TIMO. Amsterdam. Jan van der Wal. May 31, 2013

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Transcription:

TIMO Amsterdam May 31, 2013 Jan van der Wal

TIMO Thrombocytes Inventory Management Optimizer A Decision Support System

Overview History Platelets Blood Bank FIFO LIFO Compatibility Hospital Red Cells

History PhD Rene Haijema 2003-2008 (UVA) Cees Smit Sibinga Wim de Kort Eric Jansen UVA Nico van Dijk Nikky Kortbeek Michiel Janssen

Platelets (Perishable) Short shelf life in relation to demand Unlimited shelf life Simple strategies If perishable, optimal strategies are highly complex

Decision structure: 24 hour model (simplification) At time T (e.g. 8.00 am) stocks are counted Next the production decision is taken (based on replenishment level and current stock) During the day platelets are issued to the hospitals The next day these pools are available

Back to complexity (Shelf life 7 days) State (situation) can be written as (n 1 n 2 n 3 n 4 n 5 n 6 n 7 ) States (20, 10, 10, 10, 20, 20, 20) and (20, 20, 20, 20, 10, 10, 10) are different

Fortunately Using only the total inventory one can obtain already a very good strategy (See: Thesis Haijema)

Therefore, TIMO computes The best Order-Up-To strategy (S Mo S Tu S We S Th S Fr S Sa S Su )

The Netherlands Compatibility (Red Cell) Mainly buffy coats (> 90 percent) Uses buffy coats from 60 to 70 percent of the WB (T&B) donations

Using only 60 to 70 percent implies An ample supply of buffy coats to make pools The freedom to choose, so blood groups O and A That compatibility allows full aggregation Verified in earlier (very detailed) simulations. Also depends on the size and details of the Dutch blood bank case. See thesis Haijema.

Focus: Central bloodbank Production Blood bank Demand

Focus: Bloodbank Stock keeping at the blood bank Production at the blood bank All hospital demand satisfied by the blood bank Only statistical information! mean and standard deviation for every day of the week no information about what will happen in the hospitals tomorrow

TIMO: Input data? Demand: mean and standard deviation for each day of the week Shelf life Production capacity for each day Issuing policy, e.g., FIFO Costs per shortage and per outdate

TIMO

LIFO instead of FIFO

More random demand

So we have seen that TIMO Computes the order-up-to strategies Gives detailed insight into performance Also helps you to live with uncertainties

TIMO can also quantify the value of a longer shelf life additional capacity in and around weekend

Compatibility (Blood Bank) Example: Total demand 600 per week Very small (AB neg) 1%: 6 per week Small (B neg, AB pos) 3%: 18 per week Medium (A neg, B pos, O neg) 8%: 48 per week

Costs: Shortage is a lesser problem if it can be solved with a compatible blood group. Outdating for a small blood group is only a small part of the total outdating. Let us choose: Costs shortage 10 Costs outdating 100

Start with very small demand (1%)

Continue with small demand (3 %)

Next consider medium demand (8 %) (Shortage costs again at 10)

Results Per week Outdating % Shortages % 6 (AB-) 3.5 22.7 18 (AB+,B-) 0.7 8.3 48 (B+,A-,O-) 0.1 0.7

So, for (the scale of) this example For very small demand one gets a few percent outdating and many compatible deliveries For small demand most of the deliveries will be identical For medium demand outdating is almost zero with almost only identical deliveries

Hospital

Hospital Differences? Demand low, thus more variability Shelf life in practice shorter Shortages are a lesser problem An order is available almost immediately

Back to the Blood Bank in order to deal with Hospital inventories

Red Cells Hospital The same Easy Blood Bank, Production different Ok if some donors are very flexible

INFORMS 2011

Publications Dijk, N.M. van, R. Haijema, J. van der Wal, C. Smit Sibinga (2009), Blood platelet production: a novel approach for practical optimization, Transfusion 49: 411-420 W. de Kort, M. Janssen, N. Kortbeek, N. Jansen, J. van der Wal and N.M. van Dijk (2011), Platelet pool inventory management: theory meets practice, Transfusion 51: 2295-2303. Several publications in Operations Research journals

Coefficient of variation (cv) and shelflife cv cv Risk of outdating in % Shelflife 4 5 6 7 0.3 10.53 2.76 0.47 0.07 0.4 13.84 4.92 1.46 0.38 0.5 20.10 10.01 4.41 1.71 0.6 24.58 13.81 7.51 3.91 0.7 30.67 21.46 13.21 7.48 Risk of shortage in % Shelflife 4 5 6 7 0.3 1.17 0.34 0.08 0.01 Hamburg example.inp 0.4 1.71 0.71 0.24 0.07 0.5 2.44 1.33 0.54 0.24 0.6 3.28 2.28 0.83 0.46 0.7 4.19 2.64 1.51 0.98