Digital Signal Processing Reference
In-Depth Information
H ( j
ω
)
eff
(a)
ω
2
3
4
1
ω s
ω s
ω s
σ
−2
ω s
0
2
dominant part of H ( j ω)
eff
(b)
ω
0
ω s
ω s
H ( j
ω
)
c
T
(c)
ω
0
G ( j
ω
) , F ( j
ω
)
(d)
magnitudes
ω
0
Figure 10.2 . Example of construction of an optimum compaction filter. (a)
Shape of the effective channel, (b) dominant aliasfree( T ) band of the channel, (c)
the optimum compaction filter, and (d) magnitudes of optimal pre- and postfilters
(up to scale) assuming S qq ( ) is constant.
H ( j ω)
eff
(a)
ω
ω s
ω s
ω s
0
ω s
−2
2
dominant part of H ( j
ω
)
eff
(b)
ω
ω s
ω s
0
H ( j ω)
c
(c)
T
ω
0
Figure 10.3 . Example of construction of an optimum compaction filter with real
impulse response. (a) Shape of the effective channel, (b) dominant alias-free( T )
band of the channel, and (c) the optimum compaction filter.
Search WWH ::




Custom Search