Counting minimal paths in digital geometry-Reference-Cited by-同舟云学术

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Counting minimal paths in digital geometry

Published:1991-10 Issue:10 Volume:12 Page:595-603
ISSN:0167-8655
Container-title:Pattern Recognition Letters
language:en
Short-container-title:Pattern Recognition Letters

Author:

Das P.P

Publisher

Elsevier BV

Subject

Artificial Intelligence,Computer Vision and Pattern Recognition,Signal Processing,Software

Reference6 articles.

1. An algorithm for computing the number of the minimal paths in digital images;Das;Pattern Recognition Letters,1989

2. Best simple octagonal distances in digital geometry;Das;J. Approx. Theory,1991

3. Octagonal distance in digital geometry;Das;Information Sciences,1990

4. Computing distance transformations in convex and non-convex domains;Piper;Pattern Recognition,1987

5. Distance functions on digital pictures;Rosenfeld;Pattern Recognition,1968

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1. Non-traditional 2D Grids in Combinatorial Imaging – Advances and Challenges;Lecture Notes in Computer Science;2023

2. On the Number of Shortest Weighted Paths in a Triangular Grid;Mathematics;2020-01-13

3. On the number of shortest paths by neighborhood sequences on the square grid;Miskolc Mathematical Notes;2020

4. On the number of weighted shortest paths in the square grid;2017 IEEE 21st International Conference on Intelligent Engineering Systems (INES);2017-10

5. Trajectories and Traces on Non-traditional Regular Tessellations of the Plane;Lecture Notes in Computer Science;2017

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