Mathematical imaging methods for mitosis analysis in live-cell phase contrast microscopy

Grah J., Harrington J., Koh S., Pike J., Schreiner A., Burger M., Schönlieb C., Reichelt S.

Research article (journal) | Peer reviewed

Abstract

In this paper we propose a workflow to detect and track mitotic cells in time-lapse microscopy image sequences. In order to avoid the requirement for cell lines expressing fluorescent markers and the associated phototoxicity, phase contrast microscopy is often preferred over fluorescence microscopy in live-cell imaging. However, common specific image characteristics complicate image processing and impede use of standard methods. Nevertheless, automated analysis is desirable due to manual analysis being subjective, biased and extremely time-consuming for large data sets. Here, we present the following workflow based on mathematical imaging methods. In the first step, mitosis detection is performed by means of the circular Hough transform. The obtained circular contour subsequently serves as an initialisation for the tracking algorithm based on variational methods. It is sub-divided into two parts: in order to determine the beginning of the whole mitosis cycle, a backwards tracking procedure is performed. After that, the cell is tracked forwards in time until the end of mitosis. As a result, the average of mitosis duration and ratios of different cell fates (cell death, no division, division into two or more daughter cells) can be measured and statistics on cell morphologies can be obtained. All of the tools are featured in the user-friendly MATLAB®Graphical User Interface MitosisAnalyser.

Details about the publication

JournalMethods
Volumenull
Issuenull
Statusonline first
Release year2016
Language in which the publication is writtenEnglish
DOI10.1016/j.ymeth.2017.02.001
Link to the full texthttps://www.scopus.com/inward/record.uri?partnerID=HzOxMe3b&scp=85012295417&origin=inward
KeywordsCell tracking; Circular Hough transform; Level-set methods; Mitosis analysis; Phase contrast microscopy; Variational methods

Authors from the University of Münster

Burger, Martin
Professorship for applied mathematis, especially numerics (Prof. Burger)