| Literature DB >> 32882347 |
Brandon McGuinness1, Michael Troncone2, Lyndon P James3, Steve P Bisch4, Vikram Iyer5.
Abstract
OBJECTIVE: The worldwide pandemic involving the novel respiratory syndrome (COVID-19) has forced health care systems to delay elective operations, including abdominal aortic aneurysm (AAA) repair, to conserve resources. This study provides a structured analysis of the decision to delay AAA repair and quantify the potential for harm.Entities:
Keywords: Decision analysis; SARS-COV-2; Severe acute respiratory syndrome coronavirus 2; Vascular surgical procedures
Year: 2020 PMID: 32882347 PMCID: PMC7462557 DOI: 10.1016/j.jvs.2020.08.115
Source DB: PubMed Journal: J Vasc Surg ISSN: 0741-5214 Impact factor: 4.268
Fig 1Decision tree modeling the choice between immediate operative repair (operative) and delay of operative repair (non-operative) in the context of the COVID 19 pandemic. Operative repair is either endovascular or open surgical repair (OSR) depending on the analysis. The overall framework of the tree remains unchanged, but input parameters are included based on the respective method of repair.
Parameters used in model construction for deterministic analysis
| Aneurysm size | Yearly risk of rupture |
|---|---|
| 5.5-5.9 | 9.4%/y |
| 6-6.9 | 10.2%/y |
| >7 | 32.5%/y |
EVAR, Endovascular aortic aneurysm repair; OSR; open surgical repair.
For intervals over 3 months, probabilities are scaled to reflect that a proportion of the population is no longer at risk.
Parameters used for probabilistic sensitivity analysis (PSA)a
| Age | Parameter | Distribution | Values |
|---|---|---|---|
| 60 | COVID mortality | Normal | Mean: 0.0193 |
| Rupture mortality | Beta | a: 34, b: 56 | |
| Elective mortality EVAR | Normal | Mean 0.003 | |
| Elective mortality OSR | Normal | Mean: 0.012 | |
| 70 | COVID mortality | Normal | Mean: 0.0428 |
| Rupture mortality | Beta | a: 104, b: 141 | |
| Elective mortality EVAR | Normal | Mean: 0.008 | |
| Elective mortality OSR | Normal | Mean: 0.025 | |
| 80 | COVID mortality | Normal | Mean: 0.078 |
| Rupture mortality | Beta | a: 70, b: 85 | |
| Elective mortality EVAR | Normal | Mean: 0.0125 | |
| Elective mortality OSR | Normal | Mean: 0.0755 |
EVAR, Endovascular aortic aneurysm repair; OSR, open surgical repair; SD, standard deviation.
PSA samples from within a given distribution of parameters and is repeated for numerous iterations (n = 1000). The type of distribution used and the parameters used to define the shape are provided.
Fig 2Comparison between an immediate and initial nonoperative (delayed) strategy involving endovascular abdominal aortic aneurysm repair (EVAR) at different community COVID-19 3-month infection probabilities. The color gives the dominant strategy considering a delay of repair of 3 months. Dominant strategy is additionally shown for alternate time horizons (time of delay) of 6 and 9 months. Red: operative strategy dominant. Blue: nonoperative strategy dominant. X: changes to operative strategy at 6 months of deferral. O: changes to operative strategy at 9 months of deferral.
Fig 3Comparison between an immediate and initial nonoperative (delayed) strategy involving open abdominal aortic aneurysm repair (OSR) at different community COVID-19 3-month infection probabilities. The color gives the dominant strategy considering a delay of repair of 3 months. Dominant strategy is additionally shown for alternate time horizons (time of delay) of 6 and 9 months. Red: operative strategy dominant. Blue: nonoperative strategy dominant. X: changes to operative strategy at 6 months of deferral. O: changes to operative strategy at 9 months of deferral.
Fig 4Probabilistic sensitivity analysis for endovascular aortic aneurysm repair (EVAR) assuming different community COVID-19 3-month probabilities of infection, patient age, and aneurysm size. The density distribution for the probability of survival demonstrates the uncertainty around this outcome and is shown in each case for the operative (OR—red) and nonoperative (delayed repair) strategy (non-OR—blue). The far-right of the x-axis is 100% survival probability. The mean of each distribution is given below each plot, with 95% credibility interval in parentheses. The mean absolute differences in probability of survival for the two strategies (Dif) are given, with 95% credibility intervals in parentheses. This difference is bolded when the operative strategy is dominant and italicized when the nonoperative approach is dominant.
Probabilistic sensitivity analyses for endovascular aortic aneurysm repair (EVAR) considering a 6-month time horizon (top) and open surgical repair with a 3-month time horizon (bottom)
| Age | Community risk of COVID-19 infection | Aneurysm size, cm | ||
|---|---|---|---|---|
| 5.5-5.9 | 6-6.9 | >7 | ||
| Endovascular repair (6 months) | ||||
| 60 | 1% | 0.019 (0.018-0.019) | 0.040 (0.040-0.041) | 0.121 (0.119-0.122) |
| 10% | 0.016 (0.015-0.016) | 0.038 (0.037-0.039) | 0.119 (0.118-0.121) | |
| 30% | 0.014 (0.014-0.015) | 0.036 (0.035-0.036) | 0.117 (0.116-0.119) | |
| 70 | 1% | 0.017 (0.017-0.017) | 0.045 (0.044-0.046) | 0.014 (0.014-0.015) |
| 10% | 0.013 (0.011-0.013) | 0.038 (0.037-0.039) | 0.137 (0.136-0.139) | |
| 30% | 0.008 (0.007-0.009) | 0.034 (0.033-0.035) | 0.133 (0.131-0.134) | |
| 80 | 1% | 0.015 (0.014-0.015) | 0.044 (0.043-0.045) | 0.152 (0.151-0.154) |
| 10% | 0.002 (0.001-0.003) | 0.032 (0.030-0.033) | 0.140 (0.138-0.142) | |
| 30% | 0.024 (0.023-0.026) | 0.130 (0.128-0.132) | ||
| Open surgical repair (3 months) | ||||
| 60 | 1% | 0.009 (0.008-0.009) | 0.053 (0.052-0.054) | |
| 10% | 0.007 (0.006-0.007) | 0.051 (0.050-0.052) | ||
| 30% | 0.003 (0.002-0.004) | 0.048 (0.047-0.049) | ||
| 70 | 1% | <Difference 0.001 | 0.055 (0.054-0.056) | |
| 10% | 0.051 (0.050-0.052) | |||
| 30% | 0.044 (0.042-0.045) | |||
| 80 | 1% | 0.014 (0.012-0.015) | ||
| 10% | 0.009 (0.007-0.11) | |||
| 30% | ||||
The mean absolute difference in probability of survival between the operative and delayed repair strategies is given with 95% credibility intervals. Values are italicized when delayed repair was the dominant strategy.