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Table 5.2 The Web Services p 0 and p 1 22 Denote and Their QoS
Attributes
Availability (after
taking logarithm)
Places
Web service name
Cost
p 0
Sales management service
10
0.99 ( 0.01)
p 1
Logistics service
50
0.84 ( 0.17)
p 2
Order management service
20
0.92 ( 0.08)
p 3
Customer payment service
50
0.89 ( 0.11)
p 4
Transportation management service
35
0.97 ( 0.03)
p 5
0.95 ( 0.05)
Warehouse management service
60
p 6
Invoice management service
40
0.89 ( 0.11)
p 13
Railage registry service
10
0.70 ( 0.36)
p 14
Airfreight registry service
100
0.96 (
0.04)
p 15
Product inquiry service
(application area indexed)
25
0.89 (
0.11)
p 16
Product inquiry service (provider indexed)
20
0.92 ( 0.08)
p 18
Credit validation service
60
0.95 ( 0.05)
p 19
Remittance service
30
0.98 ( 0.02)
p 20
Bank 3 account service
28
0.94 ( 0.06)
p 21
Bank 2 account service
22
0.83 ( 0.19)
p 22
Bank 1 account service
25
0.88 ( 0.13)
L รพ
L
p 7 12 ; 17
Dummy service
In order to make our configuration adapted to the dynamic environ-
ment, we can perform sensitivity analysis [131] after the optimal
configuration is found. Generally, in the standard linear programming
problem, if there is any change in the values of coefficient matrix (i.e.,
[ E - A ]), the right-hand side vector (i.e., M 0 ), or objective function
coefficients (i.e., V i and w i ), the optimal solution is likely to change.
However, when the perturbations are within a certain range, the current
optimal solution may remain unchanged. This invariance of the optimal
solution is a desirable property that helps significantly reduce the
computational complexity when perturbations occur and/or we are
uncertain about the exact values of coefficients. In the SFC problem,
the coefficient matrix and the right-hand side vector often stay
unchanged, while the objective function coefficients V i often fluctuate
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