quantum algebra中文什么意思

发音:   用"quantum algebra"造句
量子代数
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例句与用法

  1. Representations of quantum algebras
    量子代数的表示
  2. There when ybe ' s solution is a retional solution , yangian can be obtained from rtt relation , while quatntum algebras can be given by rtt relation when ybe " solutionis a trigonometric solution . under infinite condition because trigonometric solution will degenerateinto retional solution quantum algebras will change into yangian
    其中, yangian是r ( u )为有理解时由rtt关系所给出的代数关系,而量子代数是r ( u )为三角解时由rtt关系所给出的代数关系。
  3. Rtt relation generaliazes a lot of commrtation and it is a theoretic frame which limits complete integrable system . giving ( ? ) ( u ) as ybe ' s solrtion , theories about quantum groups which include yan - gian and quantum algebras can be derived from rtt relation
    Rtt关系是一个概括了许多已知对易关系的,具有更广泛的形式的对易关系,它是一种限制完全可积系统的理论框架。当杨一巴克斯特方程的解r ( u )给定时,由rtt关系即可建立量子群理论,它包括yangian和量子代数。
  4. Since c . n . yang [ 1 ] and r . j . baxter separately established quantum yang - baxter equation in 1960s , the investigations on quantum integrable models have been greatly promoted . especially the theory of yangian and quantum algebra theory that were established by v . g . drinfeld offered a powerful mathematic method for the reach about the symmetry of quantum integrable models in physics
    自从杨振宁和r . j . baxter分别于1967年与1972年创建了量子杨-巴克斯特方程以来,量子可积模型方面的研究取得了很大进展,特别是v . g . drinfeld所建立的yangian和量子群理论对物理中的量子完全可积模型的对称性研究提供了强有力的数学工具。
  5. C . n . yang [ 1 ] and r . j . baxter [ 2 ] separately established quantum yang - baxter equation ( for short , qybe ) in 1960s . since then the investigations on quantum integrable models have been greatly promoted . worthy of mention especially is that the yangian and quantum algebra was established by v . g . drinfeld [ 7 - 9 ] in 1985 that offer a cogent mathematic method for the studies about the symmetry of quantum integrable models in physics
    十九世纪六、七十年代以来,杨振宁和r . j . baxter分别创建了量子杨-巴克斯特方程(简称qybe ) ,极大的推动了有关量子可积模型方面的研究,特别是v . g . drinfeld所建立的yangian和量子群理论对物理中的量子完全可积模型的对称性研究提供了强有力的数学工具。

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