Algebraic agents playing board games - Visualization of algebraic systems for Kansei

代数智能体玩棋盘游戏 - 感性代数系统的可视化

• 批准号: 24650099
• 负责人: MURAI Tetsuya
• 金额: $ 2.08万
• 依托单位: Hokkaido University
• 依托单位国家: 日本
• 项目类别: Grant-in-Aid for Challenging Exploratory Research
• 财政年份: 2012
• 资助国家: 日本
• 起止时间: 2012-04-01 至 2014-03-31
• 项目状态: 已结题
• 来源: https://kaken.nii.ac.jp/en/grant/KAKENHI-PROJECT-24650099/
• 关键词: あいまいと感性; 代数エージェント; 代数系; 演算; 位相; 感性工学; エージェント制御; ２項関係; 位相空間; 近傍系; ボードゲーム

The purpose of this research is to provide a first step towards formulating a framework for understanding algebras in terms of Kansei engineering by letting elements in some algebraic systems play board games. We call such elements algebraic agents. We confine ourselves to a kind of board games with n*n squares (cells) arranged in an n-by-n grid. There are two or more teams of elements with their characteristic algebraic operations. For example, two teams of integers whose operations are addition and multiplication, respectively. Each agent can move from one cell to other cell. When two algebraic agents encounter, their fight starts. They win or lose the fight by means of their own operations. Then the winner survives and the loser disappears or is transferred to his opposing team. Finally the team which defeats all agents in other teams gains a victory.

本研究的目的是通过让一些代数系统中的元素玩棋盘游戏，为根据感性工程学制定理解代数的框架提供第一步。我们称这样的元素为代数代理。我们将自己局限于一种棋盘游戏，其中n*n个正方形（细胞）排列在n*n个网格中。有两组或两组以上具有其特征代数运算的元素。例如，两组整数，它们的运算分别是加法和乘法。每个代理可以从一个细胞移动到另一个细胞。当两个代数代理相遇时，他们的战斗开始了。他们通过自己的操作来赢得或输掉战斗。然后赢家存活下来，输家消失或被转移到对方球队。最后，击败其他队伍中所有特工的队伍获得胜利。

项目成果

A Variable Neighborhood Model for Agent Control IntroducingPersonal Spaces and Accessibility Relations between Agents

引入个人空间和智能体之间可达性关系的智能体控制变量邻域模型

• 发表时间: 2014
• 期刊: Journal of Advanced Computational Intelligence and Intelligent Informatics
• 影响因子: 0.7
• 作者: S.Ubukata;T.Murai;Y.Kudo;S.Akama
• 通讯作者: S.Akama

A Variable Neighborhood Model for agent control Introducing Personal Spaces and Accessibility Relations between Agents

代理控制的可变邻域模型引入代理之间的个人空间和可达性关系

• 期刊: Journal of Advanced Computational and Intelligent Informatics
• 作者: S.Ubukata;T.Murai;Y.Kudo;S.Akama
• 通讯作者: S.Akama

Shall We Let Algebraic Agents Play a Board Game ?

我们应该让代数智能体玩棋盘游戏吗？

• 发表时间: 2013
• 期刊: Proceedings of 1st International Symposium on Affective Engineering 2013
• 作者: K.ENDO;T.MURAI;Y.KUDO;M.F.KAWAGUCHI;N.V.HUNYH
• 通讯作者: N.V.HUNYH

A Basic Consideration on Neighborhoods Accessibility Relations

对邻里可达性关系的基本思考

• 发表时间: 2013
• 作者: S.Ubukata;T.Murai;Y.Kudo;S.Akama
• 通讯作者: S.Akama

A basic consideration on neighborhoods and accessibility relations

对邻里关系和可达性关系的基本考虑

• 发表时间: 2013
• 作者: S.Ubukata;T.Murai;Y.Kudo;S.Akama;T.Murai
• 通讯作者: T.Murai