quantum group信息详情
量子群
quantum mechanics───[量子]量子力学(解释次原子粒子运动和质量);n.量子力学
quantum mechanic───量子力学
quantum physics───n.[量子]量子物理学;量子力学
azimuthal quantum───方位量子
quantum number───[量子]量子数
quantum computer───[计]量子计算机
quantum leap───量子跃迁;巨大突破;n.量子跃迁,<喻>跃进,巨大突破
group───vt.把…聚集;把…分组;n.组;团体;adj.群的;团体的;vi.聚合
quantum field theory───[量子]量子场论
A quantum group is a deformation of a given classical group, and is such that no classical space can have it as a symmetry group.───量子群是已知经典群的变形,所有经典群都无法将其作为对称群。
Benedetti considers two types of spacetime with quantum group symmetry - a quantum sphere and k-Minkowski spacetime - and calculates their dimensions.───Benedetti考虑到了两种类型的量子群对称性时空—— 一种是量子球与K-闵可夫斯基时空,另一种是对前一种时空维数的计算时空。
Note that our results are valid for any type of quantum group.───注意我们的结果与量子群的型无关。
In his study, Benedetti explains that a spacetime with quantum group symmetry has in general a scale-dependent dimension.───Benedetti在其研究中解释道,具有量子群对称性的的时空通常都有依赖于尺度存在的维数。
Describe 62 monomial basis elements and 144 polynomial basis elements in single variable for the quantum group of type A_4.───给出A_4型量子群的全部62个单项式和144个单变量多项式的典范基元素;
Coefficient Algebra of the Minimal Representation of the Elliptic Quantum Group───椭圆量子群极小表示的系数代数
Two-dimensional representations of positive part of quantum group───量子群正部分的二维表示
Here, Benedetti considers two types of spacetime with quantum group symmetry - a quantum sphere and k-Minkowski spacetime - and calculates their dimensions.
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