1) Zero-product
零积
1.
Additive Maps Preserving Zero-product on Operator Algebras;
算子代数上保零积的可加映射(英文)
2) drift of integral
积分零漂
3) preserving anti-zero product
保反零积
4) anti-zero-products
反零积
1.
The characterizations of linear maps on von Neumann algebra that preserve anti-zero-products(anti-zero-products in both directions) and preserve Jordan semi-triple zero-products(Jordan semi-triple zero-products in both directions) are given,then futher understanding of the von Neumann algebra s internal structure is promoted.
给出了von Neumann代数上的保反零积(或,双边保反零积)及保三重Jordan零积(或,双边保三重Jordan零积)的刻画,从而进一步加深了对von Neumann代数内部结构的理解。
5) commutative zero-product
交换零积
1.
It is considered that additive commutative zero-product preserving maps on the algebraA,B of standard operator algebras,acting on real or complex Babach spaces H.
讨论了B(A)上保交换零积的可加映射,其中A是Banach空间X上的标准算子代数。
2.
It is obtained that additive commutative zero-product preserving maps on the algebra(B(H)) of all bounded linear operators,acting on the real or the complex Hilbert space H.
讨论了B(H)上保交换零积的可加映射,其中B(H)是由Hilbert空间H上的有界线性算子全体组成的Banach代数。
6) collect piece into entirety
积零为整
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参考词条