Brief Discussion
Designing Global Supply Chain Networks
6
PowerPoint presentation to accompany
Chopra and Meindl Supply Chain Management, 5e
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Learning Objectives
Identify factors that need to be included in total cost when making global sourcing decisions.
Define uncertainties that are particularly relevant when designing global supply chains.
Explain different strategies that may be used to mitigate risk in global supply chains.
Understand decision tree methodologies used to evaluate supply chain design decisions under uncertainty.
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Impact of Globalization on Supply Chain Networks
Opportunities to simultaneously grow revenues and decrease costs
Accompanied by significant additional risk
Difference between success and failure often ability to incorporate suitable risk mitigation into supply chain design
Uncertainty of demand and price drives the value of building flexible production capacity
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Impact of Globalization on Supply Chain Networks
| Risk Factors | Percentage of Supply Chains Impacted |
| Natural disasters | 35 |
| Shortage of skilled resources | 24 |
| Geopolitical uncertainty | 20 |
| Terrorist infiltration of cargo | 13 |
| Volatility of fuel prices | 37 |
| Currency fluctuation | 29 |
| Port operations/custom delays | 23 |
| Customer/consumer preference shifts | 23 |
| Performance of supply chain partners | 38 |
| Logistics capacity/complexity | 33 |
| Forecasting/planning accuracy | 30 |
| Supplier planning/communication issues | 27 |
| Inflexible supply chain technology | 21 |
Table 6-1
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The Offshoring Decision: Total Cost
Comparative advantage in global supply chains
Quantify the benefits of offshore production along with the reasons
Two reasons offshoring fails
Focusing exclusively on unit cost rather than total cost
Ignoring critical risk factors
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The Offshoring Decision: Total Cost
| Performance Dimension | Activity Impacting Performance | Impact of Offshoring |
| Order communication | Order placement | More difficult communication |
| Supply chain visibility | Scheduling and expediting | Poorer visibility |
| Raw material costs | Sourcing of raw material | Could go either way depending on raw material sourcing |
| Unit cost | Production, quality (production and transportation) | Labor/fixed costs decrease; quality may suffer |
| Freight costs | Transportation modes and quantity | Higher freight costs |
| Taxes and tariffs | Border crossing | Could go either way |
| Supply lead time | Order communication, supplier production scheduling, production time, customs, transportation, receiving | Lead time increase results in poorer forecasts and higher inventories |
Table 6-2
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The Offshoring Decision: Total Cost
| Performance Dimension | Activity Impacting Performance | Impact of Offshoring |
| On-time delivery/lead time uncertainty | Production, quality, customs, transportation, receiving | Poorer on-time delivery and increased uncertainty resulting in higher inventory and lower product availability |
| Minimum order quantity | Production, transportation | Larger minimum quantities increase inventory |
| Product returns | Quality | Increased returns likely |
| Inventories | Lead times, inventory in transit and production | Increase |
| Working capital | Inventories and financial reconciliation | Increase |
| Hidden costs | Order communication, invoicing errors, managing exchange rate risk | Higher hidden costs |
| Stock-outs | Ordering, production, transportation with poorer visibility | Increase |
Table 6-2
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The Offshoring Decision: Total Cost
A global supply chain with offshoring increases the length and duration of information, product, and cash flows
The complexity and cost of managing the supply chain can be significantly higher than anticipated
Quantify factors and track them over time
Big challenges with offshoring is increased risk and its potential impact on cost
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The Offshoring Decision: Total Cost
Key elements of total cost
Supplier price
Terms
Delivery costs
Inventory and warehousing
Cost of quality
Customer duties, value added-taxes, local tax incentives
Cost of risk, procurement staff, broker fees, infrastructure, and tooling and mold costs
Exchange rate trends and their impact on cost
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Risk Management In Global Supply Chains
Risks include supply disruption, supply delays, demand fluctuations, price fluctuations, and exchange-rate fluctuations
Critical for global supply chains to be aware of the relevant risk factors and build in suitable mitigation strategies
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Risk Management In Global Supply Chains
| Category | Risk Drivers |
| Disruptions | Natural disaster, war, terrorism Labor disputes Supplier bankruptcy |
| Delays | High capacity utilization at supply source Inflexibility of supply source Poor quality or yield at supply source |
| Systems risk | Information infrastructure breakdown System integration or extent of systems being networked |
| Forecast risk | Inaccurate forecasts due to long lead times, seasonality, product variety, short life cycles, small customer base Information distortion |
Table 6-3
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Risk Management In Global Supply Chains
| Category | Risk Drivers |
| Intellectual property risk | Vertical integration of supply chain Global outsourcing and markets |
| Procurement risk | Exchange-rate risk Price of inputs Fraction purchased from a single source Industry-wide capacity utilization |
| Receivables risk | Number of customers Financial strength of customers |
| Inventory risk | Rate of product obsolescence Inventory holding cost Product value Demand and supply uncertainty |
| Capacity risk | Cost of capacity Capacity flexibility |
Table 6-3
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Risk Management In Global Supply Chains
Good network design can play a significant role in mitigating supply chain risk
Every mitigation strategy comes at a price and may increase other risks
Global supply chains should generally use a combination of rigorously evaluated mitigation strategies along with financial strategies to hedge uncovered risks
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Risk Management In Global Supply Chains
| Risk Mitigation Strategy | Tailored Strategies |
| Increase capacity | Focus on low-cost, decentralized capacity for predictable demand. Build centralized capacity for unpredictable demand. Increase decentralization as cost of capacity drops. |
| Get redundant suppliers | More redundant supply for high-volume products, less redundancy for low-volume products. Centralize redundancy for low-volume products in a few flexible suppliers. |
| Increase responsiveness | Favor cost over responsiveness for commodity products. Favor responsiveness over cost for short–life cycle products. |
Table 6-4
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Risk Management In Global Supply Chains
| Risk Mitigation Strategy | Tailored Strategies |
| Increase inventory | Decentralize inventory of predictable, lower value products. Centralize inventory of less predictable, higher value products. |
| Increase flexibility | Favor cost over flexibility for predictable, high-volume products. Favor flexibility for unpredictable, low-volume products. Centralize flexibility in a few locations if it is expensive. |
| Pool or aggregate demand | Increase aggregation as unpredictability grows. |
| Increase source capability | Prefer capability over cost for high-value, high-risk products. Favor cost over capability for low-value commodity products. Centralize high capability in flexible source if possible. |
Table 6-4
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Flexibility, Chaining, and Containment
Three broad categories of flexibility
New product flexibility
Ability to introduce new products into the market at a rapid rate
Mix flexibility
Ability to produce a variety of products within a short period of time
Volume flexibility
Ability to operate profitably at different levels of output
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Flexibility, Chaining, and Containment
Figure 6-1
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Flexibility, Chaining, and Containment
As flexibility is increased, the marginal benefit derived from the increased flexibility decreases
With demand uncertainty, longer chains pool available capacity
Long chains may have higher fixed cost than multiple smaller chains
Coordination more difficult across with a single long chain
Flexibility and chaining are effective when dealing with demand fluctuation but less effective when dealing with supply disruption
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Discounted Cash Flow Analysis
Supply chain decisions should be evaluated as a sequence of cash flows over time
Discounted cash flow (DCF) analysis evaluates the present value of any stream of future cash flows and allows managers to compare different cash flow streams in terms of their financial value
Based on the time value of money – a dollar today is worth more than a dollar tomorrow
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Discounted Cash Flow Analysis
Compare NPV of different supply chain design options
The option with the highest NPV will provide the greatest financial return
where
C0, C1,…,CT is stream of cash flows over T periods
NPV = net present value of this stream
k = rate of return
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Trips Logistics Example
Demand = 100,000 units
1,000 sq. ft. of space for every 1,000 units of demand
Revenue = $1.22 per unit of demand
Sign a three-year lease or obtain warehousing space on the spot market?
Three-year lease cost = $1 per sq. ft.
Spot market cost = $1.20 per sq. ft.
k = 0.1
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Trips Logistics Example
| Expected annual profit if warehouse space is obtained from the spot market | = = | 100,000 x $1.22 – 100,000 x $1.20 $2,000 |
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Trips Logistics Example
| Expected annual profit with three year lease | = = | 100,000 x $1.22 – 100,000 x $1.00 $22,000 |
NPV of signing lease is $60,182 – $5,471 = $54,711 higher than spot market
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Using Decision Trees
Many different decisions
Should the firm sign a long-term contract for warehousing space or get space from the spot market as needed?
What should the firm’s mix of long-term and spot market be in the portfolio of transportation capacity?
How much capacity should various facilities have? What fraction of this capacity should be flexible?
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Using Decision Trees
During network design, managers need a methodology that allows them to estimate the uncertainty in demand and price forecast and incorporate this in the decision-making process
Most important for network design decisions because they are hard to change in the short term
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Basics of Decision Tree Analysis
A decision tree is a graphic device used to evaluate decisions under uncertainty
Identify the number and duration of time periods that will be considered
Identify factors that will affect the value of the decision and are likely to fluctuate over the time periods
Evaluate decision using a decision tree
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Decision Tree Methodology
Identify the duration of each period (month, quarter, etc.) and the number of periods T over which the decision is to be evaluated
Identify factors whose fluctuation will be considered
Identify representations of uncertainty for each factor
Identify the periodic discount rate k for each period
Represent the decision tree with defined states in each period as well as the transition probabilities between states in successive periods
Starting at period T, work back to Period 0, identifying the optimal decision and the expected cash flows at each step
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Decision Tree – Trips Logistics
Three warehouse lease options
Get all warehousing space from the spot market as needed
Sign a three-year lease for a fixed amount of warehouse space and get additional requirements from the spot market
Sign a flexible lease with a minimum charge that allows variable usage of warehouse space up to a limit with additional requirement from the spot market
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Decision Tree – Trips Logistics
1000 sq. ft. of warehouse space needed for 1000 units of demand
Current demand = 100,000 units per year
Binomial uncertainty: Demand can go up by 20% with p = 0.5 or down by 20% with 1 – p = 0.5
Lease price = $1.00 per sq. ft. per year
Spot market price = $1.20 per sq. ft. per year
Spot prices can go up by 10% with p = 0.5 or down by 10% with 1 – p = 0.5
Revenue = $1.22 per unit of demand
k = 0.1
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Decision Tree
Figure 6-2
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Decision Tree – Trips Logistics
Analyze the option of not signing a lease and using the spot market
Start with Period 2 and calculate the profit at each node
For D = 144, p = $1.45, in Period 2:
C(D = 144, p = 1.45,2) = 144,000 x 1.45
= $208,800
P(D = 144, p = 1.45,2) = 144,000 x 1.22
– C(D = 144, p = 1.45, 2)
= 175,680 – 208,800
= –$33,120
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Decision Tree – Trips Logistics
| Revenue | Cost C(D =, p =, 2) | Profit P(D =, p =, 2) | |
| D = 144, p = 1.45 | 144,000 × 1.22 | 144,000 × 1.45 | –$33,120 |
| D = 144, p = 1.19 | 144,000 × 1.22 | 144,000 × 1.19 | $4,320 |
| D = 144, p = 0.97 | 144,000 × 1.22 | 144,000 × 0.97 | $36,000 |
| D = 96, p = 1.45 | 96,000 × 1.22 | 96,000 × 1.45 | –$22,080 |
| D = 96, p = 1.19 | 96,000 × 1.22 | 96,000 × 1.19 | $2,880 |
| D = 96, p = 0.97 | 96,000 × 1.22 | 96,000 × 0.97 | $24,000 |
| D = 64, p = 1.45 | 64,000 × 1.22 | 64,000 × 1.45 | –$14,720 |
| D = 64, p = 1.19 | 64,000 × 1.22 | 64,000 × 1.19 | $1,920 |
| D = 64, p = 0.97 | 64,000 × 1.22 | 64,000 × 0.97 | $16,000 |
Table 6-5
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Decision Tree – Trips Logistics
Expected profit at each node in Period 1 is the profit during Period 1 plus the present value of the expected profit in Period 2
Expected profit EP(D =, p =, 1) at a node is the expected profit over all four nodes in Period 2 that may result from this node
PVEP(D =, p =, 1) is the present value of this expected profit and P(D =, p =, 1), and the total expected profit, is the sum of the profit in Period 1 and the present value of the expected profit in Period 2
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Decision Tree – Trips Logistics
From node D = 120, p = $1.32 in Period 1, there are four possible states in Period 2
Evaluate the expected profit in Period 2 over all four states possible from node D = 120, p = $1.32 in Period 1 to be
EP(D = 120, p = 1.32,1) = 0.2 x [P(D = 144, p = 1.45,2) +
P(D = 144, p = 1.19,2) +
P(D = 96, p = 1.45,2) +
P(D = 96, p = 1.19,2)
= 0.25 x [–33,120 + 4,320 –
22,080 + 2,880
= –$12,000
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Decision Tree – Trips Logistics
The present value of this expected value in Period 1 is
PVEP(D = 120, p = 1.32,1) = EP(D = 120, p = 1.32,1) / (1 + k)
= –$12,000 / (1.1)
= –$10,909
The total expected profit P(D = 120, p = 1.32,1) at node D = 120, p = 1.32 in Period 1 is the sum of the profit in Period 1 at this node, plus the present value of future expected profits possible from this node
P(D = 120, p = 1.32,1) = 120,000 x 1.22 – 120,000 x 1.32 +
PVEP(D = 120, p = 1.32,1)
= –$12,000 – $10,909 = –$22,909
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Decision Tree – Trips Logistics
For Period 0, the total profit P(D = 100, p = 120,0) is the sum of the profit in Period 0 and the present value of the expected profit over the four nodes in Period 1
EP(D = 100, p = 1.20,0) = 0.25 x [P(D = 120, p = 1.32,1) +
P(D = 120, p = 1.08,1) +
P(D = 96, p = 1.32,1) +
P(D = 96, p = 1.08,1)]
= 0.25 x [–22,909 + 32,073 –
15,273) + 21,382]
= $3,818
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Decision Tree – Trips Logistics
PVEP(D = 100, p = 1.20,1) = EP(D = 100, p = 1.20,0) / (1 + k)
= $3,818 / (1.1) = $3,471
P(D = 100, p = 1.20,0) = 100,000 x 1.22 – 100,000 x 1.20 +
PVEP(D = 100, p = 1.20,0)
= $2,000 + $3,471 = $5,471
Therefore, the expected NPV of not signing the lease and obtaining all warehouse space from the spot market is given by NPV(Spot Market) = $5,471
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Decision Tree – Trips Logistics
| Node | EP(D =, p =, 1) | P(D =, p =, 1) = D x 1.22 – D x p + EP(D =, p =, 1) / (1 + k) |
| D = 120, p = 1.32 | 100,000 sq. ft. | –$22,909 |
| D = 120, p = 1.08 | 100,000 sq. ft. | $32,073 |
| D = 80, p = 1.32 | 100,000 sq. ft. | –$15,273 |
| D = 80, p = 1.08 | 100,000 sq. ft. | $21,382 |
Table 6-6
Fixed Lease Option
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Decision Tree – Trips Logistics
| Node | Leased Space | Warehouse Space at Spot Price (S) | Profit P(D =, p =, 2) = D x 1.22 – (100,000 x 1 + S x p) |
| D = 144, p = 1.45 | 100,000 sq. ft. | 44,000 sq. ft. | $11,880 |
| D = 144, p = 1.19 | 100,000 sq. ft. | 44,000 sq. ft. | $23,320 |
| D = 144, p = 0.97 | 100,000 sq. ft. | 44,000 sq. ft. | $33,000 |
| D = 96, p = 1.45 | 100,000 sq. ft. | 0 sq. ft. | $17,120 |
| D = 96, p = 1.19 | 100,000 sq. ft. | 0 sq. ft. | $17,120 |
| D = 96, p = 0.97 | 100,000 sq. ft. | 0 sq. ft. | $17,120 |
| D = 64, p = 1.45 | 100,000 sq. ft. | 0 sq. ft. | –$21,920 |
| D = 64, p = 1.19 | 100,000 sq. ft. | 0 sq. ft. | –$21,920 |
| D = 64, p = 0.97 | 100,000 sq. ft. | 0 sq. ft. | –$21,920 |
Table 6-7
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Decision Tree – Trips Logistics
| Node | EP(D =, p =, 1) | Warehouse Space at Spot Price (S) | P(D =, p =, 1) = D x 1.22 – (100,000 x 1 + S x p) + EP(D =, p = ,1)(1 + k) |
| D = 120, p = 1.32 | 0.25 x [P(D = 144, p = 1.45,2) + P(D = 144, p = 1.19,2) + P(D = 96, p = 1.45,2) + P(D = 96, p = 1.19,2)] = 0.25 x (11,880 + 23,320 + 17,120 + 17,120) = $17,360 | 20,000 | $35,782 |
| D = 120, p = 1.08 | 0.25 x (23,320 + 33,000 + 17,120 + 17,120) = $22,640 | 20,000 | $45,382 |
| D = 80, p = 1.32 | 0.25 x (17,120 + 17,120 – 21,920 – 21,920) = –$2,400 | 0 | –$4,582 |
| D = 80, p = 1.08 | 0.25 x (17,120 + 17,120 – 21,920 – 21,920) = –$2,400 | 0 | –$4,582 |
Table 6-8
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Decision Tree – Trips Logistics
Using the same approach for the lease option, NPV(Lease) = $38,364
Recall that when uncertainty was ignored, the NPV for the lease option was $60,182
However, the manager would probably still prefer to sign the three-year lease for 100,000 sq. ft. because this option has the higher expected profit
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Decision Tree – Trips Logistics
| Node | Warehouse Space at $1 (W) | Warehouse Space at Spot Price (S) | Profit P(D =, p =, 2) = D x 1.22 – (W x 1 + S x p) |
| D = 144, p = 1.45 | 100,000 sq. ft. | 44,000 sq. ft. | $11,880 |
| D = 144, p = 1.19 | 100,000 sq. ft. | 44,000 sq. ft. | $23,320 |
| D = 144, p = 0.97 | 100,000 sq. ft. | 44,000 sq. ft. | $33,000 |
| D = 96, p = 1.45 | 96,000 sq. ft. | 0 sq. ft. | $21,120 |
| D = 96, p = 1.19 | 96,000 sq. ft. | 0 sq. ft. | $21,120 |
| D = 96, p = 0.97 | 96,000 sq. ft. | 0 sq. ft. | $21,120 |
| D = 64, p = 1.45 | 64,000 sq. ft. | 0 sq. ft. | $14,080 |
| D = 64, p = 1.19 | 64,000 sq. ft. | 0 sq. ft. | $14,080 |
| D = 64, p = 0.97 | 64,000 sq. ft. | 0 sq. ft. | $14,080 |
Table 6-9
Flexible Lease Option
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Decision Tree – Trips Logistics
| Node | EP(D =, p =, 1) | Warehouse Space at $1 (W) | Warehouse Space at Spot Price (S) | P(D =, p =, 1) = D x 1.22 – (W x 1 + S x p) + EP(D =, p = ,1)(1 + k) |
| D = 120, p = 1.32 | 0.25 x (11,880 + 23,320 + 21,120 + 21,120) = $19,360 | 100,000 | 20,000 | $37,600 |
| D = 120, p = 1.08 | 0.25 x (23,320 + 33,000 + 21,120 + 21,120) = $24,640 | 100,000 | 20,000 | $47,200 |
| D = 80, p = 1.32 | 0.25 x (21,120 + 21,120 + 14,080 + 14,080) = $17,600 | 80,000 | 0 | $33,600 |
| D = 80, p = 1.08 | 0.25 x (21,920 + 21,920 + 14,080 + 14,080) = $17,600 | 80,000 | 0 | $33,600 |
Table 6-10
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Decision Tree – Trips Logistics
| Option | Value |
| All warehouse space from the spot market | $5,471 |
| Lease 100,000 sq. ft. for three years | $38,364 |
| Flexible lease to use between 60,000 and 100,000 sq. ft. | $46,545 |
Table 6-11
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Onshore or Offshore
D-Solar demand in Europe = 100,000 panels per year
Each panel sells for €70
Annual demand may increase by 20 percent with probability 0.8 or decrease by 20 percent with probability 0.2
Build a plant in Europe or China with a rated capacity of 120,000 panels
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D-Solar Decision
| European Plant | Chinese Plant | |||
| Fixed Cost (euro) | Variable Cost (euro) | Fixed Cost (yuan) | Variable Cost (yuan) | |
| 1 million/year | 40/panel | 8 million/year | 340/panel |
Table 6-12
| Period 1 | Period 2 | |||
| Demand | Exchange Rate | Demand | Exchange Rate | |
| 112,000 | 8.64 yuan/euro | 125,440 | 8.2944 yuan/euro |
Table 6-13
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D-Solar Decision
European plant has greater volume flexibility
Increase or decrease production between 60,000 to 150,000 panels
Chinese plant has limited volume flexibility
Can produce between 100,000 and 130,000 panels
Chinese plant will have a variable cost for 100,000 panels and will lose sales if demand increases above 130,000 panels
Yuan, currently 9 yuan/euro, expected to rise 10%, probability of 0.7 or drop 10%, probability of 0.3
Sourcing decision over the next three years
Discount rate k = 0.1
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D-Solar Decision
Period 0 profits = 100,000 x 70 – 1,000,000 – 100,000 x 40 = €2,000,000
Period 1 profits = 112,000 x 70 – 1,000,000 – 112,000 x 40 = €2,360,000
Period 2 profits = 125,440 x 70 – 1,000,000 – 125,440 x 40 = €2,763,200
Expected profit from onshoring = 2,000,000 + 2,360,000/1.1 +
2,763,200/1.21
= €6,429,091
Period 0 profits = 100,000 x 70 – 8,000,000/9 – 100,000 x 340/9
= €2,333,333
Period 1 profits = 112,000 x 70 – 8,000,000/8.64 – 112,000 x 340/8.64
= €2,506,667
Period 2 profits = 125,440 x 70 – 8,000,000/7.9524 – 125,440 x 340/7.9524 = €2,674,319
Expected profit from off-shoring = 2,333,333 + 2,506,667/1.1 +
2,674,319/1.21
= €6,822,302
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Decision Tree
Figure 6-3
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D-Solar Decision
Period 2 evaluation – onshore
Revenue from the manufacture
and sale of 144,000 panels = 144,000 x 70
= €10,080,000
Fixed + variable cost
of onshore plant = 1,000,000 + 144,000 x 40
= €6,760,000
P(D = 144, E = 10.89,2) = 10,080,000 – 6,760,000
= €3,320,000
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D-Solar Decision
| D | E | Sales | Production Cost Quantity | Revenue (euro) | Cost (euro) | Profit (euro) |
| 144 | 10.89 | 144,000 | 144,000 | 10,080,000 | 6,760,000 | 3,320,000 |
| 144 | 8.91 | 144,000 | 144,000 | 10,080,000 | 6,760,000 | 3,320,000 |
| 96 | 10.89 | 96,000 | 96,000 | 6,720,000 | 4,840,000 | 1,880,000 |
| 96 | 8.91 | 96,000 | 96,000 | 6,720,000 | 4,840,000 | 1,880,000 |
| 144 | 7.29 | 144,000 | 144,000 | 10,080,000 | 6,760,000 | 3,320,000 |
| 96 | 7.29 | 96,000 | 96,000 | 6,720,000 | 4,840,000 | 1,880,000 |
| 64 | 10.89 | 64,000 | 64,000 | 4,480,000 | 3,560,000 | 920,000 |
| 64 | 8.91 | 64,000 | 64,000 | 4,480,000 | 3,560,000 | 920,000 |
| 64 | 7.29 | 64,000 | 64,000 | 4,480,000 | 3,560,000 | 920,000 |
Table 6-14
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D-Solar Decision
Period 1 evaluation – onshore
EP(D = 120, E = 9.90, 1) = 0.24 x P(D = 144, E = 10.89, 2) +
0.56 x P(D = 144, E = 8.91, 2) +
0.06 x P(D = 96, E = 10.89, 2) +
0.14 x P(D = 96, E = 8.91, 2)
= 0.24 x 3,320,000 + 0.56 x 3,320,000 +
0.06 x 1,880,000 + 0.14 x 1,880,000
= €3,032,000
PVEP(D = 120, E = 9.90,1) = EP(D = 120, E = 9.90,1)/(1 + k)
= 3,032,000/1.1 = €2,756,364
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D-Solar Decision
Period 1 evaluation – onshore
Revenue from manufacture
and sale of 120,000 panels = 120,000 x 70 = €8,400,000
Fixed + variable cost of onshore plant = 1,000,000 + 120,000 x 40
= €5,800,000
P(D = 120, E = 9.90, 1) = 8,400,000 – 5,800,000 +
PVEP(D = 120, E = 9.90, 1)
= 2,600,000 + 2,756,364
= €5,356,364
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D-Solar Decision
| D | E | Sales | Production Cost Quantity | Revenue (euro) | Cost (euro) | Profit (euro) |
| 120 | 9.90 | 120,000 | 120,000 | 8,400,000 | 5,800,000 | 5,356,364 |
| 120 | 8.10 | 120,000 | 120,000 | 8,400,000 | 5,800,000 | 5,356,364 |
| 80 | 9.90 | 80,000 | 80,000 | 5,600,000 | 4,200,000 | 2,934,545 |
| 80 | 8.10 | 80,000 | 80,000 | 5,600,000 | 4,200,000 | 2,934,545 |
Table 6-15
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D-Solar Decision
Period 0 evaluation – onshore
EP(D = 100, E = 9.00, 1) = 0.24 x P(D = 120, E = 9.90, 1) +
0.56 x P(D = 120, E = 8.10, 1) +
0.06 x P(D = 80, E = 9.90, 1) +
0.14 x P(D = 80, E = 8.10, 1)
= 0.24 x 5,356,364 + 0.56 x 5,5356,364 +
0.06 x 2,934,545 + 0.14 x 2,934,545
= € 4,872,000
PVEP(D = 100, E = 9.00,1) = EP(D = 100, E = 9.00,1)/(1 + k)
= 4,872,000/1.1 = €4,429,091
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D-Solar Decision
Period 0 evaluation – onshore
Revenue from manufacture
and sale of 100,000 panels = 100,000 x 70 = €7,000,000
Fixed + variable cost of onshore plant = 1,000,000 + 100,000 x 40
= €5,000,000
P(D = 100, E = 9.00, 1) = 8,400,000 – 5,800,000 +
PVEP(D = 100, E = 9.00, 1)
= 2,000,000 + 4,429,091
= €6,429,091
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D-Solar Decision
Period 2 evaluation – offshore
Revenue from the manufacture
and sale of 130,000 panels = 130,000 x 70
= €9,100,000
Fixed + variable cost
of offshore plant = 8,000,000 + 130,000 x 340
= 52,200,000 yuan
P(D = 144, E = 10.89,2) = 9,100,000 – 52,200,000/10.89
= €4,306,612
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D-Solar Decision
| D | E | Sales | Production Cost Quantity | Revenue (euro) | Cost (yuan) | Profit (euro) |
| 144 | 10.89 | 130,000 | 130,000 | 9,100,000 | 52,200,000 | 4,306,612 |
| 144 | 8.91 | 130,000 | 130,000 | 9,100,000 | 52,200,000 | 3,241,414 |
| 96 | 10.89 | 96,000 | 100,000 | 6,720,000 | 42,000,000 | 2,863,251 |
| 96 | 8.91 | 96,000 | 100,000 | 6,720,000 | 42,000,000 | 2,006,195 |
| 144 | 7.29 | 130,000 | 130,000 | 9,100,000 | 52,200,000 | 1,939,506 |
| 96 | 7.29 | 96,000 | 100,000 | 6,720,000 | 42,000,000 | 958,683 |
| 64 | 10.89 | 64,000 | 100,000 | 4,480,000 | 42,000,000 | 623,251 |
| 64 | 8.91 | 64,000 | 100,000 | 4,480,000 | 42,000,000 | –233,805 |
| 64 | 7.29 | 64,000 | 10,000 | 4,480,000 | 3,560,000 | –1,281,317 |
Table 6-16
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D-Solar Decision
Period 1 evaluation – offshore
EP(D = 120, E = 9.90, 1) = 0.24 x P(D = 144, E = 10.89, 2) +
0.56 x P(D = 144, E = 8.91, 2) +
0.06 x P(D = 96, E = 10.89, 2) +
0.14 x P(D = 96, E = 8.91, 2)
= 0.24 x 4,306,612 + 0.56 x 3,241,414 +
0.06 x 2,863,251 + 0.14 x 2,006,195
= € 3,301,441
PVEP(D = 120, E = 9.90,1) = EP(D = 120, E = 9.90,1)/(1 + k)
= 3,301,441/1.1 = €3,001,310
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D-Solar Decision
Period 1 evaluation – offshore
Revenue from manufacture
and sale of 120,000 panels = 120,000 x 70 = €8,400,000
Fixed + variable cost of offshore plant = 8,000,000 + 120,000 x 340
= 48,800,000 yuan
P(D = 120, E = 9.90, 1) = 8,400,000 – 48,800,000/9.90 +
PVEP(D = 120, E = 9.90, 1)
= 3,470,707 + 3,001,310
= €6,472,017
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D-Solar Decision
| D | E | Sales | Production Cost Quantity | Revenue (euro) | Cost (yuan) | Expected Profit (euro) |
| 120 | 9.90 | 120,000 | 120,000 | 8,400,000 | 48,800,000 | 6,472,017 |
| 120 | 8.10 | 120,000 | 120,000 | 8,400,000 | 48,800,000 | 4,301,354 |
| 80 | 9.90 | 80,000 | 100,000 | 5,600,000 | 42,000,000 | 3,007,859 |
| 80 | 8.10 | 80,000 | 100,000 | 5,600,000 | 42,000,000 | 1,164,757 |
Table 6-17
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D-Solar Decision
Period 0 evaluation – offshore
EP(D = 100, E = 9.00, 1) = 0.24 x P(D = 120, E = 9.90, 1) +
0.56 x P(D = 120, E = 8.10, 1) +
0.06 x P(D = 80, E = 9.90, 1) +
0.14 x P(D = 80, E = 8.10, 1)
= 0.24 x 6,472,017 + 0.56 x 4,301,354
+ 0.06 x 3,007,859 + 0.14 x 1,164,757
= € 4,305,580
PVEP(D = 100, E = 9.00,1) = EP(D = 100, E = 9.00,1)/(1 + k)
= 4,305,580/1.1 = €3,914,164
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D-Solar Decision
Period 0 evaluation – offshore
Revenue from manufacture
and sale of 100,000 panels = 100,000 x 70 = €7,000,000
Fixed + variable cost of onshore plant = 8,000,000 + 100,000 x 340
= €42,000,000 yuan
P(D = 100, E = 9.00, 1) = 7,000,000 – 42,000,000/9.00 +
PVEP(D = 100, E = 9.00, 1)
= 2,333,333 + 3,914,164
= €6,247,497
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Decisions Under Uncertainty
Combine strategic planning and financial planning during global network design
Use multiple metrics to evaluate global supply chain networks
Use financial analysis as an input to decision making, not as the decision-making process
Use estimates along with sensitivity analysis
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Summary of Learning Objectives
Identify factors that need to be included in total cost when making global sourcing decisions
Define uncertainties that are particularly relevant when designing global supply chains
Explain different strategies that may be used to mitigate risk in global supply chains
Understand decision tree methodologies used to evaluate supply chain design decisions under uncertainty
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All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, electronic, mechanical, photocopying, recording, or otherwise, without the prior written permission of the publisher.
Printed in the United States of America.
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discount factor = 1
1+k
NPV =C0 + 1
1+k ⎛
⎝ ⎜
⎞
⎠ ⎟
t
Ct t=1
T
∑
discount factor=
1
1+k
NPV=C
0
+
1
1+k
æ
è
ç
ö
ø
÷
t
C
t
t=1
T
å
NPV(No lease) =C0 + C1
1+k +
C2 (1+k)2
NPV(No lease)=C
0
+
C
1
1+k
+
C
2
(1+k)
2
= 2,000+ 2,000 1.1
+ 2,000 1.12
= $5,471
=2,000+
2,000
1.1
+
2,000
1.1
2
=$5,471
NPV(Lease) =C0 + C1 1+k
+ C2
(1+k)2
NPV(Lease)=C
0
+
C
1
1+k
+
C
2
(1+k)
2
= 22,000+ 22,000 1.1
+ 22,000 1.12
= $60,182
=22,000+
22,000
1.1
+
22,000
1.1
2
=$60,182
164 Chapter 6 • Designing Global Supply Chain Networks
a variable cost of !40 and sell each panel for revenue of !70. Revenues and costs are evaluated as follows:
In Period 2, the total profit for D-Solar at the node D ! 144, E ! 10.89 for the onshore option is thus given by
Using the same approach, we can evaluate the profit in each of the nine states (represented by the corresponding value of D and E) in Period 2 as shown in Table 6-14.
P1D = 144, E = 10.89, 22 = 10,080,000 - 6,760,000 = !3,320,000 = ! 6,760,000
Fixed + variable cost of onshore plant = 1,000,000 + 144,000 * 40
= 144,000 * 70 = !10,080,000 Revenue from the manufacture and sale of 144,000 panels
D = 100 E = 9.00
D = 120 E = 9.90
D = 120 E = 8.10
D = 80 E = 9.90
D = 80 E = 8.10
D = 144 E = 10.89
D = 144 E = 8.91
D = 96 E = 10.89
D = 96 E = 8.91
D = 144 E = 7.29
D = 96 E = 7.29
D = 64 E = 10.89
D = 64 E = 8.91
D = 64 E = 7.29
0. 8
! 0 .3
0.8 ! 0.3
0.2 ! 0.3
0.2 ! 0.3
0. 8
! 0 .3
0.8 ! 0.7
0.2 ! 0.7
0.8 ! 0
.7
0.8 ! 0.7
0.2 ! 0.7
0.8 !
0.3
0.2 ! 0.3
0.2 ! 0.7
0.2 ! 0.7
0.8 !
0.3
0.8 ! 0
.7
0.8 ! 0.7
0.2 ! 0.3
0.2 ! 0.7
0.2 ! 0.3
Period 0 Period 1 Period 2
FIGURE 6-3 Decision Tree for D-Solar
M06_CHOP3952_05_SE_C06.QXD 10/20/11 10:01 PM Page 164