operator algebras 中文意思是什麼
operator algebras
解釋
運算元代數- operator : n 1 操作者，機務員；司機，駕駛員；【軍事】電話兵；【電話】接線員，話務員（＝telephone operator）...
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Lipschitz - operator algebras on non - compact metric space
空間上運算元代數的超自反性 -
The study of periodic solution a nonautonomous stage - structured system with time delay and cannibalism two kinds of additive maps on operator algebras
具有時滯和自食的階段結構的合作系統的周期解的研究 -
Program : to present new research results in the representation theory of finite and infinite dimensional algebras, lie algebras, algebraic groups, quantum groups, superalgebras, vertex operator algebras, and related applications to other fields of mathematics and physics
會議內容:這次會議將交流我國及世界其它國家在以下領域中的最新研究成果:有限維及無限維結合代數的表示理論;李群，李代數，代數群，有限群，以及量子群的表示理論;頂點運算元代數及其表示理論;與以上表示理論有關的數學物理及量子場論 -
In chapter 1, we introduce some terminology and notation, and summarize the back - ground and the main contents of this paper. in chapter 2. we discuss the order homomorphisms and preannihilators of reflexive modules over reflexive operator algebras
設a是hilbert空間h上的自反運算元代數， u是任一自反a -模，用u _表示u在跡類運算元空間t （ h ）中的預零化子。 -
On topological reflexivity of the spaces of derivations on operator algebras
運算元代數上導子空間的拓撲自反性 -
Vertex operator algebra associated with nondegenerate solvable lie algebras
有限維非退化可解李代數的頂點運算元代數 -
We mainly consider completely monotone functions from semigroup to operator algebras
我們主要討論了作用在半群上取值于運算元代數的完全單調函數。 -
In the first part we focus on mappings on operator algebras both in banach spaces and in hilbert spaces
在第二章和第三章我們給出了運算元代數上映射是導子的一些條件。 -
In chapter 5 we introduce the concepts of topological reflexivity in several topologies, namely, the discrete, the norm, the strong and the weak operator topology. we prove that the spaces of (, ) - derivations on certain operator algebras are topologi - cally reflexive in the weak operator topology. the automorphisms and (, ) - derivations of reflexive algebras in banach spaces are also characterized in this chapter
在第五章中我們引進了在離散拓撲、范數拓撲、強運算元拓撲和弱運算元拓撲下的拓撲自反性，證明了某些運算元代數上（ ， ） ?導子空間在弱運算元拓撲下是拓撲自反性的，同時我們還刻畫了自反代數的自同構和（ ， ） ?導子。 -
We give some conditions under which mappings are derivations on operator algebras in chapter 2 and 3. generalized jordan derivations and generalized jordan triple derivations on prime rings and standard operator algebras are introduced and studied in chapter 4
在第四章我們給出了廣義jordan導子和廣義jordantriple導子的定義，研究了素環和標準運算元代數上的廣義jordan導子和廣義jordantriple導子。 -
This paper applied the character that linear subjective isometries preserve the geometric rank of a operator to characterize the onto isometries between compact operators space in weakly closed modules of nest algebras, and obtained the expressions of the isomtries
摘要利用運算元的幾何秩在線性等距映射下不變的性質研究了套代數弱閉模中緊運算元空間的線性等距離映射，最後得到其空間實現形式。 -
The subject is related and has applications to many different branches of pure and applied science such as operator theory, functional analysis, c " - algebras, banach algebras, matrix norms, inequalities, numerical analysis, perturbation theory, matrix polynomials, systems theory, quantum physics, etc. in recent years, the quadratic numerical range, one of the most important generalizations of the numerical range, was put forward in the course of people studying the spectral theory of the block operator matrix to the need of the development of some branches mentioned above
對它們的研究涉及到了基礎數學及應用數學許多不同的分支，諸如運算元理論，泛函分析， c ~ * -代數， banach代數，矩陣范數，不等式，數值分析，擾動性理論，矩陣多項式，系統論，量子物理等等，並且在這些分支上面得到了廣泛的應用。近年來，為了上述某些數學分支發展的需要，人們在研究分塊運算元矩陣譜理論的過程中引入了數值域的一個重要推廣：二次數值域。 -
Structure of ideals of operator algebras on pontrjagin space
空間上運算元代數理想的結構 -
Hyperreflexivity of operator algebras of the banach space
代數的等價定義 -
Spatially of rank one and spectrally of rank one in strongly reducible maximal triangular operator algebras
強可約極大三角代數的空間一秩元和譜一秩元 -
Yq ( sl ( 2 ) ) algebras describe the new symmetry, as is yangian, which nonlinear complete quantum integrable model have, and yq ( sl ( 2 ) ) algebras can also construct shift operator between the two different quantum states
同yangian一樣， y _ a （ sl （ 2 ） ）代數嚴格描述了非線性完全量子可積模型所特有的新型對稱性，並且y _ q （ sl （ 2 ） ）代數也可以構造兩個不同量子態之間的躍遷運算元。
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