2018
DOI: 10.1515/cdbme-2018-0020
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Fractal Dimensions of Subviral Particle Movement

Abstract: The development of new medicines against virus infections like the Marburg virus disease requires an accurate knowledge of the respective pathogens. Conventionally, this process is very time expensive. In cooperation with the Virology of the Philipps-University in Marburg an automatic tracking algorithm for subviral particles in fluorescence image sequences was developed and programmed. To expand the benefit for the pharmaceutical researchers, also the trackevaluations need to be widely automated. In this work… Show more

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Cited by 2 publications
(1 citation statement)
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“…Thus, the fractal dimension of a subviral track at any time is naively expected to lie in the interval between 1 (a straight, one-dimensional line) and 2 (a highly chaotic, plane-filling track). The range of fractal dimensions of real subviral particles is often a bit larger than one [5]. The particles' fractal dimensions are measured using box-counting [6], described with , while N is the amount of boxes, laid onto the image and passed by the track and ε is the current edge length of boxes.…”
Section: Introductionmentioning
confidence: 99%
“…Thus, the fractal dimension of a subviral track at any time is naively expected to lie in the interval between 1 (a straight, one-dimensional line) and 2 (a highly chaotic, plane-filling track). The range of fractal dimensions of real subviral particles is often a bit larger than one [5]. The particles' fractal dimensions are measured using box-counting [6], described with , while N is the amount of boxes, laid onto the image and passed by the track and ε is the current edge length of boxes.…”
Section: Introductionmentioning
confidence: 99%