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最简单的一维装箱问题又称为装箱问题(1- BP),其主要
思想是用给定的集装箱装载货物,使集装箱的使用量最小。假
设m 是装运货物的数量;n 是可用箱子数量(或最优解数量的
最大值);pi(i=1,…,m)是货物i 的重量;qj(j=1,…,n)是集装箱j 的
容量;Q 为集装箱平均容量。二元变量xij(i=1,…,m,j=1,…,n),当
货物i 装于集装箱j 时,xij=1;反之xij=0。二元变量yj(j=1,…,n),-The most simple one-dimensional packing problem, also known as the packing problem (1- BP), the main idea is to use the given container load cargo container to use the least amount of. Assuming that m is the quantity of shipment n is available box number (or the maximum number of the optimal solution) pi (i = 1, ..., m) is the weight of the goods i QJ (j = 1, ..., n) j the capacity of the container Q is the average capacity of the container. Binary variable xij of (i = 1, ..., m, j = 1, ..., n), when the cargo shipped in a container j i when xij of = 1 Conversely xij of = 0. Binary variable YJ (j = 1, ..., n),
思想是用给定的集装箱装载货物,使集装箱的使用量最小。假
设m 是装运货物的数量;n 是可用箱子数量(或最优解数量的
最大值);pi(i=1,…,m)是货物i 的重量;qj(j=1,…,n)是集装箱j 的
容量;Q 为集装箱平均容量。二元变量xij(i=1,…,m,j=1,…,n),当
货物i 装于集装箱j 时,xij=1;反之xij=0。二元变量yj(j=1,…,n),-The most simple one-dimensional packing problem, also known as the packing problem (1- BP), the main idea is to use the given container load cargo container to use the least amount of. Assuming that m is the quantity of shipment n is available box number (or the maximum number of the optimal solution) pi (i = 1, ..., m) is the weight of the goods i QJ (j = 1, ..., n) j the capacity of the container Q is the average capacity of the container. Binary variable xij of (i = 1, ..., m, j = 1, ..., n), when the cargo shipped in a container j i when xij of = 1 Conversely xij of = 0. Binary variable YJ (j = 1, ..., n),
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三维装箱问题的启发式算法.pdf