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首页> 外文期刊>International journal of computer mathematics >CONSTRUCTION AND ALGEBRAIC CHARACTERIZATIONS OF A PLANAR FOUR-INDEX TRANSPORTATION PROBLEM EQUIVALENT TO A CIRCULARIZATION NETWORK FLOW PROBLEM
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CONSTRUCTION AND ALGEBRAIC CHARACTERIZATIONS OF A PLANAR FOUR-INDEX TRANSPORTATION PROBLEM EQUIVALENT TO A CIRCULARIZATION NETWORK FLOW PROBLEM

机译:循环网络流动问题的等价四指标运输问题的构造和代数刻画

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摘要

In this study, a circularizalion network flow problem with m + n + 2 nodes and (m + 1 )(n + 1) arcs is described as a planar four-index transportation problem of order 1 x m x n x 1. Construction and several algebraic characterizations oi the planar four-index transportation problem of order 1 x m x n x I are investigated using the generalized inverse and singular value decomposition of its coefficient matrix. The results are compared with some results we obtained on the transportation problem with m sources and n destinations. It is shown that these problems can be solved in terms of eigenvectors of the matrices J_m and J_n, where J_m is a m x m matrix whose entries are 1.
机译:在本研究中,将具有m + n + 2个节点和(m + 1)(n + 1)个弧的圆弧化网络流动问题描述为1 xmxnx 1阶的平面四指数传递问题。结构和若干代数表征oi利用其系数矩阵的广义逆和奇异值分解,研究了阶数为1 xmxnx I的平面四指标输运问题。将结果与我们在m个源和n个目的地的运输问题上获得的一些结果进行比较。结果表明,这些问题可以通过矩阵J_m和J_n的特征向量来解决,其中J_m是一个m x m矩阵,其条目为1。

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