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2028. Optimal Usage of Packed Red Blood Cells in Preterm Neonates Requiring Frequent Small-Volume Transfusions
Invited abstract in session MD-17: Medical decision making, stream OR in Health Services (ORAHS).
Monday, 14:30-16:00Room: 40 (building: 116)
Authors (first author is the speaker)
1. | Malavika Krishnakumar
|
Health Sciences Research, Amrita Vishwa Vidyapeetham | |
2. | Merin Mathew
|
Mathematics, Amrita Vishwa Vidyapeetham | |
3. | Anjali Ajith
|
Neonatology, Amrita Institute of Medical Sciences | |
4. | Sruthi Suresh
|
Pediatrics, Amrita Institute of Medical Sciences | |
5. | Perraju Bendapudi
|
Neonatology, Amrita Institute of Medical Sciences | |
6. | Linda John
|
Transfusion Medicine, Amrita Institute of Medical Sciences | |
7. | Dhanya A
|
Transfusion Medicine, Amrita Institute of Medical Sciences | |
8. | Veena Shenoy
|
Transfusion Medicine, Amrita Institute of Medical Sciences | |
9. | Georg Gutjahr
|
Department of Health Science Research, Amrita Institute of Medical Sciences and Research Center, Kochi, Kerala, India |
Abstract
Preterm neonates with low birth weight often require frequent small-volume blood transfusions. Instead of addressing each transfusion event individually, reserving blood bags in advance may prove to be economical and minimize donor exposure. However, it might introduce storage challenges and could lead to the wastage of blood. An optimal strategy for reserving blood bags depends on neonatal clinical characteristics and available blood reserves in the transfusion service.
To model this decision problem under uncertainty, we assume that the known and unknown random variables are structured as a Bayesian network and will use a partially observed Markov decision process. At each day, the state of the process is described by the blood inventory and the neonatal clinical characteristics. Neonatal gestational age, weight, and medical conditions are observed variables. In contrast, the length of stay and the total amount of required blood are unknown at the time of decision-making.
The proposed model can be expressed as a dynamic Bayesian network model in which the decision variables can be optimized by dynamic programming. We explore the sizes of the problem instances that can be solved in this exact way and also propose an efficient approximate dynamic programming method for large instances. We illustrate the methods with one year of data from a neonatal ICU in South India where financial and blood-availability constraints play a crucial role in finding optimal strategies.
Keywords
- Stochastic Optimization
- Programming, Dynamic
- Health Care
Status: accepted
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