參數(shù)資料
型號: AD9786BSVRL
廠商: ANALOG DEVICES INC
元件分類: DAC
英文描述: 16-Bit, 200 MSPS/500 MSPS TxDAC+ with 2】/4】/8】 Interpolation and Signal Processing
中文描述: PARALLEL, WORD INPUT LOADING, 16-BIT DAC, PQFP80
封裝: PLASTIC, MS-026-ADD, TQFP-80
文件頁數(shù): 33/60頁
文件大小: 1497K
代理商: AD9786BSVRL
AD9786
Rev. 0 | Page 33 of 60
–8
–6
–4
–2
–0
2
4
6
8
–150
–100
–50
0
–8
–6
–4
–2
0
2
4
6
8
–150
–100
–50
0
–8
–6
–4
–2
0
2
4
6
8
–150
–100
–50
0
–8
–6
–4
–2
0
2
4
6
8
–150
–100
–50
0
NO INTERPOLATION
×4INTERPOLATION
×2INTERPOLATION
×8INTERPOLATION
SINCRESPONSE
f
SIN
f
SIN
f
SIN
f
SIN
INTERP[1] = 1
INTERP[0] = 1
INTERP[1] = 1
INTERP[0] = 0
INTERP[1] = 0
INTERP[0] = 1
INTERP[1] = 0
INTERP[0] = 0
0
Figure 57. Interpolation Modes
REAL AND COMPLEX SIGNALS
A complex signal contains both magnitude and phase
information. Given two signals at the same frequency, if a point
in time can be taken such that the signal leading in phase is
cosinusoidal and the lagging signal is sinusoidal, then
information pertaining to the magnitude and phase of a
combination of the two signals can be derived; the combination
of the two signals can be considered a complex signal. The
cosine and sine can be represented as a series of exponentials;
recalling that a multiplication by j is a counterclockwise rotation
about the Re/Im plane, the phasor representation of a complex
signal, with frequency f, can be shown in Figure 58.
Im
Re
C
Re
Im
A/2
A/2
A/2
A/2
FREQUENCY
0
+f
–f
A
2
π
ft
C = Ae
2
π
ft
= Acos(2
π
ft) + jAsin(2
π
ft)
e
+j2
π
ft
+ e
–j2
π
ft
2
e
+j2
π
ft
+ e
–j2
π
ft
2j
Acos(2
π
ft) = A
=
[
e
+j2
π
ft
+ e
–j2
π
ft
]
A
2
Asin(2
π
ft) = A
=
[
j
e
+j2
π
ft
+ e
–j2
π
ft
]
A
2
0
Figure 58. Complex Phasor Representation
The cosine term represents a signal on the real plane with
mirror symmetry about dc; this is referred to as the real, in-
phase or I component of a complex signal. The sine term
represents a signal on the imaginary plane with mirror
asymmetry about dc; this term is referred to as the imaginary,
quadrature or Q complex signal component.
The AD9786 has two channels of interpolation filters, allowing
both I and Q components to be shaped by the same filter
transfer function. The interpolation filters’ frequency response
is a real transfer function. Two DACs are required to represent a
complex signal. A single DAC can only synthesize a real signal.
When a DAC synthesizes a real signal, negative frequency
components fold onto the positive frequency axis. If the input to
the DAC is mirror symmetrical about dc, the folded negative
frequency components fold directly onto the positive frequency
components in phase producing constructive signal summation.
If the input to the DAC is not mirror symmetric about dc,
negative frequency components may not be in phase with
positive frequency components and will cause destructive signal
summation. Different applications may or may not benefit from
either type of signal summation.
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