Related Experiment Video
Updated: Jun 23, 2026

Enhancing Density Maps by Removing the Majority of Particles in Single Particle Cryogenic Electron Microscopy Final Stacks
Published on: May 10, 2024
Reduction of the number of stacking layers in proton uniform scanning
Shinichiro Fujitaka1, Taisuke Takayanagi, Rintaro Fujimoto
1Energy and Environmental Systems Laboratory, Hitachi, Ltd, 7-2-1, Omika-cho, Hitachi-shi, Ibaraki-ken, 319-1221, Japan. shinichiro.fujitaka.gv@hitachi.com
Abstract:
Uniform scanning with a relatively large beam size can improve beam utilization efficiency more than conventional irradiation methods using scatterers and can achieve a large-field, long-range and large spread-out Bragg peak (SOBP). The SOBP is obtained by energy stacking in uniform scanning, but its disadvantage is that the number of stacking layers is large, especially in the low-energy region, because the Bragg peak of the pristine beam is very sharp. We applied a mini-ridge filter to broaden the pristine Bragg peak up to a stacked layer thickness of 1 or 2 cm in order to decrease the number of stacking layers. The number of stacking layers can be reduced to 20% or less than that in the case of pristine beam stacking. Although the distal falloff of the SOBP is deteriorated by applying the mini-ridge filter, we can improve the distal falloff to that of pristine beam stacking by introducing the distal filter to the irradiation of the most distal layer. Uniform scanning in combination with mini-ridge filter use can more than double the beam utilization efficiency over that of passive irradiation techniques.
More Related Videos
14:11Quantification of Hydrogen Concentrations in Surface and Interface Layers and Bulk Materials through Depth Profiling with Nuclear Reaction Analysis
Published on: March 29, 2016
10:36Advanced Experimental Methods for Low-temperature Magnetotransport Measurement of Novel Materials
Published on: January 21, 2016
Related Concept Videos
Double Resonance Techniques: Overview
Spin decoupling is usually achieved by...
Interpreting ¹H NMR Signal Splitting: The (n + 1) Rule