In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交联网类型与特性,综述了交联缠结、拓扑因素、蠕动模型、横向扩散模型以及瞬变网模型。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域拓扑边界上连续函数代数K_1-群与其边界上上同伦群同构。

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果，得到了这类向量均衡问题弱有效解集连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交联网的类与特性,综述了交联的缠结、拓因素、蠕、横向扩散以及瞬变网。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域的拓边界上连续函数数的K_1-群与其边界上的上同伦群同构。

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，得到了这类向量均衡问题弱有效解集的连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交网的类与特性,综述了交的缠结、拓扑因素、蠕动、横向扩以及瞬变网。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域的拓扑边界上连续函数代数的K_1-群与其边界上的上同伦群同构。

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，得到了这类向量均衡问题弱有效解集的连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交联网的类型与特性,综述了交联的缠结、拓扑因素、蠕动模型、横向扩散模型以及瞬变网模型。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有域的拓扑连续函数代数的K_1-群与其的同伦群同构。

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，得到了这类向量均衡问题弱有效解集的连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理的类型与特性,综述了的缠结、拓扑因素、蠕动模型、横向扩散模型以及瞬变模型。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域的拓扑边界上连续函数代数的K_1-群与其边界上的上同伦群同构。

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.

利用向均衡问题弱有效解的标化的结果，得到了这类向均衡问题弱有效解集的连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交联网类型,综述了交联缠结、拓扑因素、蠕动模型、横向扩散模型以及瞬网模型。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域拓扑边界上连续函数代数K_1-群其边界上上同伦群同构。

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果，得到了这类向量均衡问题弱有效解集连通结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交联网类型与特性,综述了交联缠结、因素、蠕动模型、横向扩散模型以及瞬变网模型。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域边界上连续函代K_1-群与其边界上上同伦群同构。

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果，得到了这类向量均衡问题弱有效解集连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍了物理交联网类性,综述了交联缠结、拓扑因素、蠕动模、横向扩散模以及瞬网模。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域拓扑边界上连续函数代数K_1-群其边界上上同伦群同构。

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果，得到了这类向量均衡问题弱有效解集连通性结果。

In addition to the type and character of physical crosslink network, the entanglement, topological factors, reptation model, lateral .

介绍物理交联网类型与特性,交联缠结、拓扑因素、蠕动模型、横向扩散模型以及瞬网模型。

Further more,we prove that the cohomotopy groups is isomorphic to K1 -group of the continuous algebra on topological boundary of bounded domains in C.

在复平面C中，任意有界域拓扑边界上连续函数代数K_1-群与其边界上上同伦群同构。

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结果，得到这类向量均衡问题弱有效解集连通性结果。