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Title : Incoming Local Exponent of Two-cycle Bicolour Hamiltonian Digraph with a Difference of 2n + 1
Author :

YOGO DWI PRASETYO (1) Prof. Dr. Sri Wahyuni, S.U. (2) Dr.rer.nat. Yeni Susanti, S.Si., M.Si. (3) Dr. Diah Junia Eksi Palupi, S.U. (4)

Date : 27 2021
Keyword : Bicolor digraph,Incoming local exponents Bicolor digraph,Incoming local exponents
Abstract : A bicolour digraph D(2) is a directed graph with every arc coloured in one of two colours, red or black. Suppose r and k are nonnegative integers representing the number of red and black arcs, respectively. The smallest sum of r and k such that every node on D(2) has a walk to node x is called the incoming local exponent of node dx. For primitive bicolour digraphs with a difference of 2n + 1, there will be three or four red arcs. This article discusses the incoming local exponent for a primitive bicolour Hamiltonian digraph with a difference of 2n + 1.
Group of Knowledge : Matematika
Original Language : English
Level : Internasional
Status :
Published
Document
No Title Document Type Action
1 Incoming Local Exponent for a Two-cycle Bicolour Hamiltonian Digraph with a Difference of 2n + 1.pdf
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2 Dokumen-Lengkap-Incoming Local Exponent.pdf
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3 Scimago-jurnal_2079942_6aff974cc900b14d26feb364e7a6f5bc.pdf
Document Type : Dokumen Pendukung Karya Ilmiah (Hibah, Publikasi, Penelitian, Pengabdian)
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4 Scopus - Document details - Incoming Local Exponent for a Two-cycle Bicolour Hamiltonian Digraph with a Difference of 2n + 1 _ Signed in.pdf
Document Type : Dokumen Pendukung Karya Ilmiah (Hibah, Publikasi, Penelitian, Pengabdian)
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5 Incoming Local Exponent of Two-cycle Bicolour Hamiltonian Digraph with a Difference of 2n + 1.pdf
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