April 1, 2014 at 9:02 am #10016Damian MarekParticipant
I have been using the Thin Lens component to investigate the effect of focal length on a spatial profile. My question is how do you change the distance between the input and output signals and the lens?
April 5, 2016 at 7:12 am #35619Naazira BadarParticipant
This is great. Thanks a lot for posting and discussing this topic Damian.
Could you please tell me if this could be used to collimate a signal in optical wireless communication ?
April 1, 2014 at 9:05 am #10017Damian MarekParticipant
Please find attached an example project for a thin lens.
The Thin Lens is modeled by the thin lens approximation . Thus, the input light is assumed to be directly incident on the lens and the output signal is given at a distance equal to the focal length.
To model the effect of free space propagation on a spatial profile please try the Spatial Connector. The Spatial Connector is used to translate in free space (z-axis) the transverse optical mode(s). This is done using the Distance parameter. For the example shown, the Spatial CW Laser is the source located 10 microns from the thin lens. The second Spatial Connector translates the optical wave another 65 microns. The model is thus showing a source wave-front (single or multiple transverse modes) propagating, using a diffraction integral model, a distance of 10 microns to the thin lens, undergoing an x-y spatial phase transformation, and then finally propagating another 65 microns to be viewed by a Spatial Visualizer. This visualizer provides an intensity distribution plot for the different propagating modes.
The Spatial Connectors can also be used to translate or rotate the x-y origin of the transverse optical modes, so that the x, y, and z offsets can be defined between, for example, a spatial laser source and a fiber or a waveguide.
To vary the lens diameter, check the Aperture effects box in the Main tab of the Thin Lens component. This will release the diameter and reflectance parameters.
 J. W. Goodman, “Introduction to Fourier Optics”, McGraw-Hill, New York, NY 1996.
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