1) M-Riesz basis
M-Riesz基
1.
In this paper, we first indroduce the concepts of N-frame an d M-Riesz basis on Banach space.
本文首先在 Banach空间上引入了 N-框架与 M-Riesz基 。
2) riesz bases
Riesz基
1.
Riesz bases in L~2(0,1)~2 related to sampling in 2-dimenional wavelet subspace;
基于L~2(0,1)~2空间Riesz基的二维小波子空间采样定理
2.
Starting with a pair of compactly supported refinable functions φ and in L~2(R) satisfying a very mild condition,a general principle for constructing a wavelet ψ of dilation factor a is provided such that the wavelets ψ_(jk)=a~(j2)ψ(a~j·-k)(j,k∈Z) form a Riesz bases for L~2(R).
-k)(j,k∈Z)构成L2(R)的Riesz基,当φ属于Sobolev空间Hm(R)的时,导数aj2ψ(m)(aj。
3.
Let {x_n} be a Riesz bases of Banach space X and T:X→X be a linear homeomorphism and a bounded linear operator,if there exist M≥0,A>0,β≥0,that enableA>(βA+M)‖T‖,and {y_n} satisfies‖∑c_ny_n‖≤β‖∑c_nx_n‖+M‖c‖for any c={c_n}∈l~2,{x_n+T(y_n)} is also a Riesz base of X.
利用泛函分析中的线性同胚及有界线性算子理论,研究Banach空间中Riesz基的稳定性问题。
3) Riesz basis
Riesz基
1.
Riesz basis-based reproducing kernel and SVM;
基于Riesz基的再生核及支持向量机
2.
Another proof of discretion theorem on Riesz basis of space V 1=V 0W 0;
空间V_1=V_0+W_0的Riesz基判定定理的另一证明
3.
Design of controllers and compensators for a serially connected string system and its Riesz basis;
串联弦系统的控制器和补偿器的设计及其Riesz基
4) (K-M)Riesz decomposition
(K-M)Riesz分解
5) P-Riesz basis
p-Riesz基
1.
The properties of q-frame and p-Riesz basis in Banach spaces;
Banach空间中q-框架与p-Riesz基的性质
6) approximate Riesz basis
近Riesz基
1.
Through study on the structure of approximate Riesz basis,some new results on the stability and perturbation of approximate Riesz basis.
通过对近Riesz基的结构进行研究,得出了关于近Riesz基稳定性与扰动的一些新的结论。
补充资料：Riesz基
Riesz基
Riesz basis
Riesz基1 Riesz加血;poeea 6a3oe] 见Rlesz函数系(Riesz哪tem).
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