Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs

The generalized recursive circulant networking can be widely used in the design and implementation of interconnection networks. It consists of a series of processors, each is connected through bidirectional, point-to-point communication channels to different neighbors. In this work, we apply the sho...

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Main Authors: Dun-Wei Cheng, Kai-Hsun Yao, Sun-Yuan Hsieh
Format: Article
Language:English
Published: IEEE 2021-01-01
Series:IEEE Access
Subjects:
Online Access:https://ieeexplore.ieee.org/document/9431213/
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author Dun-Wei Cheng
Kai-Hsun Yao
Sun-Yuan Hsieh
author_facet Dun-Wei Cheng
Kai-Hsun Yao
Sun-Yuan Hsieh
author_sort Dun-Wei Cheng
collection DOAJ
description The generalized recursive circulant networking can be widely used in the design and implementation of interconnection networks. It consists of a series of processors, each is connected through bidirectional, point-to-point communication channels to different neighbors. In this work, we apply the shortest path routing concept to build independent spanning trees on the generalized recursive circulant graphs. The proposed strategy loosen the restricted conditions in previous research and extended the result to a more general vertex setting by design the specific algorithm to deal with the constraint issue.
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spelling doaj.art-edaed21fe4ff43cc96acec291b0599f92022-12-22T03:47:14ZengIEEEIEEE Access2169-35362021-01-019740287403710.1109/ACCESS.2021.30803159431213Constructing Independent Spanning Trees on Generalized Recursive Circulant GraphsDun-Wei Cheng0https://orcid.org/0000-0001-9095-1288Kai-Hsun Yao1Sun-Yuan Hsieh2https://orcid.org/0000-0003-4746-3179Department of Computer Science and Information Engineering, National Cheng Kung University, Tainan, TaiwanDepartment of Computer Science and Information Engineering, National Cheng Kung University, Tainan, TaiwanDepartment of Computer Science and Information Engineering, Institute of Medical Informatics and Center for Innovative FinTech Business Models, National Cheng Kung University, Tainan, TaiwanThe generalized recursive circulant networking can be widely used in the design and implementation of interconnection networks. It consists of a series of processors, each is connected through bidirectional, point-to-point communication channels to different neighbors. In this work, we apply the shortest path routing concept to build independent spanning trees on the generalized recursive circulant graphs. The proposed strategy loosen the restricted conditions in previous research and extended the result to a more general vertex setting by design the specific algorithm to deal with the constraint issue.https://ieeexplore.ieee.org/document/9431213/Independent spanning treesgeneralized recursive circulant graphsinterconnection networks
spellingShingle Dun-Wei Cheng
Kai-Hsun Yao
Sun-Yuan Hsieh
Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs
IEEE Access
Independent spanning trees
generalized recursive circulant graphs
interconnection networks
title Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs
title_full Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs
title_fullStr Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs
title_full_unstemmed Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs
title_short Constructing Independent Spanning Trees on Generalized Recursive Circulant Graphs
title_sort constructing independent spanning trees on generalized recursive circulant graphs
topic Independent spanning trees
generalized recursive circulant graphs
interconnection networks
url https://ieeexplore.ieee.org/document/9431213/
work_keys_str_mv AT dunweicheng constructingindependentspanningtreesongeneralizedrecursivecirculantgraphs
AT kaihsunyao constructingindependentspanningtreesongeneralizedrecursivecirculantgraphs
AT sunyuanhsieh constructingindependentspanningtreesongeneralizedrecursivecirculantgraphs