| Literature DB >> 27285824 |
Kevin V Lemley1, Serena M Bagnasco2, Cynthia C Nast3, Laura Barisoni4, Catherine M Conway5, Stephen M Hewitt5, Peter X K Song6.
Abstract
OBJECTIVE: Most predictive models of kidney disease progression have not incorporated structural data. If structural variables have been used in models, they have generally been only semi-quantitative.Entities:
Mesh:
Year: 2016 PMID: 27285824 PMCID: PMC4902229 DOI: 10.1371/journal.pone.0157148
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1Illustration of the point counting method on a section of cortex (PAS stain).
Illustration of the point counting principle for assessing cortical compartments using SlidePath software. The hand-written numbers (10, 11, 12, 13 and part of 20) were added by the slide annotator, to keep track of individual glomeruli. Cross points of the red grid box were used other than the upper and right-side lines (equivalently, using the bottom-left corner point of each grid sub-box). Starting at the top-left, the first point ‘hits’ an intact glomerulus (#12). Moving right, the second point hits an intact tubule. The third hits an intact glomerulus (#11). Twenty-five points per grid are evaluated.
Fig 2Time-course of change in eGFR over follow-up.
All eGFR values used in the analysis are plotted and a smoothed curve fitted to the entire cohort to reflect overall time-related change in eGFR. The eGFR is fit to the study times using kernel density estimation (with λ = 0.77). The linear fit slope is -3.36 mL/min/1.73m2/year.
Pearson correlations among fractional cortical areas.
| FIA | FBVA | FITA | FATA | FPGA | FSGA | |
| FIA | 1.000 | 0.026 | ||||
| FBVA | 0.026 | 1.000 | -0.213 | -0.092 | 0.044 | 0.123 |
| FITA | -0.213 | 1.000 | 0.016 | |||
| FATA | -0.092 | 1.000 | -0.149 | 0.275 | ||
| FPGA | 0.044 | 0.016 | -0.149 | 1.000 | -0.097 | |
| FSGA | 0.123 | 0.275 | -0.097 | 1.000 |
Bold indicates a significant correlation (using the Bonferroni correction for multiple comparisons). FIA, fractional interstitial area; FBVA, fractional blood vessel area; FITA, fractional intact tubule area; FATA, fractional atrophic tubule area; FPGA, fractional patent glomerular area; FSGA, fractional sclerotic glomerular area.
Correlations between morphometric variables (FIA, FATA) and corresponding pathology descriptors (IF, TA).
| Pearson correlation (r) | FIA | FATA |
|---|---|---|
| Trichrome | 0.852 | 0.822 |
| PAS | 0.802 | 0.814 |
P<0.0001 for all pairwise correlations. n = 77–79. FIA, fractional interstitial area; IF, interstitial fibrosis; FATA, fractional atrophic tubular area; TA, tubular atrophy.
Four generalized estimating equation models based on 13 baseline clinical/demographic and 4 structural variables per model.
Pr(>|W|) represents the Wald statistic of the model parameter.
| Model 1 | Pr(>|W|) | Model 2 | Pr(>|W|) |
| eGFR | eGFR | ||
| Race: Asian | 0.518 | Race: Asian | 0.667 |
| Race: Black | 0.955 | Race: Black | 0.725 |
| Race: White | 0.852 | Race: White | 0.606 |
| Patient age | 0.499 | Patient age | 0.247 |
| Female | 0.180 | Female | 0.105 |
| Patient age at onset of disease | 0.489 | Patient age at onset of disease | 0.241 |
| Duration of disease | 0.553 | Duration of disease | 0.238 |
| Patient Cohort–MCD | Patient Cohort–MCD | ||
| Patient Cohort–FSGS | 0.242 | Patient Cohort–FSGS | 0.407 |
| BMI | 0.317 | BMI | 0.322 |
| Urine protein/creatinine ratio | Urine protein/creatinine ratio | 0.240 | |
| Time of follow-up (months) | 0.001 | Time of follow-up (months) | 0.001 |
| Interstitial Fibrosis | 0.403 | FIA (PAS) | 0.932 |
| Tubular Atrophy | 0.688 | FATA (PAS) | |
| Mean Glomerular Tuft Area | 0.630 | Mean Glomerular Tuft Area | 0.471 |
| Cortical Density of Patent Glomeruli | 0.526 | Cortical Density of Patent Glomeruli | 0.416 |
| QIC | 409.502 | QIC | 409.53 |
| R2pred | 62.6% | R2pred | 61.9% |
| Sample size | 56 | Sample size | 56 |
| Model 3 | Pr(>|W|) | Model 4 | Pr(>|W|) |
| eGFR | eGFR | ||
| Race: Asian | 0.499 | Race: Asian | 0.736 |
| Race: Black | 0.798 | Race: Black | 0.659 |
| Race: White | 0.756 | Race: White | 0.538 |
| Patient age | 0.115 | Patient age | 0.347 |
| Female | 0.098 | Female | 0.100 |
| Patient age at onset of disease | 0.111 | Patient age at onset of disease | 0.338 |
| Duration of disease | 0.114 | Duration of disease | 0.326 |
| Patient Cohort–MCD | Patient Cohort–MCD | ||
| Patient Cohort–FSGS | 0.406 | Patient Cohort–FSGS | 0.472 |
| BMI | 0.326 | BMI | 0.349 |
| Urine protein/creatinine ratio | 0.128 | Urine protein/creatinine ratio | 0.184 |
| Time of follow-up (months) | 0.001 | Time of follow-up (months) | 0.001 |
| PC1 | PC1 | ||
| PC2 | PC3 | 0.612 | |
| Mean Glomerular Tuft Area | 0.510 | Mean Glomerular Tuft Area | 0.449 |
| Cortical Density of Patent Glomeruli | 0.337 | Cortical Density of Patent Glomeruli | 0.453 |
| QIC | 407.83 | QIC | 410.63 |
| R2pred | 62% | R2pred | 61.3% |
| Sample size | 56 | Sample size | 56 |
IF, interstitial fibrosis; TA, tubular atrophy; PC1, first principal component of 6 cortical compartments; PC2, second principal component of 6 cortical compartments; PC3, third principal components of 6 cortical compartments; FIA, fractional interstitial area; FATA, fraction atrophic tubular area. QIC is an abbreviation of Quasi Information Criterion, which is used to characterize the goodness-of-fit of data to a longitudinal GEE model. The smaller the QIC value, the better the model fit. R2pred designates the predictive (or cross-validated) coefficient of determination. Bold type indicates significant contribution of a factor to the GEE.
Fig 3Observed eGFR progression patterns over follow-up stratified by quartiles of FATA.
Linear fits to observed eGFR values stratified by FATA from lowest (red) to highest (purple). Initial eGFR is highest for the lowest FATA quartile and decreases with each quartile. Compared to the reference category of the lowest FATA quartile, testing for the differential eGFR slopes of the second, third and fourth quartiles yielded P values of 0.15, 0.25 and <0.001, respectively. The apparent more negative slope of the lowest quartile may be due to a smaller number of long follow-up points.