Abstract

Modern high-speed atomic force microscopes generate significant quantities of data in a short amount of time. Each image in the sequence has to be processed quickly and accurately in order to obtain a true representation of the sample and its changes over time. This paper presents an automated, adaptive algorithm for the required processing of AFM images. The algorithm adaptively corrects for both common one-dimensional distortions as well as the most common two-dimensional distortions. This method uses an iterative thresholded processing algorithm for rapid and accurate separation of background and surface topography. This separation prevents artificial bias from topographic features and ensures the best possible coherence between the different images in a sequence. This method is equally applicable to all channels of AFM data, and can process images in seconds.

Highlights

  • Atomic force microscopes (AFMs) are a useful tool for investigating nanoscale surfaces

  • We have developed an automated, adaptive image-processing algorithm for high-speed AFM image sequences

  • This is achieved by identifying the background region and determining line-by-line offsets using an iterative process

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Summary

Introduction

Atomic force microscopes (AFMs) are a useful tool for investigating nanoscale surfaces. ; the geometric distortions will always broaden the distribution of observed heights relative to the true sample topography This means that as long as the processing steps only affect (flattening is only performed on truly flat regions, and not real topography), the minimization of will improve the image. Inherent 2-D distortions because they will destroy interline relationships in the data, and can generate false artifacts between lines [13,31,37], see Figure 2B and Figure 2F which show the results of 1-D second-order polynomial removal This line-byline polynomial subtraction generates many artifacts in the data, for example the surface surrounding the pits appears raised along the fast scan axis, and continuous levels in Figure 2F have offsets from line to line and are not perpendicular to the image plane. Once these quantities are known, subtracting the line offsets and correcting the 2-D distortions can be performed with only two imageprocessing steps on the raw data

Algorithm description
Scar identification and median correction
Improvement check
Thresholded flattening
Processing high-speed dynamic images in biological systems
Conclusion
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