in liver oxygen consumption during development in rats. Weight-specific liver metabolism was significantly higher in young rats than in rats
20 d of age. These changes scaled with body mass (8). However, in growing or reproducing organisms (eg, juvenile animals), metabolic rate includes energy costs for growth and development (3, 33-35). Thus, a general limitation of ontogenetic approaches is the influence of energy costs for growth and development in immature mammals (3). These findings agree with those of a study in humans that compared REE modeling from constant specific organ metabolic rates in children and adults. Using this indirect approach, Hsu et al (23) provided evidence of a decline in measured REE per kilogram body weight during growth and development (23). Using the nitrous oxide method, Kennedy and Sokoloff (36) have shown that the specific metabolic rate of the brain is indeed significantly higher in children than in adults. Chugani et al (37) supported these findings by using positron emission tomography (PET). Local cerebral metabolic rates were maintained at high levels until the age of 6 y and then declined until adult rates were reached (37). Studies in adults using PET as well as data on arteriovenous (AV) differences (brain oxygen consumption per kilogram of organ weight) in adults confirmed our finding of a constant organ metabolic rate (38, 39). In addition, in vivo data suggest an increasing oxygen consumption with higher muscle mass with a constant specific energy expenditure in humans (40).
In 2001, Wang et al (2) reconstructed Kleiber's law at the organ-tissue body-composition level based on available in vivo metabolic data in mature mammals. The authors used the metabolic rate of different species of mammals and 2 human subjects of different body mass to estimate exponential equations for body mass–dependent organ metabolic rates. We applied these equations, but, when compared with measured REE, we found no evidence of body mass dependency of specific organ metabolic rate in humans.
The present data showed significant between-sex differences in REEm–REEc. Body mass–dependent REEc2 was underestimated in men, likely because of a lower assumed specific organ metabolic rates for higher body weight. These findings accounting for differences in body weight were supported by comparing weight tertiles (Table 3
). The deviation between REEm and body mass–dependent REEc2 (REEm–REEc2) was significantly associated with weight showing a decreasing accuracy of body mass–dependent REE calculation with increasing body size. In contrast, no significant between-tertile differences were found for the accuracy of REE estimation with the use of constant organ metabolic rates. Accurate calculations of REE with the use of constant organ metabolic rates were shown in previous studies in normal-weight (20, 21) and underweight and overweight subjects (18, 19). Thus, the body mass–dependent model did not improve REE prediction. The accuracy of the body mass–dependent model decreased with increasing body mass, whereas the accuracy of the constant model was not affected by body weight. The present study provides no evidence for Wang et al's (2) assumption of lower specific organ metabolic rates with increasing body size.
In vivo assessment of metabolic rate for the measurement of body size effects on specific organ metabolic rates in healthy humans is difficult to perform (17). For example, the specific liver metabolic rate has been analyzed by determining AV differences after starvation, under postprandial conditions, and in cirrhosis (41); however, data on organ metabolic rate in humans of different body sizes are still lacking. Therefore, further studies using in vivo techniques such as PET or 31P magnetic resonance spectroscopy for the measurement of mitochondrial ATP turnover within species with a wide range of body masses are needed.
In conclusion, the present study suggests that there is no body mass dependency of specific organ metabolic rate in a healthy population within the normal range of FM and with a body mass ranging from 44 to 104 kg body mass. Our data do not support a lower specific organ metabolic rate in humans with a larger body mass than in those with a smaller body mass.
| ACKNOWLEDGMENTS |
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| REFERENCES |
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