Real and complex supersymmetric d=1 sigma models with torsions
S. A. Fedoruk, E. A. Ivanov, and A. V. Smilga

TL;DR
This paper develops generalized N=2 supersymmetric quantum mechanical sigma models on real and complex manifolds with torsions, analyzing their classical and quantum properties and the impact on vacuum states.
Contribution
It introduces a framework for supersymmetric sigma models with torsions on arbitrary manifolds, extending previous models without torsions.
Findings
Vacuum state count remains unchanged with torsion addition
Models applicable to both real and complex manifolds
Analysis at classical and quantum levels
Abstract
We derive and discuss, at both the classical and the quantum levels, generalized N = 2 supersymmetric quantum mechanical sigma models describing the motion over an arbitrary real or an arbitrary complex manifold with extra torsions. We analyze the relevant vacuum states to make explicit the fact that their number is not affected by adding the torsion terms.
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