การเดินแบบปิดของม้าบนกระดาน LB(m, n, 4, 3)

According to Srichote et. al’s research in 2020, they studied the existence of a closed knight’s tour (CKT) on LB(m, n, 4, 4) and the existence of some opened knight’s tours (OKTs) on LB(m, n, 3, 3) to construct a CKT on the ringboard that defined to be a CB(m, n) with the middle part missing and th...

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書目詳細資料
主要作者: ศุภวิชญ์ พานิช
其他作者: รตินันท์ บุญเคลือบ
格式: Senior Project
語言:Thai
出版: จุฬาลงกรณ์มหาวิทยาลัย 2022
在線閱讀:https://digiverse.chula.ac.th/Info/item/dc:94641
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機構: Chulalongkorn University
語言: Thai
實物特徵
總結:According to Srichote et. al’s research in 2020, they studied the existence of a closed knight’s tour (CKT) on LB(m, n, 4, 4) and the existence of some opened knight’s tours (OKTs) on LB(m, n, 3, 3) to construct a CKT on the ringboard that defined to be a CB(m, n) with the middle part missing and the rim containing exactly r rows and r columns. In this project, we extend their idea to find conditions for the existence of CKTs on LB(m, n, 4, 3) and 7B(m, n, 4, 3) to construct a CKT on the ringboard with unequal thickness around all four sides of the ring.