1.
Research on Additive Mapping Preserving Anti-orthogonality and Preserving Commutative Zero-product;
关于保反正交性、保交换零积可加映射的研究
2.
If H is infinite dimensional andΦ is a surjective commutative zero-product preserving additive maps on B( H), It is obtained thatΦ is a nonzero scalar multiple of a ring isomorphism or a ring anti-isomorphism.
进一步给出了无限维情形下,若Φ保交换零积可加满射,则Φ非零数乘一个环同构或一个环反同构。
3.
The vector product is said to be anticommutative.
可以说矢积是反交换的。
4.
CBMO Estimates for Commutators of Marcinkiewicz Integral Operators
Marcinkiewicz积分交换子的CBMO估计
5.
The resonance integral is often called an exchange integral.
共振积分常常叫做交换积分。
6.
Application of Permute Matrix in the Commutation of Tensor Products of Matrices
换位矩阵在矩阵张量积交换中的应用
7.
My November submission for the now defunct Monthly Character Exchange.
为了网上人物交换画展（现以停办）画的礼物﹐二零零零年十一月版。
8.
Description: A very cute picture by Julie for the (now defunct) Monthly Character Exchange, September 2000 Edition.
网上人物交换画展（现以停办）收到的礼物﹐二零零零年九月版。
9.
My February submission to the now defunct Monthly Character Exchange.
为了网上人物交换画展（现以停办）画的礼物﹐二零零一年二月版。
10.
Boundedness of Fourier Integral Operator and of Multilinear Commutators of Marcinkiewicz Integral Operator;
Fourier积分算子和Marcinkiewicz积分算子的交换子的有界性
11.
Application of Commutator Matrix in the Commutation of Tensor Products of Column Vector
换位矩阵在列向量张量积交换中的应用
12.
Chain Conditions on w-modules of Commutative Rings with Zero Divisors and Application
有零因子的交换环上w-模的链条件及其应用
13.
Commutators Generated by Singular Integrals and Lipschitz Functions;
由奇异积分和Lipschitz函数生成的交换子
14.
The Properties of Marcinkiewicz Integral Operators and Commutators;
Marcinkiewicz积分算子及其交换子的性质
15.
Endpoint Estimates for Commutators of Singular Integral Operator with Dini-type Kernel;
Dini型核奇异积分算子交换子端点估计
16.
Boundedness for a Class of Marcinkiewicz Integral Operators and Its Commutators;
Marcinkiewicz积分算子及其交换子的有界性
17.
Weighted Estimates for Marcinkiewicz Integral Operator and Commutators;
Marcinkiewicz积分算子及交换子的加权估计
18.
Commutativity and Products of (Dual) Toeplitz Operators
（对偶）Toeplitz算子的交换性与乘积