首页> 外文期刊>Ars Combinatoria: An Australian-Canadian Journal of Combinatorics >On the product (C-m)over-right-arrow circle times(h){(C-n)over-right-arrow, (C-n)over-left-arrow} and other related topics
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On the product (C-m)over-right-arrow circle times(h){(C-n)over-right-arrow, (C-n)over-left-arrow} and other related topics

机译:关于乘积(C-m)右箭头圆圈时间(h){(C-n)右箭头箭头,(C-n)左箭头箭头}和其他相关主题

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摘要

Consider a labeled and strongly oriented cycle (C-m) over right arrow and a set Gamma = {(C-n) over right arrow, (C-n) over left arrow}, where (C-n) over right arrow, (C-n) over left arrow are two labeled and strongly oriented cycles with the same underlying graph and opposite orientations. Let h : E ((C-m) over right arrow) -> Gamma be any function that sends to every edge of (C-m) over right arrow either (C-n) over right arrow or (C-n) over left arrow. The main goal of this paper is to study the underlying graph of the product (C-m) over right arrow circle times(h)Gamma, where the product is defined as follows:
机译:考虑右箭头上的标记且方向强烈的循环(Cm)和Gamma = {右箭头上的(Cn),左箭头上的(Cn)}的集合,其中右箭头上的(Cn),左箭头上的(Cn)是两个具有相同基础图和相反方向的标记循环和强定向循环。令h:E(右箭头(C-m))-> Gamma是向右箭头(C-n)或向左箭头(C-n)发送到右箭头(C-m)的每个边的任何函数。本文的主要目的是研究右箭头圆圈乘以(h)Gamma的乘积的基础图(C-m),其中乘积的定义如下:

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