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1.Some Polar Topologies with the Same Convergent Sequence
几个具有相同收敛序列的局部凸拓扑的极拓扑构造收藏指正
2.Theorem 4(Relation of a Convergent Sequence between its Subsequence) If the sequence converges to ,then any of its subsequence is also convergent, and the limit is also .
定理4(收敛数列与其子数列间的关系)如果数列收敛于,那么它的任一子数列也收敛,且极限也是。收藏指正
3.(T c 0 ) 0 is the largest l. c. s topology which has the same convergent sequence with T and is admissible with dual pair (X,X′).
(Tc0)0是X上最大的与T有相同收敛序列且关于偶对(X,X′)是允许的l.c.s拓扑,同时给出了X上最大的与T有相同收敛序列的l.c.s拓扑的极拓扑构造.收藏指正
4.Monotone iteration method and upper and lower solutions were used to approach to the solution of the first-order integral boundary value problem on time scales form below and above by monotone convergent sequence.
摘要运用单调迭代方法和上下解方法构造了两个单调序列,从上下两个方向分别收敛到一阶积分边值问题。收藏指正
5.In this paper,The generalized Aitken △~2-process is introduced for the convergent sequence of limit k-periodic continued fractions. Under some conditions. Limit k -periodivc continued fractions can be accelarated by it some example is qiven.
本文对极限k(k≥2)循环连分式的渐进分式序列引入广义的Aitken△~2一过程,在一定条件下,用它来对极限k(k≥2)循环连分式进行加速收敛,给出了数值结果,并讨论了r=0的情况。收藏指正
6.In this paper, we give the strongest admissible polar topology F(Us) for which it has the same s-multiplier convergent sequence as weak topology in the locally convex space. Also we obtain the sufficient condition and necessary condition for Thus, we prove that c0 (or lp, 0 < p < )- multiplier convergence is invariants with respect to all admissible polar topology.
本文给出了在局部凸空间中与弱拓扑具有相同的s-乘数收敛点列的最强的可允许极拓扑F(μ_s)的刻划.并给出F(μs)=β(X,X')的充分条件和必要条件,由此证明了c0(或lp,0<p<∞)-乘数收敛性是对可允许极拓扑全体而言的不变性,收藏指正
8.convergent evolution
趋同进化收藏指正
9.Resorting to the convergent theorem of sequence of the analytic function, we define the uniform bound ,inner closed uniform bound and inner closed uniform convergence of the monogenic function in the real Clifford analysis. In addition, we discuss several properties of sequence of monogenic functions.
在解析函数列的收敛性定理的基础上 ,定义了实 Clifford分析中正则函数列的一致有界、内闭一致有界及内闭一致收敛等概念 ,并讨论了正则函数列的几条性质 .收藏指正
10.essentially; in essence;
从根本上说收藏指正