A GDO paper
August 2, 2019
9:49 AM
Folder. GDO
Title. A Perturbed-Gaussian Description of Classical and Quantum sl_2 with Applications to Knot Theory.
Abstract. 
Folder. GDO
Title. A Perturbed-Gaussian Description of Classical and Quantum sl_2 with Applications to Knot Theory.
Abstract. Portfolio.
Computation.
We describe the "solvable approximation" of sl_2 - a family sl_{2,\eps} of Lie algebras that are solvable at\eps=0 and even at \eps^{k+1}=0, and yet which are isomorphic to sl_2 if \eps is invertible. We then show that the whole portfolio
Folder. GDO
Title. The  Applications to Knot Theory.
Abstract. We describe the "solvable approximation" of sl_2 - a family sl_{2,\eps} of Lie algebras that are solvable at\eps=0 and even at \eps^{k+1}=0, and yet which are isomorphic to sl_2 if \eps is invertible. At \eps=0 