Digital Signal Processing Reference
In-Depth Information
Fig. 13
Time scales for decentralized algorithms
Decentralized Algorithm 3 Partial Search Ordering Algorithm— for classifier C i =
C σ ( h )
1. Observe state
)
2. With probability p i j , request utility parameters v σ ( h + 1 )
( θ i ,
Children
(
C i )
= v j w j for any of
w σ ( h + 1 )
)
3. For each child probed, compute corresponding utility
4. U i (
the N
h classifiers C j
Children
(
C i
+ v j w j T i t h 1
g h 1
0
C j )=
ρ σ ( i )
5. Select the child classifier with the highest U i as trusted child .
6. Compute the corresponding v i w i and transmit it to a previous classifier who requested
it.
4.3.3
Decentralized Ordering and Operating Point Selection
In case of unfixed operating points, the local utility of classifier C i =
C σ ( h ) also
depends on its local operating point x i —but it does not directly depend on the
operating points of other classifiers 7 :
x i ) t h 1
g h 1
U i = ρ i 0 + v h + 1
w h + 1 T i (
.
As a consequence, we can easily adapt the Partial Search Ordering Algorithm
into a Partial Search Ordering and Operating Point Selection Algorithm by comput-
ing the maximal utility (in terms of x i ) for each child:
7 The utility parameters v j w j fed back from classifier C j to classifier C i are independent of any
classifiers' operating points.
 
 
 
 
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