AD9834BRUZ Analog Devices Inc, AD9834BRUZ Datasheet - Page 14

• Manufacturer Part Number: AD9834BRUZ
• Description: IC DDS 10BIT 50MHZ LP 20-TSSOP
• Manufacturer: Analog Devices Inc

Specifications of AD9834BRUZ

• Design Resources: Amplitude Control Circuit for AD9834 Waveform Generator (CN0156)
• Resolution (bits): 10 b
• Master Fclk: 50MHz
• Tuning Word Width (bits): 28 b
• Voltage - Supply: 2.3 V ~ 5.5 V
• Operating Temperature: -40°C ~ 105°C
• Mounting Type: Surface Mount
• Package / Case: 20-TSSOP
• Transmitting Current: 3.8mA
• Rf Ic Case Style: TSSOP
• No. Of Pins: 20
• Supply Voltage Range: 2.3V To 5.5V
• Operating Temperature Range: -40°C To +105°C
• Msl: MSL 3 - 168 Hours
• Frequency Max: 75MHz
• Filter Terminals: SMD
• Rohs Compliant: Yes
• Lead Free Status / RoHS Status: Lead free / RoHS Compliant
• For Use With: EVAL-AD9834EBZ - BOARD EVAL FOR AD9834
• Lead Free Status / Rohs Status: Compliant

AD9834
THEORY OF OPERATION
Sine waves are typically thought of in terms of their magnitude
form a(t) = sin (ωt). However, these are nonlinear and not easy
to generate except through piecewise construction. On the
other hand, the angular information is linear in nature, that is,
the phase angle rotates through a fixed angle for each unit of
time. The angular rate depends on the frequency of the signal
by the traditional rate of ω = 2π f .
2p
+1
–1
0
0
Figure 27. Sine Wave
2π
2π
MAGNITUDE
PHASE
4π
4π
6π
6π
Rev. B | Page 14 of 32
Knowing that the phase of a sine wave is linear and given a
reference interval (clock period), the phase rotation for that
period can be determined.
Solving for ω
Solving for f and substituting the reference clock frequency for
the reference period (1/ f
The AD9834 builds the output based on this simple equation. A
simple DDS chip can implement this equation with three major
subcircuits: numerically controlled oscillator + phase modulator,
SIN ROM, and digital-to-analog converter. Each of these
subcircuits is discussed in the Circuit Description section.
Δ Phase = ω Δ t
ω = Δ Phase /Δ t = 2π f
f = Δ Phase × f
MCLK
/ 2π
MCLK
= Δ t )