Exploring theories and applications developed during the last 30
years, Digital Geometry in Image Processing presents a mathematical
treatment of the properties of digital metric spaces and their
relevance in analyzing shapes in two and three dimensions. Unlike
similar books, this one connects the two areas of image processing
and digital geometry, highlighting important results of digital
geometry that are currently used in image analysis and
processing.
The book discusses different digital geometries in
multi-dimensional integral coordinate spaces. It also describes
interesting properties of the geometries, including metric and
topological properties, shapes of circles and spheres, proximity to
Euclidean norms, and number theoretic representations of geometric
objects such as straight lines and circles. The authors all active
researchers in image processing and digital geometry demonstrate
how these concepts and properties are useful in various techniques
for image processing and analysis. In particular, the book covers
applications in object representation and shape analysis.
With many figures (some in color) and end-of-chapter exercises,
this book provides an in-depth, unified account of digital metrics,
the characterization of digital curves and straight lines, and
their uses in shape analysis. It gives you insight on the latest
two- and three-dimensional image processing applications."
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