Decomposable convex polyhedra
Decomposable convex polyhedra
复制标题
可分解凸多面体
DOI：
10.1112/s0025579300003995
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发表时间：
1963
期刊：
影响因子：
0.8
通讯作者：
G. C. Shephard
中科院分区：
文献类型：
--
作者：
G. C. Shephard
凸多面体P是指任何有界集，它可以写成有限个闭半空间的交。如果P可以表示为凸多面体的向量和Q+B，则Q和B称为P的被加数。如果P有一个与其自身不相似的被加数，则称P是可分解的。
By a convex polyhedron P we mean any bounded set which can be written as the intersection of a finite number of closed half-spaces. If P can be written as a vector sum Q+B of convex polyhedra, then Q and B are called summands of P. If P has a summand which is not homothetic to itself, then P is said to be decomposable.