H
Harald Grosse
Researcher at University of Vienna
Publications - 202
Citations - 7103
Harald Grosse is an academic researcher from University of Vienna. The author has contributed to research in topics: Noncommutative geometry & Quantum field theory. The author has an hindex of 44, co-authored 201 publications receiving 6895 citations. Previous affiliations of Harald Grosse include CERN & Schrödinger.
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Solution of the self-dual $\Phi^4$ QFT-model on four-dimensional Moyal space
TL;DR: In this paper, the exact solution of the planar sector of the self-dual π-4-4 model on 4-dimensional Moyal space was established up to the solution of a Fredholm integral equation.
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Theory of the inverse problem for confining potentials: (I). Zero angular momentum
Harald Grosse,Alain J. Martin +1 more
TL;DR: In this paper, it was shown that if the sequence of l = 0 energy levels of a particle in a spherically symmetric confining potential is known, together with the magnitudes of the corresponding wave functions at the origin, the potential is uniquely determined.
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Noncommutative u(1) super-yang–mills theory: perturbative self-energy corrections
A. A. Bichl,M. Ertl,A. Gerhold,J. M. Grimstrup,L. Popp,V. Putz,Manfred Schweda,Harald Grosse,Raimar Wulkenhaar +8 more
TL;DR: The quantization of the super-Yang-Mills action in the superfield formalism was performed in this paper, where the one-loop corrections to the self-energy of the vector superfield were calculated.
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The Φ43 and Φ63 matricial QFT models have reflection positive two-point function
TL;DR: In this article, it was shown that the Schwinger 2-point function resulting from the Φ D 3 -QFT model on Moyal space satisfies, for real coupling constant, reflection positivity in D = 4 and D = 6 dimensions.
Posted Content
Simple field theoretical models on noncommutative manifolds
TL;DR: In this article, the Fuzzy sphere and a way to approximate topological nontrivial configurations using matrix models were presented, and an ultraviolet cut off procedure was obtained, which respects the symmetries of the model.