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Journal ArticleDOI

Erosion and dilation of binary images by arbitrary structuring elements using interval coding

Liang Ji, +2 more
- 01 Apr 1989 - 
- Vol. 9, Iss: 3, pp 201-209
TLDR
Interval coding of binary images provides a representation in which the mathematical morphology operations of dilation and erosion by an arbitrary structuring element can be naturally and efficiently implemented on a serial computer.
About
This article is published in Pattern Recognition Letters.The article was published on 1989-04-01. It has received 81 citations till now. The article focuses on the topics: Structuring element & Dilation (morphology).

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Citations
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Journal ArticleDOI

Efficient 2-D Grayscale Morphological Transformations With Arbitrary Flat Structuring Elements

TL;DR: An efficient algorithm is presented for the computation of grayscale morphological operations with arbitrary 2D flat structuring elements (S.E.E.) that outperforms the only existing comparable method by a factor between 3.5 and 35.1, depending on the image type and shape.
Journal ArticleDOI

Fully automatic chromosome segmentation

TL;DR: A rule-based approach is described which treats the cell as a whole rather than as a series of individual chromosomes or clusters, and has been implemented in an automatic aberration scoring system for routine use.
Journal ArticleDOI

Fast and simple tool for the quantification of biofilm-embedded cells sub-populations from fluorescent microscopic images.

TL;DR: A simple two-step algorithm that combines single cells selection and the statistical analysis is suggested that effectively accounts for the fractions of different cell sub-populations in all studied cases that are in good agreement with manual cell counting on microphotographs and flow cytometry data.
Journal ArticleDOI

Efficient morphological reconstruction: a downhill filter

TL;DR: The downhill filter is an elegant and efficient single pass reconstruction algorithm which demonstrates fast and consistent performance.
Proceedings ArticleDOI

Mathematical morphology: The Hamilton-Jacobi connection

TL;DR: It is asserted that mathematical morphology operations with a convex structuring element are captured by a differential deformation of the boundary along the normal, governed by a Hamilton-Jacobi partial differential equation (PDE).
References
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Book

Image Analysis and Mathematical Morphology

Jean Serra
TL;DR: This invaluable reference helps readers assess and simplify problems and their essential requirements and complexities, giving them all the necessary data and methodology to master current theoretical developments and applications, as well as create new ones.
Journal ArticleDOI

Image Analysis Using Mathematical Morphology

TL;DR: The tutorial provided in this paper reviews both binary morphology and gray scale morphology, covering the operations of dilation, erosion, opening, and closing and their relations.
Journal ArticleDOI

Distance transformations in digital images

TL;DR: Six different distance transformations, both old and new, are used for a few different applications, which show both that the choice of distance transformation is important, and that any of the six transformations may be the right choice.
Journal ArticleDOI

Euclidean distance mapping

TL;DR: It is shown that skeletons can be produced by simple procedures and since these are based on Euclidean distances it is assumed that they are superior to skeletons based on d4−, d8−, and even octagonal metrics.
Journal ArticleDOI

Sequential Operations in Digital Picture Processing

TL;DR: The relative merits of performing local operations on ~ digitized picture in parallel or sequentially are discussed and some applications of the connected component and distance functions are presented.
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