Asymptotic Form of Zero Energy Wave Functions in Supersymmetric Matrix Models
J. Froehlich, G.M. Graf, D. Hasler, J. Hoppe, S.-T. Yau

TL;DR
This paper derives the asymptotic power law decay of zero-energy wave functions in supersymmetric SU(2) matrix models, providing insights into their behavior in reduced super Yang-Mills theories and supermembrane models.
Contribution
It presents the first derivation of the asymptotic form of zero-energy wave functions in supersymmetric matrix models, linking supercharges to wave-function decay behavior.
Findings
Derived the power law decay of wave functions
Established the asymptotic form of zero-modes
Linked wave-function behavior to supercharges
Abstract
We derive the power law decay, and asymptotic form, of SU(2) x Spin(d) invariant wave-functions which are zero-modes of all s_d=2(d-1) supercharges of reduced (d+1)-dimensional supersymmetric SU(2) Yang Mills theory, resp. of the SU(2)-matrix model related to supermembranes in d+2 dimensions.
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