| Literature DB >> 35292503 |
Diego J Aparcana-Granda1,2, Edson J Ascencio1,3,4, Rodrigo M Carrillo Larco5,6.
Abstract
OBJECTIVE: To summarise available chronic kidney disease (CKD) diagnostic and prognostic models in low-income and middle-income countries (LMICs).Entities:
Keywords: chronic renal failure; epidemiology; nephrology; public health
Mesh:
Year: 2022 PMID: 35292503 PMCID: PMC8928240 DOI: 10.1136/bmjopen-2021-058921
Source DB: PubMed Journal: BMJ Open ISSN: 2044-6055 Impact factor: 2.692
CHARMS criteria to define research question and strategy
| Concept | Criteria |
| Prognostic or diagnostic? | Both—this review focused on diagnostic and prognostic risk scores for CKD |
| Scope | Diagnostic/prognostic models to inform physicians, researchers and the general population whether they are likely to have CKD (ie, diagnostic) or will be likely to have CKD (ie, prognostic) |
| Type of prediction modelling studies |
Diagnostic/prognostic models with external validation Diagnostic/prognostic models without external validation Diagnostic/prognostic models validation |
| Target population to whom the prediction model applies | General adult population in LMIC. No age or gender restrictions |
| Outcome to be predicted | CKD (diagnostic or prognostic) |
| Time span of prediction | Any, prognostic models will not be included/excluded based on the prediction time span |
| Intended moment of using the model | Diagnostic/prognostic models to be used in asymptomatic adults of LMIC to ascertain current CKD status or future risk of developing CKD. These models could be used for screening, treatment allocation in primary prevention, or research purposes |
Based on the CHARMS checklist.14
CHARMS, CHecklist for critical Appraisal and data extraction for systematic Reviews of prediction Modelling Studies; CKD, chronic kidney disease; LMIC, low-income and middle-income country.
Figure 1PRISMA 2020 flow diagram. PRISMA, Preferred Reporting Items for Systematic Reviews and Meta-Analyses.
General characteristics
| No of report | Study | Country | Outcome prevalence (%) | Mean age (years) | Men | Outcome details | Baseline sample size | No of outcome events | Outcome events per candidate predictors |
| 1 | Asgari | Iran | 6 years validation: 22.08 | 6 years validation: 46.02 | 6 years validation: 40.1 | CKD was defined as eGFR <60 mL/min/1.73 m2, provided by the MDRD formula | 6 years validation: 3270 | 6 years validation: 722 | For every model validation: n/a |
| 2 | Bradshaw | India | For every model derivation: 10.89 | For every model derivation: 44.9 | For every model derivation: 46.8 | CKD was defined as an eGFR rate <60 mL/min/1.73 m2 (estimated with the CKD-EPI equation) or UACR ≥30 mg/g | For every model derivation: 8698 | For every model derivation: 947 | Model 1 derivation: 31.6 |
| 3 | Carrillo-Larco | Peru | For every model derivation: 3.42 | For every model derivation: 57.7 | For every model derivation: 49.4 | CKD was defined as eGFR <60 mL/min/1.73 m2, provided by the MDRD formula | For every model derivation: 2368 | For every model derivation: 81 | Complete model derivation: 2.25 |
| 4 | Mogueo | South Africa | For every eGFR model validation: 28.71 | For every model validation: 55 | For every model validation: 23.4 | CKD was defined as eGFR <60 mL/min/1.73 m2, provided by the 4-variable MDRD formula | For every model validation: 902 | For every eGFR model validation: 259 | For every model validation: n/a |
| 5 | Saranburut | Thailand | MDRD model validation: 10.37 | MDRD model validation: 54.6 | MDRD model validation: 70.8 | MDRD model validation: CKD was defined as eGFR <60 mL/min/1.73 m2, provided by the MDRD formula | MDRD model validation: 2141 | MDRD model validation: 222 | For every model validation: n/a |
| 6 | Saranburut | Thailand | For every model derivation: 8.51 | For every model derivation: 51.3 | For every model derivation: 70.5 | CKD was defined as a preserved GFR (eGFR ≥60 mL/min/1.73 m2) at baseline and subsequently developed decreased GFR (eGFR <60 mL/min/1.73 m2) at the 10 year follow-up, provided by the Two-level Race Variable CKD-EPI equation (using the non-black coefficient) | For every model derivation: 3186 | For every model derivation: 271 | Model 1 derivation: 18.1 |
| 7 | Thakkinstian | Thailand | 18.10 | 45.2 | 45.5 | CKD was defined as a combination of stages I to V. CKD stage I and II was defined as eGFR ≥90 and eGFR 60–89 mL/min/1.73 m2, respectively; with haematuria or UACR ≥30 mg/g. CKD stage III, IV, and V was defined as eGFR 30–59, 15–29, and <15 mL/min/1.73 m2, respectively; regardless of kidney damage (eGFR was calculated using the MDRD formula) | 3459 | 626 | 16.9 |
| 8 | Wen | China | For every derivation model: 18.06 | For every derivation model: 50 | For every derivation model: 44.7 | CKD was defined as an eGFR rate <60 mL/min/1.73 m2 (assessed with the modified Chinese MDRD equation) or UACR ≥30 mg/g | For every derivation model: 3266 | For every derivation model: 590 | For every derivation model: NI |
| 9 | Wu | China | Model derivation: 2.05 | Model derivation: 45.3 | Model derivation: 56.7 | CKD was defined as eGFR <60 mL/min/1.73 m2, provided by the CKD-EPI equation | Model derivation: 14 374 | Model derivation: 294 | Model derivation: NI |
BMI, body mass index; CKD, chronic kidney disease; CKD-EPI, Chronic Kidney Disease-Epidemiology Collaboration; eGFR, estimated glomerular filtration rate; MDRD, modification of diet renal disease; n/a, not applicable; NI, no information; UACR, urinary albumin-to-creatinine ratio.
Performance metrics
| No | Study | Discrimination (%) | Classification measures |
| 1 | Asgari | 6 years validation: AUC (95% CI) for final intercept adjusted model=Male: 76 (72 to 79) and Female: 71 (69 to 73) | 6 years validation: For men at a cut-off of 25: sensitivity=72.7%; specificity=67.6%. For women at a cut-off of 19: sensitivity=66.8%; specificity=65.6% |
| 2 | Bradshaw | Model 1 derivation: C-statistic (95% CI)=79 (78 to 81) | Model 1 derivation: At a cut-off of 0.09: sensitivity=72%; specificity=72%; positive predictive value=24%; negative predictive value=96% |
| 3 | Carrillo-Larco | Complete model derivation: AUC=76.2 | Complete model derivation: At a cut-off of 2: sensitivity=82.5%; specificity=70.0%; positive predictive value=8.8%; negative predictive value=99.1%; likelihood ratio positive=2.8; likelihood ratio negative=0.3 |
| 4 | Mogueo | South Korean eGFR model validation: C-statistic (95% CI)=79.7 (76.5 to 82.9) | South Korean eGFR model validation: At a cut-off of 0.30: sensitivity=82%; specificity=67% |
| 5 | Saranburut | MDRD model validation: AUC (95% CI)=69 (66 to 73) | MDRD model validation: NI |
| 6 | Saranburut | Model 1 derivation: AUC (95% CI)=72 (69 to 75) | Model 1 derivation: NI |
| 7 | Thakkinstian | C-statistic of internal validation=74.1 | At a cut-off of 5: sensitivity=76%; specificity=69% |
| 8 | Wen | Simple model derivation: AUC (95% CI)=71.7 (68.9 to 74.4) | Simple model derivation: At a cut-off of 14: sensitivity=70.5%; specificity=65.1%; positive predictive value=29.8%; negative predictive value=91.3%; likelihood ratio positive=2.0; likelihood ratio negative=0.5 |
| 9 | Wu | Model derivation: AUC (95% CI)=89.4 (86.1 to 92.6) | Model derivation: At a cut-off of 36: sensitivity=82%; specificity=86.3% |
AUC, area under the curve; BMI, body mass index; CKD-EPI, Chronic Kidney Disease-Epidemiology Collaboration; MDRD, Modification of Diet Renal Disease; NI, no information.
Risk of bias (RoB) assessment of individual diagnostic/prediction models
| Study | Objective | RoB | Applicability | Overall | ||||||
| Participants | Predictors | Outcome | Analysis | Participants | Predictors | Outcome | RoB | Applicability | ||
| Asgari | Validation | + | + | ? | – | + | + | + | – | + |
| Asgari | Validation | + | + | ? | – | + | + | + | – | + |
| Bradshaw | Derivation | + | + | ? | – | + | + | + | – | + |
| Bradshaw | Derivation | + | + | ? | – | + | + | + | – | + |
| Bradshaw | Derivation | + | + | ? | – | + | + | + | – | + |
| Bradshaw | Derivation | + | + | ? | – | + | + | + | – | + |
| Bradshaw | Validation | + | + | ? | – | + | + | + | – | + |
| Bradshaw | Validation | + | + | ? | – | + | + | + | – | + |
| Carrillo-Larco | Derivation | + | + | + | – | + | + | + | – | + |
| Carrillo-Larco | Derivation | + | + | + | – | + | + | + | – | + |
| Carrillo-Larco | Validation | + | + | + | – | + | + | + | – | + |
| Carrillo-Larco | Validation | + | + | + | – | + | + | + | – | + |
| Mogueo | Validation | + | + | ? | – | + | + | + | – | + |
| Mogueo | Validation | + | + | ? | – | + | + | + | – | + |
| Mogueo | Validation | + | + | ? | – | + | + | + | – | + |
| Mogueo | Validation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Validation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Validation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Derivation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Derivation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Derivation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Derivation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Validation | + | + | ? | – | + | + | + | – | + |
| Saranburut | Validation | + | + | ? | – | + | + | + | – | + |
| Thakkinstian | Derivation | + | + | ? | – | + | + | + | – | + |
| Wen | Derivation | + | + | ? | – | + | + | + | – | + |
| Wen | Derivation | + | + | ? | – | + | + | + | – | + |
| Wu | Derivation | + | + | ? | – | + | + | + | – | + |
| Wu | Validation | + | + | ? | – | + | + | + | – | + |
Prediction model Risk Of Bias ASsessment Tool20 21; RoB, + indicates low RoB/low concern regarding applicability; − indicates high RoB/high concern regarding applicability; and ? indicates unclear RoB/unclear concern regarding applicability.
BMI, body mass index; CKD-EPI, Chronic Kidney Disease-Epidemiology Collaboration; eGFR, estimated glomerular filtration rate; MDRD, Modification of Diet Renal Disease.