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gchaturve
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jvela018 and
nunesanderson
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| # This example demonstrates how to set up and solve a busbar Joule heating analysis using PyAEDT. | ||
| # The analysis captures frequency-dependent phenomena including skin effect, current redistribution, | ||
| # and AC losses in power electronics systems. |
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Not only in electronic systems, but all bus bar applications.
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Sure I will update it
| # Get faces at left and right ends | ||
| left_faces = [f for f in faces_sorted if abs(f.center[0] - left_x) < 1e-3] | ||
| right_faces = [f for f in faces_sorted if abs(f.center[0] - right_x) < 1e-3] | ||
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How about adding a comment explaining that the faces' IDs can be retrieved from the UI and entered here as well?
| assignment=conductor.name, | ||
| maximum_length=3.0, # 3mm elements for skin effect resolution | ||
| name="ConductorMesh", | ||
| ) |
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Why not a skin depth mesh operation?
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| # Loss density | ||
| loss_density = (total_loss / busbar_volume) if busbar_volume else 0.0 | ||
| print(f"Loss density: {loss_density:.8f} W/mm³") |
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Is the volume returning mm3? or m3?
| omega = 2 * math.pi * FREQ | ||
| skin_depth_m = math.sqrt(2 / (omega * mu0 * sigma_cu)) | ||
| skin_depth_mm = skin_depth_m * 1000 | ||
| print(f"Skin depth at {FREQ} Hz: {skin_depth_mm:.3f} mm") |
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Why here?
Add the Skin depth calculation before the mesh operation.
| print(f"Power per A²: {power_per_amp_squared*1e6:.2f} µW/A²") | ||
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| # Comparison with conductor thickness | ||
| if BUSBAR_H < 2 * skin_depth_mm: |
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This comparison may not be accurate. How about cases when the bar dimension is marginally bigger or smaller than 2 * skin_depth_mm?
You can also move it to the beginning and create a section for the skin depth analysis.
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Description
Created a multi terminal busbar joule heating example under eddy current solution type.
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