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20032017
most citedPoisson brackets and Poisson spectra in polynomial algebras

12 citations · 22 across the 10 of their papers we have counts for

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math.RA2017★ 2 cited

Automorphism groups of Weyl algebras

No-Ho Myung, Sei-Qwon Oh

Kanel-Belov and Kontsevich's conjecture in \cite[Conjecture 1]{BeKo} is proved: The automorphism group of the -th Weyl algebra is isomorphic to the Poisson automorphism group of…

math.RA2017★ 1 cited

A construction of an iterated Ore extension

No-Ho Myung, Sei-Qwon Oh

Let be a Poisson algebra with Poisson bracket such that for all , where and $p_{ji}\in\Bbb…

math.RA2017

A note on the bijectivity of antipode of a Hopf algebra and its applications

Jiafeng Lv, Sei-Qwon Oh, Xingting Wang +1

Certain sufficient homological and ring-theoretical conditions are given for a Hopf algebra to have bijective antipode with applications to noetherian Hopf algebras regarding their…

math.RA2017

Enveloping algebras of double Poisson-Ore extensions

Jiafeng Lü, Sei-Qwon Oh, Xingting Wang +1

It is proved that the Poisson enveloping algebra of a double Poisson-Ore extension is an iterated double Ore extension. As an application, properties that are preserved under itera…

math.RA2016

A natural map from a quantized space onto its semiclassical limit

Sei-Qwon Oh

Let be the natural map given in \cite[\S1]{Oh12}. Here, we construct a deformation of a Poisson algebra and a prime ideal of such that $\widehatΓ(…

math.RA2016★ 1 cited

Double Poisson extensions

Qi Lou, Sei-Qwon Oh, S. -Q. Wang

A double Ore extension was introduced by James Zhang and Jun Zhang [26] to study a class of Artin-Schelter regular algebras. Here we give a definition of Poisson double extension w…