• Aucun résultat trouvé

Are MDRD formulas better than Cockcroft formula for the prediction of glomerular filtration rate in obese patients?

N/A
N/A
Protected

Academic year: 2021

Partager "Are MDRD formulas better than Cockcroft formula for the prediction of glomerular filtration rate in obese patients?"

Copied!
1
0
0

Texte intégral

(1)

Are MDRD formulas better than Cockcroft formula for the prediction of

glomerular filtration rate in obese patients

?

DELANAYE P (1), SAINT-REMY A (1), RORIVE M (2), RADERMECKER RP (2), KRZESINSKI JM (1).

(1) Department of Nephrology,

(2) Department of Diabetes, Nutrition and Metabolic Diseases, CHU, Sart Tilman, Liège, Belgium.

Introduction

Renal function could be modified in obese patients. Creatinine-based formulas as Cockcroft or MDRD formulas are usually used for the estimation of glomerular filtration rate (GFR). When morbid obesity is present, Cockcroft formula is certainly inappropriate. The goal of the present study is to test the usefulness of MDRD and simplified MDRD formulas for the estimation of GFR in that specific population.

Methods

Patients with body mass index (BMI) over 27 kg/m2 were included. The reference method for

GFR measurement was Cr 51-EDTA (single injection method). GFR measured by Cr 51-EDTA was corrected by body surface area, calculated with the formula specifically developed for obese patients by Livingston.

Population

The population included 39 patients, 9 males and 30 women. Their mean age was 47.5 ± 11.5 years and their mean BMI was 39.3 ± 6.5 kg/m2.

Results

The mean GFR measured by Cr 51-EDTA was 78.4 ± 18 ml/min/1.73m2 (7 patients with a GFR

under 60 ml/min/1.73m2). Correlation coefficient was significant between GFR measured by Cr

51-EDTA and Cockcroft formula (r=0.56, p<0.05), MDRD formula (r=0.47, p<0.05) and simplified MDRD formula (r=0.49, p<0.05). By Bland and Altman analysis, mean of the differences (MD) between measured and predicted GFR was significantly different when Cockcroft was used (44 ml/min/1.73m2) or MDRD (23 ml/min/1.73m2) or simplified MDRD

(27 ml/min/1.73m2) (p<0.05, repeated measures ANOVA). Accuracy of MDRD formulas is thus

better than accuracy of Cockcroft formula and these results are not modified when patients with measured GFR under 60 ml/min/1.73m2 are excluded from the analysis. However, standard

deviation of the differences (SD) and limits of agreement (mean of the difference ± 1.96SD) (LA) were not statistically different (Cockcroft : SD = 20 ml/min/1.73m2 , LA from +5 to +84

ml/min/1.73m2 ; MDRD : SD = 18 ml/min/1.73m2 , LA from –12 to +58 ml/min/1.73m2 ;

simplified MDRD : SD = 18 ml/min/1.73m2 , LA from –8 to +62 ml/min/1.73m2).

Conclusion

In obese patients, Cockcroft formula overestimates real GFR and is clearly inappropriate. In MDRD formulas, anthropometrics characteristics are less important. If accuracy of MDRD formulas (and especially accuracy of “complete” MDRD formula) is significantly better than accuracy of Cockcroft formula, the precision of these three formulas is unsatisfactory and doesn’t differ. Individual estimation of GFR with MDRD formulas must be thus carefully interpreted for patients with BMI over 27 kg/m2.

(2)

Formula Correlation Mean of the differences Standard deviation of the differences Limits of agreement Percentage of relative differences over 30% between predicted and measured GFR Percentage of relative differences over 50% between predicted and measured GFR Percentage of absolute differences over 10 ml/min/1,73m2 between predicted and measured GFR Percentage of absolute differences over 20 ml/min/1,73m2 between predicted and measured GFR

Percentage of absolute differences over 30

ml/min/1,73m2between predicted and measured

GFR

Cockcroft 0,56 44 20 +5 to +84 77 62 92 90 72

MDRD 0,47 23 * 18 -12 to +58 51 * 23 * 77 56 33

sMDRD 0,49 27 * 18 -8 to +62 56 * 28 * 79 64 46

* = significantly better than Cockcroft

Bland and Altman analysis

-20 0 20 40 60 80 100 0 50 100 150 Mean of differences: D if fe re n c e s b e tw e e n m e a s u re d G F R a n d C o c k c ro ft o r M D R D o r M D R D s ( m l/m in /1 ,7 3 m 2 ) Cockcroft MDRD MDRDs ____ _ _ _

Références

Documents relatifs

We can extend the length formulas of Section 4, in order to give a purely algebraic proof of an old theorem due to Greuel (see [5], 2.5).. The formulas and – at least implicitly –

With this new procedure we derive the classical formulas, like Bailey-Borwein-Plouffe or Bellard formulas, and understand better their origin, in particular the origin of null

In the context of formal deformation quantization, we provide an elementary argument show- ing that any universal quantization formula necessarily involves graphs with wheels..

To test the reconstruction methods, we try to reconstruct a semi-analytic nonlinear force free solution found by Low and Lou (1990). Wheatland et al. The main difference between

À la différence de la répartition par thèmes publiée dans Le bilan de la négociation collective en 2015 réalisée à partir de données provisoires [4], les accords signés par

Kricker’s construction easily generalizes to null-homologous knots in rational homology 3-spheres (Q-spheres); the main goal of this article is to prove splitting formulas for

L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des

Ces systèmes, jusque là non ou très peu exploités dans le secteur, visent non seulement à faciliter l’incorporation et la stabilisation des composés