Farfield Results on a structure which requires Open boundari
时间:04-08
整理:3721RD
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Hello mates,
I have a very tricky question for you today:
I need to simulate an antenna (loop) inside a pipe full of water. Obviously the antenna has been protected by a proper radome.
I need to know the farfield of the overall structure, but a problem occured.
Suppose that the plane of the loop is the yx and the pipe's axis is along z. The boundary conditions I have set are the following:
ymax, ymin, xmax, xmin --> Open add space
zmax,zmin --> Open with PML gamma=1e-6
The boundaries in zmax and zmin have been chosen so that the pipe looks has it were infinite. I cannot add space in such directions because otherwise the material's changing (water->free space) would cause a very high reflection and the pipe behaves as a resonator (this is NOT what I want).
When I look the farfield results with the above boundaries, the CST gives me a warning: Directivity<1 farfield innacurate. I have tried also to delete the imaginary part of the loop with a lumped element at the frequency of the farfield monitor in order to resonate the antenna, but the problem remains.
Can someone help me please?
Regards,
Luca
I have a very tricky question for you today:
I need to simulate an antenna (loop) inside a pipe full of water. Obviously the antenna has been protected by a proper radome.
I need to know the farfield of the overall structure, but a problem occured.
Suppose that the plane of the loop is the yx and the pipe's axis is along z. The boundary conditions I have set are the following:
ymax, ymin, xmax, xmin --> Open add space
zmax,zmin --> Open with PML gamma=1e-6
The boundaries in zmax and zmin have been chosen so that the pipe looks has it were infinite. I cannot add space in such directions because otherwise the material's changing (water->free space) would cause a very high reflection and the pipe behaves as a resonator (this is NOT what I want).
When I look the farfield results with the above boundaries, the CST gives me a warning: Directivity<1 farfield innacurate. I have tried also to delete the imaginary part of the loop with a lumped element at the frequency of the farfield monitor in order to resonate the antenna, but the problem remains.
Can someone help me please?
Regards,
Luca
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