| Literature DB >> 27094234 |
Lucas Miyake Okumura1, Bruno Salgado Riveros2, Monica Maria Gomes-da-Silva3, Izelandia Veroneze4.
Abstract
There is a lack of formal economic analysis to assess the efficiency of antimicrobial stewardship programs. Herein, we conducted a cost-effectiveness study to assess two different strategies of Antimicrobial Stewardship Programs. A 30-day Markov model was developed to analyze how cost-effective was a Bundled Antimicrobial Stewardship implemented in a university hospital in Brazil. Clinical data derived from a historical cohort that compared two different strategies of antimicrobial stewardship programs and had 30-day mortality as main outcome. Selected costs included: workload, cost of defined daily doses, length of stay, laboratory and imaging resources used to diagnose infections. Data were analyzed by deterministic and probabilistic sensitivity analysis to assess model's robustness, tornado diagram and Cost-Effectiveness Acceptability Curve. Bundled Strategy was more expensive (Cost difference US$ 2119.70), however, it was more efficient (US$ 27,549.15 vs 29,011.46). Deterministic and probabilistic sensitivity analysis suggested that critical variables did not alter final Incremental Cost-Effectiveness Ratio. Bundled Strategy had higher probabilities of being cost-effective, which was endorsed by cost-effectiveness acceptability curve. As health systems claim for efficient technologies, this study conclude that Bundled Antimicrobial Stewardship Program was more cost-effective, which means that stewardship strategies with such characteristics would be of special interest in a societal and clinical perspective.Entities:
Keywords: Antimicrobial stewardship program; Cost-effectiveness; Mortality; Pharmacist
Mesh:
Substances:
Year: 2016 PMID: 27094234 PMCID: PMC9425487 DOI: 10.1016/j.bjid.2016.02.005
Source DB: PubMed Journal: Braz J Infect Dis ISSN: 1413-8670 Impact factor: 3.257
Summary of all included costs.
| Average per patient | Bundled ASP expenditures | Conventional ASP expenditures |
|---|---|---|
| Cost (US$) | Cost (US$) | |
| Length-of-stay per day | 1457.35 | 1457.35 |
| Antimicrobial consumption | 1875.77 ± 107.05 | 4614.77 ± 174.15 |
| Imaging or lab resources | 89.04 | 91.98 |
| Cost of workload per day | 92.79 | 45.33 |
DDD, defined daily doses.
The aforementioned table just illustrates the average value of length of stay per patient and mathematical modeling included individual calculations,
Values considered in mathematical model comprised individual calculations of image or lab resources and the aforementioned values are only average costs per patient,
Workload was expressed in this table as total ASP hours spend by day.
Notes: See Supplementary Material for more details about cost calculation.
The base case: outcomes, costs per patient, CER, and ICER.
| Absolute Risk | Direct costs (average value) | CER | ICER | |
|---|---|---|---|---|
| Conventional ASP | 0.6209 | US$ 18,013.22 | US$ 29,011.46 | US$ 19,287.54 |
| Bundled ASP | 0.7308 | US$ 20,132.92 | US$ 27,549.15 | |
| Conventional ASP | 0.6202 ± 0.08 | US$ 18,021.21 ± 5.72 | US$ 29,057.10 | US$ 19,317.58 |
| Bundled ASP | 0.7328 ± 0.11 | US$ 20,196.37 ± 6.33 | US$ 27,560.55 | |
ASP, antimicrobial stewardship program; AR, Absolute Risk; CER, Cost-Effectiveness Rate; ICER, Incremental Cost-Effectiveness Ratio.
After 10,000 iterations.
Notes: CER represents the cost per patient that survives 30 days. ICER represents the cost per incremental patient that survives 30 days.
Fig. 1Markov process.
Fig. 2Tornado diagram with critical variables. Notes: Vertical line represents final ICER. Critical variables are represented as horizontal bars. All variables crossed final ICER, which means that none of them were able to disturb the final result from base case. c_obs-otim_intern, length of stay cost; c_otim_equipe, Bundled Strategy human resources cost; c_obs_medct, antimicrobial cost in Conventional Strategy; c_ c_otim_medct antimicrobial cost in Bundled Strategy; c_obs_dx_inf, bacterial infections diagnostic cost in Conventional Strategy; c_otim_dx_inf, bacterial infections diagnostic cost in Bundled Strategy.
Fig. 3Scatterplot with 10,000 virtual cohorts. Note: Each dot represents one virtual cohort, thus, Bundled Strategy is likely to be more effective (y axis) and at similar costs (x axis).
Fig. 4Cost-Effectiveness Acceptability Curve (CEAC) between Bundled and Conventional ASP.
Quadrants are read as “I” (upper right, the most effective and expensive), “II” (upper left, the less effective and the most expensive), “III” (lower left, the less effective and less expensive strategy) and “IV (lower right, the best scenario with higher probabilities of effectiveness at lower costs).
Diagonal line represents Willingness to Pay Function (WTP) and all virtual cohorts under this curve were considered affordable by the studied health institution.
“Component” represents a group of representative dots in CEAC. C1 and C2 represent that Bundled strategy is, respectively, dominant and under WTP function. C4 represents the probability (40%) that Bundled Strategy is more expensive and above WTP function. C3, C5 and C6 (less than 10% of all iterations) are less representative probabilities and account for less effective and more expensive percentages.
| Component | Quadrant | Incremental effectiveness | Incremental cost | ICER | # of dots | % |
|---|---|---|---|---|---|---|
| C3 | III | IE < 0 | IC < 0 | >ICER | 351 | 3.51 |
| C5 | III | IE < 0 | IC < 0 | <ICER | 222 | 2.22 |
| C6 | II | IE < 0 | IC > 0 | Inferior | 149 | 1.49 |
Quadrants are read as “I” (upper right, the most effective and expensive), “II” (upper left, the less effective and the most expensive), “III” (lower left, the less effective and less expensive strategy) and “IV (lower right, the best scenario with higher probabilities of effectiveness at lower costs).
Diagonal line represents Willingness to Pay Function (WTP) and all virtual cohorts under this curve were considered affordable by the studied health institution.
“Component” represents a group of representative dots in CEAC. C1 and C2 represent that Bundled strategy is, respectively, dominant and under WTP function. C4 represents the probability (40%) that Bundled Strategy is more expensive and above WTP function. C3, C5 and C6 (less than 10% of all iterations) are less representative probabilities and account for less effective and more expensive percentages.