Flat-top beams, explained by RP Photonics Encyclopedia; top-hat beam, supergaussian, intensity profile, beam shaper
Design and performance of a refractive optical system that converts a Gaussian to a flattop beam
Passband of super-Gaussian filters for order ranging from 1 to 4 with... | Download Scientific Diagram
Generating flat-top beams with extended depth of focus
Practical Gaussian filtering: Binomial filter and small sigma Gaussians | Bart Wronski
Obtained effective SNR with a Supergaussian filter when a) only the... | Download Scientific Diagram
Improving the beam quality factor (M2) by phase-only reshaping of structured light
Practical Gaussian filtering: Binomial filter and small sigma Gaussians | Bart Wronski
Gaussian Smoothing in Time Series Data | by Suraj Regmi | Towards Data Science
Joint low-rank prior and difference of Gaussian filter for magnetic resonance image denoising | SpringerLink
FIR Gaussian Pulse-Shaping Filter Design - MATLAB & Simulink Example
NLP generated with the super-Gaussian-shaped filter. (a) and (b) 3D... | Download Scientific Diagram
Gaussian Smoothing in Time Series Data | by Suraj Regmi | Towards Data Science
Generating flat-top beams with extended depth of focus
python - Super Gaussian fit - Stack Overflow
Impact of a supergaussian spectral filter (bandwidth of 200nm) of... | Download Scientific Diagram
Illustration of the " super-Gaussian " as defined in Eq. (2) for w =... | Download Scientific Diagram
SOA Gain Saturation - Chirped and Super Gaussian Pulses
Switching criterion for sub-and super-Gaussian additive noise in adaptive filtering - ScienceDirect
Passband of super-Gaussian filters for order ranging from 1 to 4 with... | Download Scientific Diagram
Computer Vision Feature Extraction 101 on Medical Images — Part 3: Difference of Gaussian, and Laplacian of Gaussian | by Jae Duk Seo | Towards Data Science
Practical Gaussian filtering: Binomial filter and small sigma Gaussians | Bart Wronski
Practical Gaussian filtering: Binomial filter and small sigma Gaussians | Bart Wronski
Switching criterion for sub-and super-Gaussian additive noise in adaptive filtering - ScienceDirect
