Contemporary Business Studies - Academy of Knowledge Process ...
Contemporary Business Studies - Academy of Knowledge Process ...
Contemporary Business Studies - Academy of Knowledge Process ...
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International Journal <strong>of</strong> <strong>Contemporary</strong> <strong>Business</strong> <strong>Studies</strong><br />
Vol: 3, No: 1. January, 2012 ISSN 2156-7506<br />
Available online at http://www.akpinsight.webs.com<br />
Appendix 2: Risk Pr<strong>of</strong>ile for Supplier 1<br />
On-time delivery<br />
Capacity utilization<br />
Tier II information sharing<br />
Delivery flexibility<br />
Capacity shortage likelihood<br />
Manufacturing employees<br />
Capacity change<br />
Inventory status sharing<br />
Order fulfillment information<br />
sharing<br />
Given the risk event relationships exhibited in the Supplier Bayesian Network illustrated in Figure 2<br />
along with the a-priori probabilities for risk event variables contained in Table 1, the following<br />
probability computations regarding network risks, operational risks, external risks, and revenue impact for<br />
Supplier 1 are provided below:<br />
P(Network Risks) = ∑ (Probability <strong>of</strong> Network Risk Event) × (Probability <strong>of</strong> Event Occurrence)<br />
∑ (Probability <strong>of</strong> Event Occurrence)<br />
P(Network Risks) = [(.20) x (1)] + [(.50) x (1)] + [(.50) x (1)] +[(.31) x (1)] +[(.20) x (1)]<br />
P(Network Risks) = 1.71 = 0.34<br />
5<br />
1+1+1+1+1<br />
P(Operational Risks) = ∑ (Probability <strong>of</strong> Operational Risk Event) × (Probability <strong>of</strong> Event Occurrence)<br />
∑ (Probability <strong>of</strong> Event Occurrence)<br />
P(Operational Risks) = [(.46) x (1)] + [(1.00) x (1)] + [(.20) x (1)] + [(.20) x (1)]<br />
P(Operational Risks) = 1.86 = 0.47<br />
4<br />
1+1+1+1<br />
P(External Risks) = ∑ (Probability <strong>of</strong> External Risk Event) × (Probability <strong>of</strong> Event Occurrence)<br />
∑ (Probability <strong>of</strong> Event Occurrence)<br />
P(External Risks) = [(.18 x (1)] + [(1.00) x (1)] + [(.11) x (1)]<br />
1+1+1<br />
22<br />
Copyright © 2012. <strong>Academy</strong> <strong>of</strong> <strong>Knowledge</strong> <strong>Process</strong>