1) Ishikawa iteration
Ishikawa迭代
1.
CQ method for modified Ishikawa iteration in Banach space;
Banach空间中Ishikawa迭代的CQ方法推广
2.
On Equivalence among Picard,Mann and Ishikawa Iterations for Contractive Type Mapping;
压缩型映象的Picard、Mann和Ishikawa迭代序列收敛的等价性
3.
Convergence theorems of Ishikawa iteration for nonexpansive mapping in a uniformly convex Banach space;
一致凸Banach空间中非扩张映象的Ishikawa迭代收敛定理
2) Ishikawa iterative
Ishikawa迭代
1.
The fixed points problem of modified Ishikawa iterative process of asymptotically quasi-nonexpansive mapping in convex metric space is discussed.
讨论凸度量空间上广义渐进准非扩张映射的Ishikawa迭代不动点问题,并将文献[1]在Banach空间中得到的结论推广到了更广泛的凸度量空间中。
2.
Let E be an arbitrary real Banach space, and T:E→E be a Lipschitzian strongly pseudocontractiveoperator, under the condition sup and , it is shown that certain Mann and Ishikawa iterative schemes are equivalent.
在任意的实Banach空间中,在的条件下,讨论了Lipschitz 强伪压缩算子的Mann迭代和Ishikawa迭代收敛等价的问题,推广了目前已知的结果。
3.
In this paper,a new class of Ishikawa iterative sequences with errors involving Φ-strong ly accretive operators and Φ-strongly pseudo-contrative mappings is introduced in smooth Banach spaces.
在光滑的Banach空间中引入了Φ-强增生的和Φ-强伪压缩的集值映像,给出了新的带误差项的Ishikawa迭代序列,并证明了它的收敛性。
3) Ishikawa iterative sequence
Ishikawa迭代
1.
The purpose of this paper is to study the strong convergence of a generalized asymptotically quasi-nonexpansive type mapping in the non-empty closed and convex subset in Banach spaces,and to give some necessary and sufficient conditions for the modified Ishikawa iterative sequence with errors to converge strongly to a fixed point of the generalized asymptotically quasi-nonexpansive type mapping.
本文讨论了Banach空间中非空闭凸子集上的广义渐近拟非扩张型映象的迭代逼近问题,给出了具误差的修改的Ishikawa迭代序列{xn}强收敛到广义渐近拟非扩张型映象T不动点的充要条件:设E是Banach空间,C是E中的非空闭凸子集,T∶C→C是广义渐近拟非扩张型映象,其渐近系数kn满足∑∞n=1(kn-1)<∞,又设F(T)有界,且T在F(T)中的点处一致连续。
2.
The convergence theorems of Ishikawa iterative sequence for common fixed points of multi-valued pseudocontractive mappings are obtained in real Banach spaces.
在实Banach空间中研究了多值Φ—伪压缩映射对公共不动点的Ishikawa迭代逼近,所得结果改进和推广了近期的相关结果。
3.
Using the CQ method,we prove the well-definedness of Ishikawa iterative sequences involving nonexpansive mappings and propose a sufficient and necessary condition for the existence of fixed points of nonexpansive mappings in Hilbert spaces.
在Hilbert空间中,利用CQ方法证明了非扩张映象的Ishikawa迭代序列是良定的,并证明了该迭代序列有界是非扩张映象不动点存在的一个充要条件。
4) Ishikawa iterates
Ishikawa迭代
1.
If the Ishikawa iterates associated with mappings S and T strongly converges,then the convergent point is the only common fixed point of S and T;2.
如果映射S、T生成的Ishikawa迭代序列强收敛,则收敛点为S、T的公共不动点;2。
5) Ishikawa iterative process
Ishikawa迭代
1.
Let {αn}∞n=0 and {βn}∞n=0 be two real sequences in satisfying suitable conditions,then Ishikawa iterative process {xn}∞n=0 converges strongly to the unique fixed point of T.
则Ishikawa迭代序列{xn}∞n=0强收敛于T的唯一不动点。
6) Ishikawa iterative process
Ishikawa迭代法
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。
参考词条