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Impact of Returns on Supply Chain Coordination

Impact of Returns on Supply Chain Coordination. Ana Muriel Department of Mechanical and Industrial Engineering, University of Massachusetts In collaboration with Rocio Ruiz-Benitez. Outline . Motivation Model Analysis Computational Study Conclusions. Motivation.

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Impact of Returns on Supply Chain Coordination

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  1. Impact of Returns on Supply Chain Coordination Ana Muriel Department of Mechanical and Industrial Engineering, University of Massachusetts In collaboration with Rocio Ruiz-Benitez

  2. Outline • Motivation • Model • Analysis • Computational Study • Conclusions

  3. Motivation • The value of commercial product returns now exceeds $100 billion annually in the US (Stock, Speck and Shear (2002)) • Commercial product returns: Products returned for any reason within 90 days of purchase. • Hewlett Packard recently estimated the cost of consumer returns for North America exceeded 2% of their total outbound sales revenue. • Returns ~ 6% of sales • Ferguson, Guide and Souza (2005)

  4. Motivation • Policy of most US retailers: Full returns no question asked!! • Return rates: 6% to 15% (Dekker and Van der Laan(2003)) • Mail order companies and e-tailers: as high as 35% • Largely ignored in supply chain coordination and contracts literature • Most research on consumer returns concerns inventory policies, production planning and reverse logistics (Fleischmann and Kuik (2003), Kiesmuller (2003))

  5. Literature Review • Wood (2001), “Remote Purchase Environments: The influence of Return Policy Leniency on Two-Stage Decision Processes”, Journal of Marketing Research 38, 157-169. • Dekker and Van der Laan (2003), “Inventory control in reverse logistics”, chapter in Business Aspects of Closed-Loop Supply Chains, V.D. Guide Jr., L.N. Van Wassenhove, editors. Carnegie Mellon University Press, Pittsburgh, PA • Fleischmann M. and Kuik R. (2003), “On optimal inventory control with independent stochastic items returns”, European Journal of Operational Research 151, 25-37 • Kiesmuller, G.P. (2003), “Optimal control of a one product recovery system with leadtimes”, International journal of Production Economics 81-82, 333-340 • Ferguson, Guide and Souza (2005), “Supply Chain Coordination for False Failure Returns”, working paper. Georgia Institute of Technology. • Souza, Guide, van Wassenhove and Blackburn (2005), “Time Value of Commercial Product Returns”, working paper. University of Maryland.

  6. Research Questions: • What is the profit impact of incorporating consumer returns in our decision models? • Centralized system • Decentralized system • How does it affect retail prices and quantities ordered? • How does this depend on • the magnitude of logistics costs? • the relative share between retailer and manufacturer? • the proportion of product that is returned?

  7. Classical Model SalesS = min(y,Q) • Two-echelon supply chain • Stochastic and price dependent demand y • Manufacturer’s decision variables: wholesale price w repurchase price s • Retailer’s decision variables: order quantity Q selling price r • Single replenishment opportunity cQ wQ rS Manufacturer Retailer s(Q-S)

  8. Returns Model vR l1R l2R • A percentage of sales is returned Returns R = aS • Manufacturer’s returns logistics cost: l1 • Retailer’s returns handling cost: l2 • This costs include inspection, shipping, sorting, repackaging, remanufacturing, disposal • Average salvage value of returned item v wQ rS cQ Manufacturer Retailer s(Q-S) wR rR

  9. Costs Associated with Returns • System costs:  = r - v + l • Manufacturer costs 1 = w - v + l1 • Retailer costs 2 = r – w + l2

  10. Demand Distribution y = stochastic and price dependent demand faced by the retailer: y=xD(r) x= positive r. v. with mean 1 and density function f() D(r) = expected demand quantity, decreasing in retail price Demand density function

  11. Profit Functions and Optimal Decision Variables: • Decentralized System • T = R + M • Retailer • R = rS +s(Q-S)– wQ – 2R • Manufacturer • M = (w-c)Q – s(Q-S) –1R • Centralized System • C = rS – cQ – R

  12. Analysis Objective: Compare the following decision rules • Policy IR: • Ignores customer returns when optimizing • QIR, rIR,wIR, sIR • Customer returns considered a posteriori, to calculate respective profits • Expected profit: PIR • Policy CR: • Considers customer returns when optimizing • QCR, rCR,wCR, sCR • Expected profit: PCR

  13. Analysis: Centralized System • Proposition:Under deterministic and price dependent demand, the optimal retail price increases and the order quantity decreases when considering consumer returns. That is, QCR< QIR and rCR> rIR • Intuitive since the profit margin is reduced by consumer returns.

  14. Analysis: Centralized System • Theorem:Under stochastic and price dependent demand we have that • For fixed r, QCR(r)< QIR(r) • For fixed Q, rCR(Q)> rIR(Q) • Under mild conditions, QCR< QIR and rCR> rIR • C1: For all r> rIR,QIR(r) QIR(rIR) • C2: For all Q<QIR, rIR(Q) rIR(QIR)

  15. Analysis: Decentralized System • Corollary:Given w, the retailer’s optimal decisions satisfy: • For fixed r, QCR(r)< QIR(r) • For fixed Q, rCR(Q)> rIR(Q) • Under mild conditions, QCR< QIR and rCR> rIR • C1: For all r> rIR,QIR(r) QIR(rIR) • C2: For all Q<QIR, rIR(Q) rIR(QIR)

  16. Question • Will consumer returns always result in higher prices and lower quantities in a decentralized supply chain?

  17. Analysis: System CoordinationUnder Buy-Back Contracts • Theorem: Under consumer returns, a policy that allows for unlimited returns at a partial credit s will lead to supply chain coordination for appropriate values of s and w. In particular, • Allowing no returns is system suboptimal Extension of Pasternack(1985), demand is not price dependent

  18. Computational Study • Assumptions: • f(x) ~ uniform distribution in [0,2] • Linear demand model • D(r)=b(r-k) • where b<0 and k>0 constants • b=-3, k=5 • (Emmons and Gilbert (1998))

  19. Centralized System l=1 CR l=2 IR l=3 • We observe: QCR < QIRand rCR > rIR • QCR decreases as l increases • Profit difference increases with l and a • 10% returns and l=1, the difference is 6.33% • Percent improvement increases with  and l

  20. We observe: QCR < QIR rCR > rIR For fixed value of w, RCR >RIR But for optimal w, RIR >RCR Decentralized System CR Q* IR r* Manuf. Retail. Total

  21. Profit Functions at optimal w CR Manuf. Retail. IR Total Percent Savings Manufacturer: up to 10% Retailer: 9% to 66% Total: 6% to 37%

  22. Sensitivity Analysis With respect to: 1) Share of logistic cost faced by retailer () 2) Percentage of consumer returns ()

  23. Under policy IR… QIR, rIR and wIR constant logistics costs do not intervene in the decision making process Under policy CR… QCR and rCR increase with ; Manufacturer decreases wCR as incentive for retailer to increase order quantity Ends up bearing all logistics cost If  > 70% => RIR* < RCR* Q* CR r* IR w* Manuf. Retail. Total

  24. a=.06 a=.2 a=.35 CR IR

  25. Conclusions When considering returns … • Centralized system: 1) Lower quantities and higher retail prices 2) Significant profit increase • Decentralized system: 1) Lower quantities and higher retail prices 2) Poor coordination of the supply chain • All members worse off in general • Ignoring returns reduces double marginalization 3) The manufacturer bears the returns logistics costs: Higher percentage manufacturer decreases incurred by retailer wholesale price to compensate

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