Let M be a closed spin manifold of dimension congruent to 3 modulo 4. We give a simple proof of the fact that the space of metrics on M with invertible Dirac operator is either empty or it has infinitely many path components
In this PhD thesis we investigate the space R^inv(M): the space of riemannian metrics on a spin mani...
AbstractWe investigate the coupling of the minimal surface equation with a spinor of harmonic type. ...
We show that the moduli space of nonnegatively curved metrics on each member of a large class of 2-c...
We consider Dirac operators on odd-dimensional compact spin manifolds which are twisted by a product...
AbstractLet M be a compact spin manifold with a chosen spin structure. The Atiyah–Singer index theor...
Let M be a closed spin manifold of dimension at least three with a fixed topological spin structure....
Let (M, g) be a compact Riemannian spin manifold. The Atiyah- Singer index theorem yields a lower bo...
We show that for a suitable class of 'Dirac-like' operators there holds a Gluing Theorem for connect...
Abstract. Consider the class of n-dimensional Riemannian spin manifolds with bounded sectional curva...
We use invariants related to η invariants of Dirac operators to distinguish path components of modul...
We consider a Riemannian spin manifold (M, g) with a fixed spin structure. The zero sets of solution...
In this article, we prove that on any compact spin manifold of dimension , there exists a metric, fo...
We prove that the mass endomorphism associated to the Dirac operator on a Riemannian manifold is non...
Let M be a closed spin manifold and let N be a closed manifold. For maps f:M -> N and Riemannian met...
In this thesis we study the non-linear Dirac operator in dimension four and the associated generali...
In this PhD thesis we investigate the space R^inv(M): the space of riemannian metrics on a spin mani...
AbstractWe investigate the coupling of the minimal surface equation with a spinor of harmonic type. ...
We show that the moduli space of nonnegatively curved metrics on each member of a large class of 2-c...
We consider Dirac operators on odd-dimensional compact spin manifolds which are twisted by a product...
AbstractLet M be a compact spin manifold with a chosen spin structure. The Atiyah–Singer index theor...
Let M be a closed spin manifold of dimension at least three with a fixed topological spin structure....
Let (M, g) be a compact Riemannian spin manifold. The Atiyah- Singer index theorem yields a lower bo...
We show that for a suitable class of 'Dirac-like' operators there holds a Gluing Theorem for connect...
Abstract. Consider the class of n-dimensional Riemannian spin manifolds with bounded sectional curva...
We use invariants related to η invariants of Dirac operators to distinguish path components of modul...
We consider a Riemannian spin manifold (M, g) with a fixed spin structure. The zero sets of solution...
In this article, we prove that on any compact spin manifold of dimension , there exists a metric, fo...
We prove that the mass endomorphism associated to the Dirac operator on a Riemannian manifold is non...
Let M be a closed spin manifold and let N be a closed manifold. For maps f:M -> N and Riemannian met...
In this thesis we study the non-linear Dirac operator in dimension four and the associated generali...
In this PhD thesis we investigate the space R^inv(M): the space of riemannian metrics on a spin mani...
AbstractWe investigate the coupling of the minimal surface equation with a spinor of harmonic type. ...
We show that the moduli space of nonnegatively curved metrics on each member of a large class of 2-c...
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