A Killing-Yano tensor is an antisymmetric tensor obeying a first-order differential constraint similar to that obeyed by a Killing vector. In this article we consider generalisations of such objects, focusing on the conformal case. These generalised conformal Killing-Yano tensors are of mixed symmetry type and obey the constraint that the largest irreducible representation of(n) contained in the tensor constructed from the first-derivative applied to such an object should vanish. Such tensors appear naturally in the context of spinning particles having N-0 = 1 worldline supersymmetry and in the related problem of higher symmetries of Dirac operators. Generalisations corresponding to extended worldline supersymmetries and to spacetime supers...
In this thesis, the basic properties of the Killing family of tensors (Killing vector, Killing tenso...
By using the concept of isometry Killing vectors were introduced. Generalizing the Killing vectors K...
We show that the Euclidean Kerr-NUT-(A)dS metric in $2m$ dimensions locally admits $2^m$ hermitian c...
A Killing-Yano tensor is an antisymmetric tensor obeying a first-order differential constraint simil...
A Killing-Yano tensor is an antisymmetric tensor obeying a first-order differential constraint simil...
We construct the Killing(-Yano) tensors for a large class of charged black holes in higher dimension...
We construct the Killing(-Yano) tensors for a large class of charged black holes in higher dimension...
Killing-Yano tensors are natural generalizations of Killing vectors. We investigate whether Killing-...
We show that, on spacetimes which admit Yano tensors, it is possible to construct operators that (an...
We show how, for all dimensions and signatures, a symmetry operator for the massless Dirac equation ...
The second order Killing and conformal tensors are analyzed in terms of their spectral decomposition...
General N = (1, 0) supergravity-matter systems in six dimensions may be described using one of the t...
General N = (1, 0) supergravity-matter systems in six dimensions may be described using one of the t...
In this paper we derive the most general first-order symmetry operator commuting with the Dirac oper...
In this contribution we have collected some facts about Killing and Killing-Yano tensors that we fee...
In this thesis, the basic properties of the Killing family of tensors (Killing vector, Killing tenso...
By using the concept of isometry Killing vectors were introduced. Generalizing the Killing vectors K...
We show that the Euclidean Kerr-NUT-(A)dS metric in $2m$ dimensions locally admits $2^m$ hermitian c...
A Killing-Yano tensor is an antisymmetric tensor obeying a first-order differential constraint simil...
A Killing-Yano tensor is an antisymmetric tensor obeying a first-order differential constraint simil...
We construct the Killing(-Yano) tensors for a large class of charged black holes in higher dimension...
We construct the Killing(-Yano) tensors for a large class of charged black holes in higher dimension...
Killing-Yano tensors are natural generalizations of Killing vectors. We investigate whether Killing-...
We show that, on spacetimes which admit Yano tensors, it is possible to construct operators that (an...
We show how, for all dimensions and signatures, a symmetry operator for the massless Dirac equation ...
The second order Killing and conformal tensors are analyzed in terms of their spectral decomposition...
General N = (1, 0) supergravity-matter systems in six dimensions may be described using one of the t...
General N = (1, 0) supergravity-matter systems in six dimensions may be described using one of the t...
In this paper we derive the most general first-order symmetry operator commuting with the Dirac oper...
In this contribution we have collected some facts about Killing and Killing-Yano tensors that we fee...
In this thesis, the basic properties of the Killing family of tensors (Killing vector, Killing tenso...
By using the concept of isometry Killing vectors were introduced. Generalizing the Killing vectors K...
We show that the Euclidean Kerr-NUT-(A)dS metric in $2m$ dimensions locally admits $2^m$ hermitian c...