M
Martin Bordemann
Researcher at University of Freiburg
Publications - 52
Citations - 2606
Martin Bordemann is an academic researcher from University of Freiburg. The author has contributed to research in topics: Lie algebra & Lie group. The author has an hindex of 23, co-authored 50 publications receiving 2437 citations. Previous affiliations of Martin Bordemann include Royal Institute of Technology.
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Toeplitz quantization of Kähler manifolds ang gl(N), N→∞ limits
TL;DR: For general compact Kahler manifolds, it was shown in this paper that both Toeplitz quantization and geometric quantization lead to a well-defined (by operator norm estimates) classical limit.
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Toeplitz Quantization of K\"ahler Manifolds and $gl(N)$ $N\to\infty$
TL;DR: For general compact Kahler manifolds, it was shown in this article that both Toeplitz quantization and geometric quantization lead to a well-defined (by operator norm estimates) classical limit.
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The dynamics of relativistic membranes. Reduction to 2-dimensional fluid dynamics
Martin Bordemann,Jens Hoppe +1 more
TL;DR: In this article, the authors simplify the light-cone gauge description of a relativistic membrane moving in Minkowski space by performing a field-dependent change of variables which allows the explicit solution of all constraints and a Hamiltonian reduction to a SO(1, 3) invariant 2 + 1-dimensional theory of isentropic gas dynamics, where the pressure is inversely proportional to (minus) the mass density.
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A Fedosov Star Product of Wick Type for Kähler Manifolds
Martin Bordemann,Stefan Waldmann +1 more
TL;DR: In this article, the authors defined the notion of a star product of the Wick type on every Kahler manifold by a straightforward generalization of the corresponding star product in Cn: the corresponding sequence of bidifferential operators differentiates its first argument in holomorphic directions and its second argument in antiholomorphic directions.
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The Dynamics of Relativistic Membranes I: Reduction to 2-dimensional Fluid Dynamics
Martin Bordemann,Jens Hoppe +1 more
TL;DR: In this article, the authors simplify the light-cone gauge description of a relativistic membrane moving in Minkowski space by performing a field-dependent change of variables which allows the explicit solution of all constraints and a Hamiltonian reduction to a $SO(1,3)$ invariant $2+1$-dimensional theory of isentropic gas dynamics, where the pressure is inversely proportional to (minus) the mass density.