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Data Sheet ADRF5044
Rev. A | Page 11 of 14
APPLICATIONS INFORMATION
EVALUATION BOARD
Figure 22 shows the top view of the ADRF5044-EVALZ, and
Figure 23 shows the cross sectional view of the ADRF5044-
EVALZ.
16313-022
Figure 22. Evaluation Board Layout, Top View
RO4003
0.5oz Cu (0.7mil)
0.5oz Cu (0.7mil)
0.5oz Cu (0.7mil) 0.5oz Cu (0.7mil) 0.5oz Cu (0.7mil)
0.5oz Cu (0.7mil)
W = 14mil G = 5mil
T = 0.7mil
H = 8mil
TOTAL THICKNESS ≈ 62 mil
16313-023
Figure 23. Evaluation Board (Cross Sectional View)
The ADRF5044-EVALZ is a 4-layer evaluation board. Each
copper layer is 0.7 mil (0.5 oz) and separated by dielectric
materials. All RF and dc traces are routed on the top copper
layer, and the inner and bottom layers are grounded planes that
provide a solid ground for the RF transmission lines. The top
dielectric material is 8 mil Rogers RO4003, offering optimal high
frequency performance. The middle and bottom dielectric
materials provide mechanical strength. The overall board
thickness is 62 mil, which allows 2.4 mm RF launchers to be
connected at the board edges.
The RF transmission lines were designed using a coplanar
waveguide (CPWG) model, with a trace width of 14 mil and a
ground clearance of 5 mil, to have a characteristic impedance
of 50 Ω. For optimal RF and thermal grounding, as many
plated through vias as possible are arranged around the
transmission lines and under the exposed pad of the package.
Figure 24 shows the actual ADRF5044 evaluation board with
component placement. Two power supply ports are connected
to the VDD and VSS test points (TP1 and TP4), control
voltages are connected to the V1 and V2 test points (TP2 and
TP3), and the ground reference is connected to the GND test
point (TP5).
16313-024
Figure 24. Evaluation Board Component Placement
On the control traces, V1 and V2, a 0 Ω resistor connects the
test points to the pins on the ADRF5044. On the supply traces,
VDD and VSS, a 100 pF bypass capacitor filters the high
frequency noise. Additionally, unpopulated components
positions are available for applying extra bypass capacitors.
The RF input and output ports (RFC, RF1, RF2, RF3, and RF4)
are connected through 50 transmission lines to the 2.4 mm
RF launchers (J1 to J5). These high frequency RF launchers are
by contact and not soldered onto the board. A thru calibration
line connects the unpopulated J6 and J7 launchers; this
transmission line is used to estimate the loss of the PCB over
the environmental conditions being evaluated.
The schematic of the ADRF5044-EVALZ is shown in Figure 25.