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- W2895973882 abstract "In this paper, we fix once and for all a field (mathbb {K}). A ring (or an algebra) means an associative (mathbb {K})-algebra with unit, not necessarily commutative. It is suggestive to imagine the ring (A) as a ring of (polynomial) functions on a space which is an object of noncommutative, or “quantum,” geometry. Morphisms of spaces correspond to ring homomorphisms in the opposite direction. For (A) and (B) fixed, the set ({{mathrm{Hom}}}_{mathbb {K}{-}mathrm {alg}}(A, B)) is also called the set of (B)-points of the space defined by (A)." @default.
- W2895973882 created "2018-10-26" @default.
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- W2895973882 date "2018-01-01" @default.
- W2895973882 modified "2023-09-27" @default.
- W2895973882 title "The Quantum Group $${{mathrm{GL}}}_q(2)$$ GL q ( 2 )" @default.
- W2895973882 doi "https://doi.org/10.1007/978-3-319-97987-8_2" @default.
- W2895973882 hasPublicationYear "2018" @default.
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