Revised Mathematical Morphological Concepts - Advances in Pure Mathematics

APM > Vol.5 No.4, March 2015

Advances in Pure Mathematics

Volume 5, Issue 4 (March 2015)

ISSN Print: 2160-0368 ISSN Online: 2160-0384

Google-based Impact Factor: 0.50 Citations h5-index & Ranking

Revised Mathematical Morphological Concepts ()

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Download as PDF (Size: 386KB) PP. 155-161

DOI: 10.4236/apm.2015.54019 3,418 Downloads 4,489 Views Citations

Author(s)

Joseph Ackora-Prah^*, Yao Elikem Ayekple, Robert Kofi Acquah, Perpetual Saah Andam, Eric Adu Sakyi, Daniel Gyamfi

Affiliation(s)

Department of Mathematics, Kwame Nkrumah University of Science and Technology, Kumasi, Ghana.

ABSTRACT

We revise some mathematical morphological operators such as Dilation, Erosion, Opening and Closing. We show proofs of our theorems for the above operators when the structural elements are partitioned. Our results show that structural elements can be partitioned before carrying out morphological operations.

KEYWORDS

Mathematical Morphology, Dilation, Erosion, Opening, Closing

Share and Cite:

Ackora-Prah, J. , Ayekple, Y. , Acquah, R. , Andam, P. , Sakyi, E. and Gyamfi, D. (2015) Revised Mathematical Morphological Concepts. Advances in Pure Mathematics, 5, 155-161. doi: 10.4236/apm.2015.54019.

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