1) calculable mapping
可计算映射
3) visibility map(VMap)
可视映射
4) descendible mapping
可降映射
1.
The chaotic set and asymptotic periodic point of descendible mapping;
可降映射的混沌集与渐近周期点
2.
If is a n-dimensional descendible continuous self-mapping, the necessary and sufficient conditions are given to f which is of n-dimensional self-mapping with its square to be of type 2∞ by using the feature of descendible mapping,as well as itsRf\R(f) being countable.
若f是可降的n维自映射,则可利用可降映射的特征,给出这类n维自映射是2∞型映射的又一充要条件,R(f)/R(f)为可数集。
3.
If f is a n-dimensional descendible continuous self-mapping,the characters of descendible mapping can be used.
若f是可降的n维自映射,则可以利用可降映射的特征,给出了这类自映射无异状点的一个充要条件,当f限制在周期点集上时,是等度连续的。
5) Descendable mapping
可降映射
1.
Some Dynamical Properties of Descendable mappings.;
可降映射的一些动力学性质
2.
Let f∈C 0(I×I,I×I) ,if f is descendable mapping and has no abnormal point, Using character of descendable mapping and Cartesian product and closure operation, one_dimensional self_mapping is extended to two_dimensional self_mapping.
设f∈C0 (I×I,I×I) ,如果f是可降映射 ,又f无异状点 ,利用可降映射的特征和笛卡尔积及其闭包运算 ,将一维自映射的情形向二维自映射进行推广 ,并给出了这类自映射的中心和深度 ,即f的中心为P(f) ,f的深度为 1或 2。
6) additive map
可加映射
1.
Suppose thatΦ:A→A is an additive map and m,n are positive integers.
设Φ:■→■是可加映射。
2.
Using the additivity of the matrix,it is proved that every additive map preserving the lattices of invariant subspaces is of the form:Φ(A)=αA+φ(A)I(A∈Tn),where α is a nonzero scalar,φ:TnF is an additive map and I∈Tn is an identity.
利用矩阵的可加性,证明了Tn上的每一个保不变子空间格的可加映射Φ为:Φ(A)=αA+φ(A)I(A∈Tn),其中α是非零常数,φ∶Tn→F是可加映射,I∈Tn是单位算子。
3.
The form of each additive map φ:M→B(X) is proved that if there exist nonzero real m and n such that (m+n)φ(A2)-mAφ(A)-nφ(A)A ∈FI holds for all A ∈ M, then φ(A)=λA , where λ ∈F.
证明了若可加映射φ:M→B(X)满足A∈M,非零实数m和n,有(m+n)φ(A2)-mAφ(A)-nφ(A)A∈FI。
补充资料：洪水调节计算(见水库调洪计算)
洪水调节计算(见水库调洪计算)
hongshui tiaojie洪水调节计算J ISUan 见水库调洪计算。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条