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First laboratory demonstration of real-time multi-wavefront sensor single conjugate adaptive optics
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The Focal-plane Actualized Shifted Technique Realized for a Shack Hartmann Wavefront Sensor (fastrSHWFS)
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Developing a Wynne Corrector for higher spectral bandwidth focal plane wavefront sensing
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Advanced simulations of x-ray beam propagation through CRL transfocators using ray-tracing and wavefront propagation methods
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Focal plane wavefront sensing and control for ground-based imaging
Abstract not provided
Simulating Wavefront Correction via Deformable Mirrors at X-Ray Beamlines
Abstract not provided
Ptychographic wavefront characterisation for single-particle imaging at X-ray lasers
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Shot-to-shot intensity and wavefront stability of high-harmonic generation
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Zonal wavefront reconstruction in quadrilateral geometry for phase measuring deflectometry
There are wide applications for zonal reconstruction methods in slope-based metrology due to its good capability of reconstructing the local details on surface profile. It was noticed in the literature that large reconstruction errors occur when using zonal reconstruction methods designed for rectangular geometry to process slopes in a quadrilateral geometry, which is a more general geometry with phase measuring deflectometry. In this paper, we present a new idea for the zonal methods for quadrilateral geometry. Instead of employing the intermediate slopes to set up height-slope equations, we consider the height increment as a more general connector to establish the height-slope relations for least-squares regression. The classical zonal methods and interpolation-assisted zonal methods are compared with our proposal. Results of both simulation and experiment demonstrate the effectiveness of the proposed idea. In implementation, the modification on the classical zonal methods is addressed. Finally, the new methods preserve many good aspects of the classical ones, such as the ability to handle a large incomplete slope dataset in an arbitrary aperture, and the low computational complexity comparable with the classical zonal method. Of course, the accuracy of the new methods is much higher when integrating the slopes in quadrilateral geometry.
Wavefront aberration function in terms of R V Shack’s vector product and Zernike polynomial vectors
Not Available
Nonlinear discrete wavefront shaping for spatiotemporal pulse compression with multicore fibers
Here in this work, we apply an effective discrete phase front focusing method to control the coherent combining and temporal compression of laser pulses by means of nonlinear multicore fibers. We numerically demonstrate the possibility of combining almost entirely the input optical pulses injected in all cores, into the central core of a hexagonal lattice multicore fiber. We investigate the optimal operational conditions for the most effective pulse combining and analyze the influence of a positive input pulse temporal chirp and spatial phase modulation. We demonstrate that a pulse, which has been focused into an arbitrary core of the fiber, also undergoes temporal compression.
Enhancement of THz generation by feedback-optimized wavefront manipulation
Here, we apply active feedback optimization methods to pyroelectric measurements of a THz signal generated by four wave mixing in air using 1 mJ to 12 mJ, 35 fs laser pulses operating at 1/2 kHz repetition rate. A genetic algorithm, using the THz signal as a figure of merit, determines the voltage settings to a deformable mirror and results in up to a 6 fold improvement in the THz signal compared with settings optimized for the best focus. It is possible to optimize for different THz generation processes using this technique.
Wavefront preserving and high efficiency diamond grating beam splitter for x-ray free electron laser
Not Available
High-accuracy wavefront sensing for x-ray free electron lasers
Not Available