Elsevier

Journal of Algebra

Volume 174, Issue 2, 1 June 1995, Pages 531-552
Journal of Algebra

Regular Article
Primitive Ideals of the Coordinate Ring of Quantum Symplectic Space

https://doi.org/10.1006/jabr.1995.1138Get rights and content
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Abstract

The primitive ideals of the coordinate ring of quantum symplectic space Oq(spC2n) are classified when q is not a root of unity. It is shown that all primitive ideals of Oq(spC2n) correspond to its admissible sets, the center of Oq(spC2n) is just C, and the Gelfand-Kirillov dimensions of primitive factored algebras of Oq(spC2n) are even.

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