It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提出利用路连通系数表路连通性的方法，特别适于描述连通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用量均衡问题弱有效解的标量化的结果，得到了量均衡问题弱有效解集的连通性结果。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

一步提出利用路连通系数表示路连通的方法，特别适于描述连通变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的，得到了这类向量均衡问题弱有效解集的连通。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提出利用路连系数表示路连方法，特别适于描述连变化较频繁路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解标量化结，了这类向量均衡问题弱有效解集连结。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提出利用路通系数表示路通性的方法，特别适于描述通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问有效解的标量化的结果，得到了这类向量均衡问有效解集的通性结果。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提出利用路通系数表示路通性的方法，特别适于描述通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的结果，得到向量均衡问题弱有效解集的通性结果。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提路连通系数表示路连通性的方法，特别适于描述连通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

向量均衡问题弱有的标量化的结果，得到了这类向量均衡问题弱有的连通性结果。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提出利用路连通系数表示路连通性的方法，特别适于描述连通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量衡问题弱有效解的标量化的结果，得到了这向量衡问题弱有效解集的连通性结果。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提出利用路连通系数表示路连通性的方法，特别适于描述连通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量衡问题弱有效解的标量化的结果，得到了这向量衡问题弱有效解集的连通性结果。

It also put forward the connectible coefficient to simplify the description of the network, especially whose connection property changed frequently.

本文进一步提路连通系数表示路连通性的方法，特别适于描述连通性变化较频繁的路。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

向量均衡问题弱有的标量化的结果，得到了这类向量均衡问题弱有的连通性结果。