P. 20,
= 0 when 𝑋! = −
1
1
,𝑥(𝑡)𝜙!∗ (𝑡)𝑑𝑡 →= 0 when 𝑋! = ,𝑥(𝑡)𝜙!∗ (𝑡)𝑑𝑡
𝜌! #
𝜌! #
P. 21
with 𝑋! = −
1
1
,𝑥(𝑡)𝜙!∗ (𝑡)𝑑𝑡 →= 0 when 𝑋! = ,𝑥(𝑡)𝜙!∗ (𝑡)𝑑𝑡
𝜌! #
𝜌! #
P. 26
,
#
, 𝑠(𝑡)𝑒
$%!&! '
(
#
#
$%!&! ' %)&! '
𝑑𝑡 = 8 𝑐) , 𝑒
𝑒
𝑑𝑡 = 𝑋! 𝑇 → , 𝑠(𝑡)𝑒 $%!&! ' 𝑑𝑡
:;;;;;<;;;;;=
(
(
)*$,
*#+"#
,
#
= 8 𝑋) , 𝑒 $%!&! ' 𝑒 %)&! ' 𝑑𝑡 = 𝑋! 𝑇
:;;;;;<;;;;;=
(
)*$,
*#+"#
P. 44
In (2.85)
𝑒 %-./' → 𝑒 $%-./'
P. 55
,
,
8 𝑐! 𝑒
%!&$ '
,
,
and ℱ B 8 𝛿(𝑡 − 𝑛𝑇0 )E → 8 𝑋! 𝑒
!*$,
!*$,
%!&$ '
!*$,
and ℱ B 8 𝛿(𝑡 − 𝑛𝑇0 )E
!*$,
P.56
,
ℱ
$1
B 8 𝑓0 𝑃(𝑛𝑓0 )𝛿(𝑓 − 𝑛𝑓𝑠)E → ℱ
!*$,
,
$1
B 8 𝑓0 𝑃(𝑛𝑓0 )𝛿(𝑓 − 𝑛𝑓0 )E
!*$,
P.61
The following sentence is added:
where 𝐺(𝑓) is the energy spectral density of 𝑥(𝑡)