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1)  Iterated Boolean sum
Boolean和迭代
2)  Boolean sums
Boolean和
1.
In this paper, the authors define the iterates of Boolean sums of multivariate Stancu operators and study the direct theorems, inverse theorems and saturation theorems.
定义单纯形上高维Stancu算子的Boolean和迭代算子并且研究它逼近连续函数的正定理、逆定理与饱和定理,得到了较高的逼近阶。
3)  Boolean algebra
Boolean代数
1.
A characterization of distributive lattices, Heyting algebras and Boolean algebras was given by means of an equivalence relation defined on them.
通过在格上定义等价关系,给出了分配格,Heyting代数,Boolean代数的一致等价刻画。
2.
The purpose of this papar is to study a new subalgebra of regular FI-algebras, we shall point out that an essential connection exists between adjoint algebras of regular FI-algebra and Boolean algebras.
引入了正则FI代数伴随代数的概念 ,研究了该伴随代数与Boolean代数的联系 ;同时讨论了正则FI代数许多有趣的性
4)  Boolean sub-algebra
Boolean子代数
1.
The Boolean sub-algebra on Quantales;
Quantale上的Boolean子代数
5)  Ishikawa iterative and Mann iterative
Ishikawa迭代和Mann迭代
6)  optimization and iteration
优化和迭代
补充资料:层层迭迭
1.见"层层迭迭"。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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