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Precise Image-Based Measurements through Irregular Sampling

Asplund, Teo (author)
Uppsala universitet,Avdelningen för visuell information och interaktion,Bildanalys och människa-datorinteraktion
Strand, Robin, 1978- (thesis advisor)
Uppsala universitet,Bildanalys och människa-datorinteraktion,Avdelningen för visuell information och interaktion,Radiologi
Luengo Hendriks, Cris L., 1974- (thesis advisor)
Flagship Biosciences Inc, Colorado, USA.
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Thurley, Matthew J. (thesis advisor)
Luleå tekniska universitet
Borgefors, Gunilla (thesis advisor)
Uppsala universitet,Bildanalys och människa-datorinteraktion,Avdelningen för visuell information och interaktion
Talbot, Hugues, Professor (opponent)
Université Paris-Saclay
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 (creator_code:org_t)
ISBN 9789151307831
Uppsala : Acta Universitatis Upsaliensis, 2019
English 63 s.
  • Doctoral thesis (other academic/artistic)
Abstract Subject headings
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  • Mathematical morphology is a theory that is applicable broadly in signal processing, but in this thesis we focus mainly on image data. Fundamental concepts of morphology include the structuring element and the four operators: dilation, erosion, closing, and opening. One way of thinking about the role of the structuring element is as a probe, which traverses the signal (e.g. the image) systematically and inspects how well it "fits" in a certain sense that depends on the operator.Although morphology is defined in the discrete as well as in the continuous domain, often only the discrete case is considered in practice. However, commonly digital images are a representation of continuous reality and thus it is of interest to maintain a correspondence between mathematical morphology operating in the discrete and in the continuous domain. Therefore, much of this thesis investigates how to better approximate continuous morphology in the discrete domain. We present a number of issues relating to this goal when applying morphology in the regular, discrete case, and show that allowing for irregularly sampled signals can improve this approximation, since moving to irregularly sampled signals frees us from constraints (namely those imposed by the sampling lattice) that harm the correspondence in the regular case. The thesis develops a framework for applying morphology in the irregular case, using a wide range of structuring elements, including non-flat structuring elements (or structuring functions) and adaptive morphology. This proposed framework is then shown to better approximate continuous morphology than its regular, discrete counterpart.Additionally, the thesis contains work dealing with regularly sampled images using regular, discrete morphology and weighting to improve results. However, these cases can be interpreted as specific instances of irregularly sampled signals, thus naturally connecting them to the overarching theme of irregular sampling, precise measurements, and mathematical morphology.

Subject headings

TEKNIK OCH TEKNOLOGIER  -- Elektroteknik och elektronik -- Signalbehandling (hsv//swe)
ENGINEERING AND TECHNOLOGY  -- Electrical Engineering, Electronic Engineering, Information Engineering -- Signal Processing (hsv//eng)
NATURVETENSKAP  -- Data- och informationsvetenskap -- Annan data- och informationsvetenskap (hsv//swe)
NATURAL SCIENCES  -- Computer and Information Sciences -- Other Computer and Information Science (hsv//eng)

Keyword

image analysis
image processing
mathematical morphology
irregular sampling
adaptive morphology
missing samples
continuous morphology
path opening.
Computerized Image Processing
Datoriserad bildbehandling

Publication and Content Type

vet (subject category)
dok (subject category)

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