We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex projective spaces. We give an explicit construction of these bundles, which are described in terms of finite dimensional matrices, calculate the spectrum and explicitly exhibit the Dirac eigenspinors. To our knowledge the spinc spectrum for CPn with n ≥ 3 is new
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
We generalise the construction of fuzzy CPN in a manner that allows us to access all noncommutative...
We generalise the construction of fuzzy CPN in a manner that allows us to access all noncommutative...
We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex ...
We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex ...
We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex p...
We present a universal Dirac operator for noncommutative spin and spin^c bundles over fuzzy complex ...
We study spectral triples over noncommutative principal U(1)-bundles of arbitrary dimension and a co...
In this thesis a class of finite real spectral triples for the geometry on a fuzzy torus is introduc...
We study spectral triples over noncommutative principal U(1)-bundles of arbitrary dimension and a co...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
We generalise the construction of fuzzy CPN in a manner that allows us to access all noncommutative...
We generalise the construction of fuzzy CPN in a manner that allows us to access all noncommutative...
We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex ...
We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex ...
We present a universal Dirac operator for noncommutative spin and spinc bundles over fuzzy complex p...
We present a universal Dirac operator for noncommutative spin and spin^c bundles over fuzzy complex ...
We study spectral triples over noncommutative principal U(1)-bundles of arbitrary dimension and a co...
In this thesis a class of finite real spectral triples for the geometry on a fuzzy torus is introduc...
We study spectral triples over noncommutative principal U(1)-bundles of arbitrary dimension and a co...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
We study spectral triples over noncommutative principal U(1) bundles. Basing on the classical situat...
We generalise the construction of fuzzy CPN in a manner that allows us to access all noncommutative...
We generalise the construction of fuzzy CPN in a manner that allows us to access all noncommutative...