安排彭克西拉比赛的时间效率和比赛优化:2023 年 Sleman Regency 学生彭克西拉锦标赛案例研究

Retos Pub Date : 2024-07-02 DOI:10.47197/retos.v58.107555
Aditya Ambarwati, Aldilah Jabbar Aga, S. Abusini, Vira Hari Krisnawati, Trisnar Adi Prabowo
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摘要

这项研究的问题是,印尼的许多彭卡硅叻比赛仍在几个地区/地区使用人工计算,然后将计算数据输入系统。这将耗费大量时间,因此彭卡独木舟比赛的日程安排也要耗费大量时间。使用的数据是 2023 年 Sleman Regency 学生彭克西拉锦标赛的参赛方数量。这项研究的目的是找到计算方法,最大限度地提高武术比赛中每天的聚会/比赛/比赛人数。可以使用的方法是抢先多重有界可纳包问题(PMBKP)。PMBKP 涉及将不同类型物品的数量分配到一组具有各自优先级和容量限制的背包中。在 2023 年诗礼曼地区彭克西拉锦标赛问题中,使用分支与边界算法得到的 PMBKP 结果为:第一天 175 人,第二天 133 人,第三天 128 人,第四天 127 人,第五天 72 人。如果将这些结果应用于以培养成就为目的的彭克西拉比赛,如介绍赛和区/地区级比赛,可以说是有效的:彭卡特 Silat、比赛、运动时间表
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Time efficiency and match optimization in scheduling Pencak Silat matches: a case study of the Sleman Regency Student Pencak Silat Championship in 2023
The issue of this research is that many pencak silat matches in Indonesia still use manual calculations in several dis-tricts/regencys, then the calculation data is inputted into the system. This will take a lot of time, so the pencak silat match schedule spends a lot of time. The data used is the number of parties at the Sleman Regency Student Pencak Silat Championship in 2023. This research aims to find calculations to maximize the number of parties/matches/match numbers per day in a martial arts match. The method that can be used is the Preemptive Multiple Bounded Knapsack Problem (PMBKP). PMBKP involves distributing the quanti-ty of different types of items to a group of knapsacks with their respective priorities and capacity limits. The PMBKP results obtained in the 2023 Sleman District Pencak Silat Championship problem using the Branch and Bound algorithm are 175 parties on the first day, 133 parties on the second day, 128 parties on the third day, 127 parties on the fourth day, and 72 parties on the fifth day. These results can be said to be effective if applied to pencak silat matches that aim to nurture achievements, such as introductions and district/regency level matches. Keywords: Pencak Silat, Competition, Sports Schedule
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