Balanced simplicial complex associated with 1 × p polyomino

Đorđe Barlić, Edin Liđan
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Abstract

Balanced simplicial complexes are important objects in combinatorics and commutative algebra. A d -dimensional simplicial complex is balanced if its vertices can be coloured into d +1 colors, so there is no monochromatic edge. In this article, we establish two results concerning balanced simplicial complexes assigned to tilings of m × n board in a plane and a torus by I p -omino tile
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与1 × p多项式相关的平衡简单配合物
平衡简复是组合学和交换代数中的重要对象。如果一个d维简单复合体的顶点可以被染成d +1种颜色,那么它就是平衡的,所以没有单色的边。在本文中,我们建立了两个关于m × n板在平面和环面上由I p -omino瓷砖分配的平衡简单配合物的结果
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