Number of shortest paths in triangular grid for 1- and 2-neighborhoods

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Springer Verlag service@springer.de

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info:eu-repo/semantics/closedAccess

Abstract

This paper presents a novel formulation to determine the number of shortest paths between two points in triangular grid in 2D digital space. Three types of neighborhood relations are used on the triangular grid. Here, we present the solution of the above mentioned problem for two neighborhoods—1-neighborhood and 2-neighborhood. To solve the stated problem we need the coordinate triplets of the two points. This problem has theoretical aspects and practical importance. © Springer International Publishing Switzerland 2015.

Description

17th International Workshop on Combinatorial Image Analysis, IWCIA 2015 -- 2015-11-24 through 2015-11-27 -- Kolkata -- 160639

Keywords

Combinatorics, Digital distances, Shortest paths, Triangular grid

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Lecture Notes in Computer Science

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9448

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