<?xml version="1.0" encoding="UTF-8"?><xml><records><record><source-app name="Biblio" version="7.x">Drupal-Biblio</source-app><ref-type>17</ref-type><contributors><authors><author><style face="normal" font="default" size="100%">RINA B. ZAMORA</style></author><author><style face="normal" font="default" size="100%">MICHAEL P. BALDADO JR.</style></author><author><style face="normal" font="default" size="100%">ROBERTO N. PADUA</style></author></authors></contributors><titles><title><style face="normal" font="default" size="100%">RAINBOW CONNECTION NUMBER OF SOME WHEEL-RELATED GRAPHS</style></title></titles><keywords><keyword><style  face="normal" font="default" size="100%">05C15</style></keyword></keywords><dates><year><style  face="normal" font="default" size="100%">2019</style></year><pub-dates><date><style  face="normal" font="default" size="100%">11/2018</style></date></pub-dates></dates><urls><web-urls><url><style face="normal" font="default" size="100%">https://acadsol.eu/en/articles/23/1/3.pdf</style></url></web-urls></urls><volume><style face="normal" font="default" size="100%">23</style></volume><pages><style face="normal" font="default" size="100%">20</style></pages><language><style face="normal" font="default" size="100%">eng</style></language><abstract><style face="normal" font="default" size="100%">&lt;p class=&quot;rtejustify&quot;&gt;Let $f:E(G)\rightarrow\{1,2,...,k\}$ be an edge coloring of $G$, not necessarily proper. A path $P$ in $G$ is called a rainbow path if its edges have distinct colors. A graph $G$ is said to be rainbow-connected, if every two distinct vertices of $G$ is connected by a rainbow path. In this case, we say that $f$ is a rainbow $k$-coloring of $G$. The smallest $k$ such that $G$ has a rainbow $k$-coloring is called the rainbow connection number of $G$, denoted by $rc(G)$.&lt;/p&gt;

&lt;p class=&quot;rtejustify&quot;&gt;This study gave the rainbow connection number of lotus inside a circle, helms and sunflower graphs.&lt;/p&gt;
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