In the paper the bifurcations and chaos in a class of planar D3-equivariant mapping are studied.
本文讨论了一类平面D3等变映射的分歧和混沌性质。
The research of equivariant epimorphisms and monomorphisms is just the intersection of the above two interests.
关于等变同伦满态和同伦单态的研究正是以上两种研究兴趣的交汇所在。
For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.
多面体上的小覆盖的等变配边类是由它的切表示集所决定的。
At the same time, we also find out the optimal estimators in the class of Location-Scale linear equivariant estimators.
同时也讨论了位置-刻度线性同变估计中的最优估计。
Then we discuss the equivariant fibration and several results about the ordinary fibration are generalized to the equivariant category.
此后，我们对等变纤维化进行了研究并将拓扑空间范畴中纤维化的一些结果推广到了等变拓扑空间范畴。
Moreover, the effect of the equivariant homotopy pullback and pushout are investigated while their passing to their H-fixed point Spaces.
此外，关于等变同伦拉回和等变同伦推出，对当其限制在其H -不动点空间上的性质进行了一些探讨。
In this paper, we mainly study equivariant harmonic maps, the theorem of reduction, the equivariant variational formula, and the harmonic equation.
在本文中我们主要研究了等变调和映照、及其约化定理和等变变分公式，得到了等变调和映照的调和性方程。
In this paper, we consider some planar quintic Hamiltonian vector field with Z3-equivariant property, get its global phase portraits, and classify its parameter space.
文章考虑了一类具有等变性质的五次哈密顿向量场的全局性质，得到了其全局相图并对参数空间进行了划分。
In this paper, in accordance with the knowledge of Groupoid, we proved that the nature life of Lie Group on a Fundamental Groupoid has a coadjoint equivariant momentum mapping.
本文利用群胚的有关知识证明了李群在基本群胚上的提升作用有余伴随等变的动量映射这一结论，进而刻划了辛群胚的几何性质。
In this paper, in accordance with the knowledge of Groupoid, we proved that the nature life of Lie Group on a Fundamental Groupoid has a coadjoint equivariant momentum mapping.
本文利用群胚的有关知识证明了李群在基本群胚上的提升作用有余伴随等变的动量映射这一结论，进而刻划了辛群胚的几何性质。
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