Motivated by the apparent dependence of string σ models on the sum of spacetime metric and antisymmetric tensor fields, we reconsider gravity theories constructed from a nonsymmetric metric. We first show, by expanding in powers of the antisymmetric field, that all such ‘‘geometrical’’ theories homogeneous in second derivatives violate standard physical requirements: ghost freedom, absence of algebraic inconsistencies, or continuity of degree-of-freedom content. This no-go result applies in particular to the old unified theory of Einstein and its recent avatars. However, we find that the addition of nonderivative, ‘‘cosmological’’ terms formally restores consistency by giving a mass to the antisymmetric tensor field, thereby transmuting it ...
We explore how the IR pathologies of noncommutative field theory are resolved when the theory is rea...
Gauge theories of conformal spacetime symmetries are presented which merge features of Yang-Mills th...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
Motivated by the apparent dependence of string σ models on the sum of spacetime metric and antisymme...
It has recenty been noted that the nonsymmetric metric model of gravity faces severe observational c...
In this paper we discuss on the phenomenological footprints of gauge invariant theories of gravity w...
We consider the linearized nonsymmetric theory of gravitation (NGT) within the background of an expa...
We consider the free propagation of totally symmetric massive bosonic fields in nontrivial backgroun...
We review some aspects of the implementation of spacetime symmetries in noncommutative field theorie...
We investigate the possibility of constructing a locally supersymmetric extension of NGT (Nonsymmetr...
We review the often forgotten fact that gravitation theories invariant under local de Sitter, anti-d...
In this paper the noncommutative gravity is treated as a gauge theory ofthe noncommutative SO(2; 3)*...
In a recent paper [1], it was introduced a new class of gravitational theories with two local degree...
We discuss the nature of quantum field theories involving gravity that are classically scale-invaria...
AbstractWe show that after the Seiberg–Witten map is performed the action for noncommutative field t...
We explore how the IR pathologies of noncommutative field theory are resolved when the theory is rea...
Gauge theories of conformal spacetime symmetries are presented which merge features of Yang-Mills th...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
Motivated by the apparent dependence of string σ models on the sum of spacetime metric and antisymme...
It has recenty been noted that the nonsymmetric metric model of gravity faces severe observational c...
In this paper we discuss on the phenomenological footprints of gauge invariant theories of gravity w...
We consider the linearized nonsymmetric theory of gravitation (NGT) within the background of an expa...
We consider the free propagation of totally symmetric massive bosonic fields in nontrivial backgroun...
We review some aspects of the implementation of spacetime symmetries in noncommutative field theorie...
We investigate the possibility of constructing a locally supersymmetric extension of NGT (Nonsymmetr...
We review the often forgotten fact that gravitation theories invariant under local de Sitter, anti-d...
In this paper the noncommutative gravity is treated as a gauge theory ofthe noncommutative SO(2; 3)*...
In a recent paper [1], it was introduced a new class of gravitational theories with two local degree...
We discuss the nature of quantum field theories involving gravity that are classically scale-invaria...
AbstractWe show that after the Seiberg–Witten map is performed the action for noncommutative field t...
We explore how the IR pathologies of noncommutative field theory are resolved when the theory is rea...
Gauge theories of conformal spacetime symmetries are presented which merge features of Yang-Mills th...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...