AbstractWe generalize noncommutative gauge theory using Nambu–Poisson structures to obtain a new type of gauge theory with higher brackets and gauge fields. The approach is based on covariant coordinates and higher versions of the Seiberg–Witten map. We construct a covariant Nambu–Poisson gauge theory action, give its first order expansion in the Nambu–Poisson tensor and relate it to a Nambu–Poisson matrix model
We investigate the decomposition of noncommutative gauge potential (A) over cap (i), and find that i...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
We present a covariant canonical formalism for noncommutative (NC) gravity, and in general for NC ge...
AbstractWe generalize noncommutative gauge theory using Nambu–Poisson structures to obtain a new typ...
We generalize noncommutative gauge theory using Nambu–Poisson structures to obtain a new type of gau...
We propose a field theoretical model defined on non-commutative space-time with non-constant non-com...
The gauge symmetry of volume-preserving diffeomorphism (VPD) is generated by the Nambu-Poisson brack...
We study the relation between Donaldson–Thomas theory of Calabi–Yau threefolds and a six-dimensional...
Starting from the usual bosonic membrane action, we develop the geometry suitable for the descriptio...
We construct a family of four-dimensional noncommutative deformations of U(1) gauge theory following...
The semiclassical limit of full non-commutative gauge theory is known as Poisson gauge theory. In th...
We define a super Nambu-Poisson algebra over a super manifold. A super Nambu bracket does not satisf...
In this paper we find some interesting algebraic structure of Nambu Poisson manifold and also we pro...
The Seiberg-Witten map for noncommutative Yang-Mills theories is studied and methods for its explic...
The following full text is a preprint version which may differ from the publisher's version
We investigate the decomposition of noncommutative gauge potential (A) over cap (i), and find that i...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
We present a covariant canonical formalism for noncommutative (NC) gravity, and in general for NC ge...
AbstractWe generalize noncommutative gauge theory using Nambu–Poisson structures to obtain a new typ...
We generalize noncommutative gauge theory using Nambu–Poisson structures to obtain a new type of gau...
We propose a field theoretical model defined on non-commutative space-time with non-constant non-com...
The gauge symmetry of volume-preserving diffeomorphism (VPD) is generated by the Nambu-Poisson brack...
We study the relation between Donaldson–Thomas theory of Calabi–Yau threefolds and a six-dimensional...
Starting from the usual bosonic membrane action, we develop the geometry suitable for the descriptio...
We construct a family of four-dimensional noncommutative deformations of U(1) gauge theory following...
The semiclassical limit of full non-commutative gauge theory is known as Poisson gauge theory. In th...
We define a super Nambu-Poisson algebra over a super manifold. A super Nambu bracket does not satisf...
In this paper we find some interesting algebraic structure of Nambu Poisson manifold and also we pro...
The Seiberg-Witten map for noncommutative Yang-Mills theories is studied and methods for its explic...
The following full text is a preprint version which may differ from the publisher's version
We investigate the decomposition of noncommutative gauge potential (A) over cap (i), and find that i...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
We present a covariant canonical formalism for noncommutative (NC) gravity, and in general for NC ge...