1) category of vector spaces 向量空间范畴2) category of vector space 向量空间的范畴3) generalized vector space categories 广义向量空间范畴 1. The generalized vector space categories and the n extension of algebra are discussed. 作者讨论了广义向量空间范畴与代数的n 扩张 。
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6.Categorical properties of pre-topological spaces with some separations具有分离性的预拓扑空间的范畴性质 7.A Fuzzy Vector Space on Consensus Space and Category of Consensus Set;基于合意空间的模糊向量空间与合意集的范畴 8.On Spatial Metaphorical Expansion of the Word "From" From the Perspective of ...
Torrecillas, The braided monoidal structures on the category of vector spaces graded by the Klein group, Proc. Edinb. Math. Soc. (2) 54 (2011), no. 3, 613-641.D. Bulacu, S. Caenepeel, B. Torrecillas, The braided monoidal structures on the category of vector spaces...
摘要原文 Let $cA$ be a tensor category and let $cV$ denote the category of vector spaces. A distributor on $cA$ is a functor $cA^{op} imes cA o cV$. We are concerned with distributors with two-sided $cA$-action. Those distributors form a tensor category, which we denoted by ${...
这里, Vec 是category of all finite-dimensional vector spaces over 复数域。可以证明, 它等价于仅由tensor unit生成的fusion category。也就是说,一个UMTC的centralizer是trivial的,simple object中只有tensor unit(vacuum)是和其他的objects有trivial的double braiding。
category that may be regarded as a non-trivial extension of a category ofG-graded vector spaces...
In this paper we use finite vector spaces (finite dimension, over finite fields) as a non-standard computational model of linear logic. We first define a simple, finite PCF-like lambda-calculus with booleans, and then we discuss two finite models, one based on finite ...
**For instance, the intersection of sets is another set, the direct product of groups is another group, the tensor product of vector spaces is another vector space, the product of compact topological spaces is another compact topological space, and so on. ***For size considerations, the ca...
The grammatical structure of text and sentences connects the meaning of words in the same way that entanglement structure connects the states of quantum systems. Category theory allows to make this language-to-qubit analogy formal: it is a monoidal functor from grammar to vector spaces. Category...