Date: Fri, 29 Mar 2024 12:41:08 +0000 (GMT)
Message-ID: <521112895.189.1711716068916@[172.30.0.157]>
Subject: Exported From Confluence
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Where To Find Th=
is Example
Understanding A=
WR .emz Files
Design Notes
Analyst Waveguide Filter
This example demonstrates the implementation of a Ku-band WR62 waveguide=
filter and a straight Thru waveguide for comparison. WR62 covers a frequen=
cy range of 12.4 - 18 GHz. The waveguides are complete, including flanges, =
and conform to industry standards. The waveguides were built in the Arbitra=
ry 3D Analyst EM Structures and parameterized to allow for adjustment, opti=
mization and Monte Carlo sensitivity analysis in AWRDE.
Overview
The waveguide filter is a posted filter, which performs pass-band filter=
ing. Waveguide filters have low loss and a high Q, as the signal is transmi=
tted through the waveguide. The parameters of the posts, including the diam=
eter of the center and outer posts, and the spacing between the posts, are =
swept in with an EM Simulation and optimized in the circuit simulator in or=
der to achieve the desired filtering center frequency and bandwidth.
Graphs
Thru Waveguide Loss Graph:
This graph shows the loss of a regular waveguide with no filtering effec=
ts for comparison with the waveguide filter.
Nominal Waveguide Filter Performance Graph:
This graph demonstrates the performance of the waveguide filter with opt=
imized post filter parameters.
Nominal Waveguide Filter Performance vs Measured Graph:
The simulated versus measured results for a 3D printed waveguide filter =
is presented in this graph.
WG Filter Parameter Sweep Graph:
This graph shows the performance of the filter for each value in the fil=
ter parameter sweeps showing the spread of the filter performance.
Yield Analysis Graphs:
Yield Analysis was performed on the filter parameters (the post diameter=
s and spacing) to analyze the effects of varying these parameters on the me=
asurement results. There are two sets of Monte Carlo (or yield) measurement=
graphs. The first set is the component sensitivity graphs. The second set =
is the Pareto measurement, which determines which components in the yield a=
nalysis most influence a chosen measurement, e.g. in this case, the inserti=
on loss.
Wave Port Impedances Graph:
This graph shows the Analyst wave port impedances over frequency which i=
s important for the designer to know if they use the EMDocs directly in a c=
ircuit simulation because the impedances of the waveguide input and outputs=
are not 50Ohms.
Note about Yield Analysis:
These types of graphs are different from the normal graphs, in that to s=
how their results, one must navigate on the toolbar to Simulate>Yield An=
alysis; this will display the Yield Analysis dialog. From here, one can adj=
ust the Yield Analysis settings, or leave the settings as-is and click "Sta=
rt". This will run the Yield Analysis for the measurements displayed on the=
se graphs.
Modifications
It was found during the development of this example that the "Curvature =
Refinement Level" setting in Analyst Mesh Tab was critical to better simula=
tions of this type of filter. The refinement level had to be lowered so tha=
t the Analyst mesh represented the curvature of the posts more accurately t=
han the default value. By adjusting this setting the simulation time was si=
gnificantly reduced due to the convergence sensitivity of those posts.
3D Printing
The waveguide filter in this example is excellent for demonstrating the =
capability of 3D printing Arbitrary 3D EM Structures. 3D printing can be a =
huge advantage over other prototyping methods, in cost, time, and accuracy.=
It's also beneficial that adding complexity does not add to the cost, so a=
filter waveguide is a similar cost to a thru waveguide. To initiate the 3D=
printing process, an STL file is needed, which can be exported from the An=
alyst 3D Editor. However, before the STL file is exported, any blocks that =
are made of Air material need to be excluded from the simulation, as the ST=
L file doesn't differentiate between materials, and air will come out as a =
solid block. The units must also be noted, as the STL file does not record =
units. Then any 3D printing service can receive the STL file and the units,=
and a variety of materials can be chosen, including aluminum or steel for =
a complete, 3D printing working waveguide filter (or any other arbitrary EM=
doc).
Measured Data
Using the 3D Printing process described, the waveguide filter was printe=
d and its performance measured. This was done using waveguide adapters on a=
VNA calibrated to the flanges. The results are shown in the graph "Nominal=
Waveguide Filter Performance vs Measured". It can be seen that the measure=
d results are quite close to the simulation results, showing the effectiven=
ess of this design process.
Schematic - TestBench_Optimize_Filter [AWR_RFBoard_2layer]
EM Struc=
ture 3D - Waveguide_Filter_Nominal
Graph - WG Filter =
Parameter Sweep
<=
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