Abstract
Introduction
Recent studies have shown that software-generated 3D stone volume calculations are better predictors of stone burden than measured maximal axial stone diameter. However, no studies have assessed the role of formula estimated stone volume, a more practical and less expensive alternative to software calculations, to predict spontaneous stone passage (SSP).
Methods
We retrospectively included patients discharged from our emergency department on conservative treatment for ureteral stone (≤10 mm). We collected patient demographics, comorbidities, and laboratory tests. Using non-contrast computed tomography (CT) reports, stone width, length, and depth (w, l, d, respectively) were used to estimate stone volumes using the ellipsoid formula: V=ϖ*l*w*d*0.167. Using a backward conditional regression, two models were developed incorporating either estimated stone volume or maximal axial stone diameter. A receiver operator characteristic (ROC) curve was constructed and the area under the curve (AUC) was computed and compared to the other model.
Results
We included 450 patients; 243 patients (54%) had SSP and 207 patients (46%) failed SSP. The median calculated stone volume was significantly smaller among patients with SSP: 25 (14–60) mm3 vs. 113 (66–180) mm3 (p<0.001). After adjusting for covariates, predictors of retained stone included: neutrophil to lymphocyte ratio (NLR) ≥3.14 (odds ratio [OR] 6, 95 % confidence interval [CI] 3.49–10.33), leukocyte esterase (LE) >75 (OR 4.83, 95% CI 2.12–11.00), and proximal stone (OR 2.11, 95% CI 1.16–3.83). For every 1 mm3 increase in stone volume, the risk of SSP failure increased by 2.5%. The model explained 89.4% (0.864–0.923) of the variability in the outcome. This model was superior to the model including maximal axial diameter (0.881, 0.847–0.909, p=0.04).
Conclusions
We present a nomogram incorporating stone volume to better predict SSP. Stone volume estimated using an ellipsoid formula can predict SSP better than maximal axial diameter.
Introduction
Kidney stones are a common disease affecting 8.8% of the U.S. population; thereby, it is associated with considerable direct and indirect costs.1,2 The American Urological Association recommends conservative treatment using medical expulsive therapy (MET) (e.g., alpha-blockers) for uncomplicated distal ureteral stones ≤10 mm.1 However, spontaneous stone passage (SSP) is dependent on the stone’s size and ureteral position.3 Stone size is routinely measured using the maximum axial diameter on abdominal X-ray or computed tomography (CT) scan.4 Coll et al showed that the SSP rate for stones 2–4 mm is 76%; 60% for stones 5–7 mm; 48% for stones 7–9 mm; and only 25% for stones >9 mm.3 Accordingly, the maximal axial diameter captured on axial CT scan is classically used to estimate the stone burden and guide management.1,5
While some studies argue that SSP is dependent on the stone’s maximal axial diameter,6,7 recent studies have suggested that an estimation of the stone volume is a more accurate predictor.8 Effectively, using 3D reconstruction software, stone volume could be estimated from CT scans.9 Nevertheless, these software are not readily available in all medical centers.10,11 Alternatively, the European Association of Urology suggests that a stone’s length, width (axial diameter), and depth could be plugged into an ellipsoid formula to estimate the stone’s volume.12 Moreover, Finch et al demonstrated correlations between the gold standard 3D reconstructed volumes and volumes estimated using spheroid formulas.10
Most importantly, to minimize procedural morbidity, it is imperative to accurately identify which patients are in need of surgical intervention.13 Considering that no previously published nomogram included stone volume as a predictor of SSP,14,15 we herein calculated the ellipsoid volume of stones to assess whether it predicts SSP. We also compared the nomogram’s performance to a nomogram incorporating the stone’s maximal axial diameter instead of the volume.
Methods
Study population
After institutional review board approval, electronic charts were queried for patients presenting for renal colic to our facility’s emergency department (ED) between January 2010 and October 2018. We included only non-febrile patients with a single ureteral stone ≤10 mm in length, width, and depth diagnosed on non-contrast computed tomography (NCCT). Since SSP significantly decreases for larger stones, a 10 mm cutoff was chosen in concordance with contemporary series.16,17 We excluded patients with concurrent kidney or ureteral stones, patients with a solitary kidney, as well as patients with malignancies, evidence of infection, or chronic intake of steroids. In order to capture SSP, patients without a followup NCCT at four weeks of presentation were also excluded. Ureteral SSP was defined as absence of stone on followup NCCT scan. Based on regular practice in our ED, most patients were given MET using tamsulosin and analgesics.
Data collection
Information on patient demographics, basic metabolic profile, complete blood count with differential, urine analysis and culture, stone location, and stone length, width, and depth were collected. The NCCT scan results, reported by a board-certified radiologist, were used to identify stone location, size, and presence of hydronephrosis or fat streaking. Based on the Onen classification, hydronephrosis grades 0 and 1 were categorized as no-to-mild hydronephrosis, a score of 2 was deemed as moderate hydronephrosis, and a score of 3 or 4 was considered severe hydronephrosis.
Volume estimation
We gathered the length (l), width (w), and depth (d) of stones. The optimal method to calculate stone volume is either through oblate (disk-like) or prolate (rugby) ellipsoid formulas because scalene ellipsoids (in which the lengths of all three stone dimensions are unequal) overestimate the volume of stones <15 mm.10 In fact, while stones <9 mm in largest diameter trend towards a prolate shape, stones 9–15 mm trend toward an oblate shape.18 Thus, stone volumes were estimated based on the following ellipsoid formula: ϖ*l*w*d*0.167 where l, w, d stand for length, width, and depth, respectively.12,18
Covariates
Data on patient demographics (gender and age), comorbidities (hypertension and diabetes), blood count (serum neutrophil-to-lymphocyte ratio [NLR]), basic metabolic profile (creatinine), urine analysis (white blood cell count in urine and leukocyte esterase [LE]), as well as radiological parameters (hydronephrosis, stone position, and stone size) were collected. We opted to include the NLR, as it was demonstrated that a higher ratio is associated with retained stones.15,19
Statistics
We used independent t-test and Chi-squared test for continuous and categorical variables, respectively. Two models were constructed: 1) incorporating the calculated ellipsoid volume; and 2) using the maximal axial diameter for the same cohort. Backward stepwise logistic regression was used to identify predictors of SSP, and the models were adjusted for the aforementioned covariates. Odds ratios (OR) and corresponding 95% confidence intervals (CI) were obtained. Then, receiver operating characteristics (ROC) and associated areas under the curve (AUC) were calculated for each model. Then, DeLong et al’s (1988) method was used to compare the areas under two ROC curves (paired design).20 Statistical tests were performed with a two-sided p>0.05 set for significance. All analyses were performed using SPSS version 24 (IBM Corp., Armonk, NY, U.S.) and MedCalc Statistical Software version 20.009 (MedCalc Software Ltd, Ostend, Belgium; https://www.medcalc.org; 2020).
Results
Univariable predictors
We included 450 patients; 243 patients (54%) had SSP and 207 patients (46%) had retained stone at followup. Table 1 describes patient characteristics by stone passage status. The patients who experienced SSP were younger (median 41 years vs. 47 years for patients with retained stones, p<0.001). Failure of stone passage was associated with proximal stones (40.6% vs. 17.3%), moderate-to-severe hydronephrosis (51.6% vs. 34.6%), and moderate-to-severe fat streaking (39.6% vs. 21.0%) (p<0.001 for all variables) (Table 1). Stone passage was associated with smaller width (4.2±1.5 mm vs. 6.2±1.6 mm), smaller length (3.9±1.2 mm vs. 5.9±1.5 mm), and smaller depth (3.8±1.6 vs. 6.2±1.7 mm) (p<0.001 for all variables). Accordingly, the estimated average stone volume was also significantly smaller among patients with SSP: 25 (14–60) mm3 vs. 113 (66–180) mm3 (p<0.001). Fig. 1 depicts how stone volume was inversely proportional to SSP irrespective of the stone’s location.
Table 1.
Comparing the demographics, comorbidities, laboratory serum markers, and stone volumes among those who passed and failed to pass the ureteral stone using Student’s t-test and Chi-squared
| Variable | Failed SSP (n=207) | SSP (n=243) | p |
|---|---|---|---|
| n (%)/median (IQR) | n (%)/median(IQR) | ||
| Age | 47 (37–57) | 41 (32–52) | <0.0001 |
| Female | 57 (27.5%) | 53 (21.8%) | 0.159 |
| Hypertension | 71 (34.3%) | 59 (24.4%) | 0.02 |
| Diabetes | 33 (15.9%) | 25 (10.3%) | 0.08 |
| Creatinine | 1.1±0.4 | 1.0±0.6 | 0.03 |
| NLR ≥3.14 | 141 (68.1%) | 73 (30.0%) | <0.0001 |
| Hematuria | 0.9 | ||
| 0–rare | 21 (10.1%) | 20 (8.2%) | |
| 2–4 RBC/HPF | 15 (7.2%) | 19 (7.8%) | |
| 4–6 RBC/HPF | 14 (6.8%) | 14 (5.8%) | |
| 8–10 RBC/HPF | 33 (15.9%) | 44 (18.1%) | |
| Numerous RBC | 124 (59.9%) | 146 (60.1%) | |
| Urine WBC | |||
| 0–rare | 69 (33.3%) | 116 (47.7%) | <0.0001 |
| 2–4 WBC/HPF | 61 (29.5%) | 77 (31.7%) | |
| 4–6 WBC/HPF | 38 (18.4%) | 16 (6.6%) | |
| 8–10 WBC/HPF | 14 (6.8%) | 12 (4.9%) | |
| Numerous WBC | 25 (12.1%) | 22 (9.1%) | |
| Leukocyte esterase ≥75 | 37 (17.9%) | 16 (6.7%) | <0.0001 |
| Stone position | <0.0001 | ||
| Proximal | 84 (40.6%) | 42 (17.3%) | |
| Mid-ureteral | 28 (13.5%) | 22 (9.1%) | |
| Distal | 96 (45.9%) | 179 (73.7%) | |
| Fat streaking | <0.0001 | ||
| None | 32 (15.5%) | 77 (31.7%) | |
| Mild | 93 (44.9%) | 115 (47.3%) | |
| Moderate | 63 (30.4%) | 45 (18.5%) | |
| Severe | 19 (9.2%) | 6 (2.5%) | |
| Hydronephrosis | <0.0001 | ||
| None | 2 (1.0%) | 21 (8.6%) | |
| Mild | 98 (47.3%) | 138 (56.8%) | |
| Moderate | 92 (44.4%) | 78 (32.1%) | |
| Severe | 15 (7.2%) | 6 (2.5%) | |
| Stone width (mm) | 6.2±1.6 | 4.2±1.5 | <0.0001 |
| Stone length (mm) | 5.9±1.5 | 3.9±1.2 | <0.0001 |
| Stone depth (mm) | 6.2±1.7 | 3.8±1.6 | <0.0001 |
| Ellipsoid volume (mm3) | 113 (66–180) | 25 (14–60) | <0.0001 |
HPF: high-power field; NLR: neutrophil to lymphocyte ratio; RBC: red blood cell count, SSP: spontaneous stone passage; WBC: white blood cell count.
Fig. 1.
The rate of failure of stone passage by stone volume quartiles factored by ureteral location. SSP: spontaneous stone passage.
Adjusted predictors
After adjusting for covariates, proximal stones had an OR of 2.11 (95% CI 1.16–3.83) for retained stones (Table 2). Moreover, NLR ≥3.14 and LE >75 had ORs of 6.00 (95% CI 3.83–11.00) and 4.83 (95% CI 2.12–11.00)] for SSP failure, respectively. Furthermore, for every 1 mm3 increase in stone volume, the risk of SSP failure increased by 2.5% (OR 1.025, 95% CI 1.02–1.03).
Table 2.
Multivariable stepwise backward logistic regression predicting stone passage for the nomogram incorporating calculated ellipsoid stone volume
| SSP failure (n=436) | ||
|---|---|---|
|
| ||
| Variable | Odds ratio (95% CI) | p |
| NLR ≥3.14 | 6.00 (3.49–10.33) | <0.0001 |
| LE >75 | 4.83 (2.12–11.00) | <0.0001 |
| Proximal stone | 2.11 (1.16–3.83) | 0.015 |
| Mid-ureteral stone | 1.24 (0.54–2.89) | 0.614 |
| Average ellipsoid | 1.025 (1.02–1.03) | <0.0001 |
95.3% of the patients were included in the multivariate analysis. Variables entered into the model: gender, creatinine, neutrophil-to-lymphocyte ratio (NLR), leukocyte esterase (LE), hydronephrosis, stone position, and calculated ellipsoid stone volume. CI: confidence interval; SSP: spontaneous stone passage.
Area under receiver operating characteristic curve
The nomogram including the calculated volume had an AUC 0.894 (0.862–0.921) and the nomogram that incorporates the maximal axial diameter had an AUC 0.847 (0.847–0.909). A comparison of two ROC curves using a paired design revealed that volume was a better predictor of SSP than the maximal axial diameter (difference between areas=0.0132, SE 0.000651 z statistic=2.033, p<0.04).
Discussion
Although management strategies of ureteral stones range from conservative treatment to operative intervention, the literature and international guidelines lack individualized approaches to predict ureteral stone passage.5,21 Previous studies revealed that stone size, stone position, and elevated inflammatory markers are predictors of SSP.7,19,22,23 In this study, we assessed the role of a calculated ellipsoid volume reported on NCCT to predict SSP. We found serum NLR, urine LE, stone position, and stone volume to be predictors of SSP.
It is well-established that stone size is a strong predictor of SSP; however, there is scarce evidence on the role of stone volume as a predictor of SSP.3,19,24,25 We hypothesize that larger stone volumes would hinder stone passage due to a larger contact surface area between the calculus and the ureter.26 Moreover, a larger stone volume means a theoretically heavier mass to be propelled through ureteral peristalsis. We believe that these factors explain the inversely proportional relationship between stone volume and SSP. To put it into perspective, a single millimeter increase in width from 5×4×3 mm (w × l × d) stone to a 6×4×3 mm yields an increase in volume from 31.46 mm3 to 37.76 mm3 translating to a 20.0% increase risk of retained stone.
SSP rates differ depending on whether the stone size is measured cranio-caudally (length) or axially (width). For instance, Tchey et al reported an SSP rate approaches 89% for stones <5 mm in length; whereas, a meta-analysis showed that stones ≤5 mm in width results in 68% SSP.27,28 This demonstrates that a single size is not a good reflection of stone volume; thus, capturing the stone volume could enhance SSP prediction.29
Computer-based algorithms have been devised to estimate ureteral stone burden and further improve the SSP prediction. Demehri et al used a computer-based algorithm to demonstrate that the largest diameter estimate improves the accuracy of predicting SSP.30 A more elaborate algorithm developed by Jendeberg et al uses 3D segmentation to enhance ureteral stone passage prediction.31 These sophisticated programs, which rely on 3D reconstruction or computational algorithms, may be not accessible by the majority of physicians and radiologists. Therefore, we relied on Finch et al’s demonstration of a reasonable correlation between software estimated volumes and formula-based estimates (r=0.77).10 According to our results, this method is reliable, less expensive, and a practical tool to be adopted by institutions.
Our study is not without limitations. First, stone parameters were subject to systematic error because stone size relied on radiologists’ measurement. The authors acknowledge that this might not be a fully accurate representation of the true volume, as stones could acquire different shapes dependent on the type of stone.18 Although stone type was not accounted for, we find that using the ellipsoid formula based on published evidence proves to be a quick and practical approach in ambulatory and emergency settings.
Conclusions
SSP prediction is of utmost importance in order to optimally counsel and manage patients presenting with ureteral stones. Herein, we demonstrate that stone volume, which could be easily estimated using a ellipsoid formula, has a predictive role in assessing SSP and was found to be superior than relying on maximal axial diameter alone. This nomogram could help guide the management of stone patients in the ED.
Footnotes
Competing interests: The authors do not report any competing personal or financial interests related to this work.
This paper has been peer-reviewed.
References
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