Drinfeld's quantization conjecture for Lie bialgebras
Drinfeld's quantization conjecture for Lie bialgebras
A Lie bialgebra is a vector space with a Lie bracket and a compatible Lie cobracket. Drinfeld's quantization conjecture. Any Lie bialgebra can be quantized. This conjecture asks whether every classical Lie bialgebra structure arises as the semiclassical limit of a quantum group; its resolution is a foundational result in the theory of quantum groups.
Sources & referencesView supporting material
Primary source
Boris Kadets, Eugene Karolinsky, Iulia Pop and Alexander Stolin, “Quantum groups: from Kulish-Reshetikhin discovery to classification”, arXiv:1502.04906 (2015).
Progress summary
Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.
Solutions 0
Sign in to submit a solution.
No solutions have been posted yet.