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Computer-generated holograms are deployed nowadays to test lenses, in
the production or beamforming of lasers, in correcting objectives and in
many other applications.
To produce the fine structures, a laser beam focused on
light-sensitive material (photoresist) inscribes a high-resolution
pattern.
Left: Illumination and photolithography process to create
fine structures
Right: Spot diagram of the three calculated illumination
objectives
Demands are high on the objectives that focus these lasers—for one
thing, the beam’s energy most be focused on the smallest possible point;
and for another, the focusing of the autofocus beam must also be
extraordinarily good.
The mass of the objective is limited for the autofocus mechanism to
function optimally.
Left: Beampath of one of the calculated objectives
Center: The chromatic focal shift diagram shows the focal
deviation by wavelength
Right: The Seidel diagram shows which
surfaces lead to which kinds of imaging errors
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To achieve the result, we calculated three objectives for two
different imagers. Here we outline the process of creating one of these
objectives:
- Researching already-existing objectives with similar
requirements
- An overview of possible lens arrangements was prepared
- With software specialized for optical calculations, arrangements
were evaluated and optimized, then systematically tuned until we
reached the optimal final result for this case
- By analyzing ghost reflection we determined that
back-reflections from the lens surfaces would influence the function
of the objective
- With tolerance analysis we checked whether the lenses and
associated mountings could be manufactured economically using
standard methods
- After these checks, component parts were built for an assembly.
For this part and for centering tolerance the method with additional
centering holders was chosen
The outcome of this work was complete manufacturing data with which the
objective can be fabricated.
Left: Cross section of the objective
Center: Exploded representation of the
same objective
Right: Representation of the concept for the housing and
centering adjustment |
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