D. Hasler

activity

20012007

most citedAbsence of Ground States for a Class of Translation Invariant Models of Non-relativistic QED

32 citations · 63 across the 5 of their papers we have counts for

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Showing 2002Show all

3 papers · 1 filter

hep-th2002★ 5 cited

Zero Energy States of Reduced Super Yang-Mills Theories in $d + 1 = 4, 6$ and 10 dimensions are necessarily $S p in (d)$ invariant

David Hasler, Jens Hoppe

We consider reduced Super Yang-Mills Theory in $d + 1$ dimensions, where $d = 2, 3, 5, 9$ . We present commutators to prove that for $d = 3, 5$ and 9 a possible ground state must be a $Spin(d…

hep-th2002★ 11 cited

Asymptotic Factorisation of the Ground-State for SU(N)-invariant Supersymmetric Matrix-Models

D. Hasler, J. Hoppe

We give a simple - straightforward and rigorous - derivation that when the eigenvalues of one of the $d = 9 (5, 3, 2)$ matrices in the SU(N) invariant supersymmetric matrix model becom…

hep-th2002★ 1 cited

Vanishing index for supersymmetric 2-matrix model with odd dimensional gauge group

G. M. Graf, D. Hasler, J. Hoppe

We define an operator which for odd-dimensional compact gauge group furnishes unitary equivalence of the bosonic and fermionic sector in the supersymmetric quantum-mechanical matri…

Zero Energy States of Reduced Super Yang-Mills Theories in d+1=4,6 and 10 dimensions are necessarily Spin(d) invariant

Asymptotic Factorisation of the Ground-State for SU(N)-invariant Supersymmetric Matrix-Models

Vanishing index for supersymmetric 2-matrix model with odd dimensional gauge group

Zero Energy States of Reduced Super Yang-Mills Theories in $d + 1 = 4, 6$ and 10 dimensions are necessarily $S p in (d)$ invariant