算子代数的英文

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英文翻译
造句

operator algebras

算子 operator
代数 K理论 algebraic K-theory
三角形算子代数 triangular operator algebras
严格可递算子代数 strictly transitive operator algebra
子代数 subalgebra
闭子代数 closed subalgebra
不变子代数 invariant subalgebra
乘子代数 multiplier algebra
稠密子代数 dense subalgebra
嘉当子代数 cartan subalgebra
量子代数 quantum algebra
零化子代数 annihilator algebra
幂零子代数 nilpotent subalgebra
抛物子代数 parabolic subalgebra
全阵子代数 total matric subalgebra
星子代数 star subalgebra
因子代数 factor algebra
子代数据 offspring data
波莱尔子代数 borel subalgebra
基的乘子代数 multiplier algebra for a basis
有限维子代数 finite dimensional subalgebra
代数闭包算子 algebraic closure operator
子代 [生物学] offspring; filial generation 第一子代 the first filial generation
算子 operator 微分算子 differential operator
代数 [数学] algebra◇代数闭域 algebraic closed field; 代数编码 algebraic coding; 代数变换 algebraic transformation; 代数表达式 algebraic expression; 代数簇 algebraic variety; 代数等价 algebraic equivalence; 代数对数 algebraic logarithm; 代数对应 algebraic correspondence; 代数方法 algebraic method; 代数方程(式) algebraic equation; 代数分析 algebraic analysis; 代数符号 algebraic sign; algebraic symbol; algebraic digit; 代数根 algebraic root; 代数函数 algebraic function; 代数函数域 algebraic function field; 代数和 algebraic sum; algebraic addition; 代数恒等式 algebraic identity; 代数化 algebraization; 代数基本定理 fundamental theorem of algebra; 代数积 algebraic product; 代数积分 algebraic integral; 代数集合 algebraic set; 代数几何(学) algebraic geometry; 代数解 algebraic solution; 代数解法 algebraic method; 代数解析 algebraic analysis; 代数空间 algebraic space; 代数扩张 algebraic extension; 代数 k理论 algebraic k-theory; 代数逻辑 algebraic logic; 代数平均法 method of algebraic; 代数平均误差 algebraic average error; 代数曲线 algebraic curve; 代数群 algebraic group; 代数式 algebraic expression; 代数数 algebraic number; 代数数论 algebraic number theory; theory of algebraic numbers; 代数数域 algebraic numbers field; 代数同构 isomorphism of algebra; 代数同伦 algebraic homotopy; 代数同态 algebra homomorphism; 代数拓扑(学) algebraic topology; 代数微分方程 algebraic differential equation; 代数无关 algebraic independence; 代数项 algebraic term; 代数学 algebra; 代数循环 algebraic cycle; 代数语言 algebraic language; 代数语言学 algebraic linguistics; 代数语义学 algebraic semantics; 代数学家 algebraist; 代数运算 algebraic operation; 代数整数 algebraic integer; 代数值 algebraic value

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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
会议内容:这次会议将交流我国及世界其它国家在以下领域中的最新研究成果:有限维及无限维结合代数的表示理论;李群,李代数,代数群,有限群,以及量子群的表示理论;顶点算子代数及其表示理论;与以上表示理论有关的数学物理及量子场论
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
在第五章中我们引进了在离散拓扑、范数拓扑、强算子拓扑和弱算子拓扑下的拓扑自反性，证明了某些算子代数上( ， ) ?导子空间在弱算子拓扑下是拓扑自反性的，同时我们还刻画了自反代数的自同构和( ， ) ?导子。
So we must abstract and summery the principle and method of sptial operator algybra . based on which then digesting and absorbing , we should develop the effective dynamic simulation software based on spatial operator algebra , for the sake of providing effective simulation software for the elecmechanical project sphere of
但由于美国对我们保密，此类软件无处购买，且其原理与方法亦各自分散在有关资料文献中，因此我们必须提炼和总结soa的基本原理和方法，并在此基础上消化吸收，进一步开发基于空间算子代数的动力学仿真软件，为我国机电工程各有关领域的产品开发提供高效动力学分析工具。
In this paper , the spatial operator algebra theory has been dissertated systemtly it is the great contribution to project , science and appled mathematics for the multibody system dynamics based on the spatial operator algebra . it compared mechanics with cebernetics , signal process and other relevant subjects , and find out their common points , and applicated the algorism structure developed by kalman and riccati to the resolvation of multibody system dynamics , and realized the mutual penetrate from mechanics to cebernetics . in the future , such penetrate will be strengthened more , so which will form the ideal and unitive base of mechatronical project subject
本文系统地论述了空间算子代数理论体系，基于空间算子代数的多体系统动力学是对工程、科学和应用数学的重大贡献，它通过比拟力学和控制以及信号处理等相关学科，找出这些学科的共同点，把kalman ， ricatti等发展的计算结构和方法应用到多体系统动力学解算，实现了力学与控制学科的相互渗透，在将来通过不断深入研究，这种学科的交叉与渗透必然会进一步加强，由此可进一步奠定机械电子工程学科完美统一的理论基础。