A general formalism is developed that allows the construction of a field theory on quantum spaces which are deformations of ordinary spacetime. The symmetry group of spacetime (Poincare group) is replaced by a quantum group. This formalism is demonstrated for the kappa-deformed Poincare algebra and its quantum space. The algebraic setting is mapped to the algebra of functions of commuting variables with a suitable star-product. Fields are elements of this function algebra. The Dirac and Klein-Gordon equation are defined and an action is found from which they can be derived
The recent construction and analysis of deformations of quantum field theories by warped convolution...
We consider $\kappa$-deformed relativistic symmetries described algebraically by modified Majid-Rueg...
The recent construction and analysis of deformations of quantum field theories by warped convolution...
A general formalism is developed that allows the construction of a field theory on quantum spaces wh...
The dissertation presents possibilities of applying noncommutative spacetimes description, particula...
The construction and analysis of deformations of quantum field theories by warped convolutions is ex...
In this paper we study the quantisation of scalar field theory in $$\kappa $$-deformed space-time. U...
Noncommutative (deformed, quantum) spaces are deformations of the usual commutative space-time. They...
We shall outline two ways of introducing the modification of Einstein's relativistic symmetries of s...
Two one-parameter families of twists providing kappa-Minkowski * -product deformed spacetime are con...
Several issues concerning quantum kappa-Poincare algebra are discussed and reconsidered. We propose ...
The kappa-deformation of the 2+1 anti-de Sitter, Poincare and de Sitter groups is studied within a u...
Noncommutative (deformed, quantum) spaces are deformations of the usual commutative space-time. They...
We propose a definition of a Poincare algebra for a two-dimensional spacetime with one discretized d...
Noncommutative (deformed, quantum) spaces are deformations of the usual commutative space-time. They...
The recent construction and analysis of deformations of quantum field theories by warped convolution...
We consider $\kappa$-deformed relativistic symmetries described algebraically by modified Majid-Rueg...
The recent construction and analysis of deformations of quantum field theories by warped convolution...
A general formalism is developed that allows the construction of a field theory on quantum spaces wh...
The dissertation presents possibilities of applying noncommutative spacetimes description, particula...
The construction and analysis of deformations of quantum field theories by warped convolutions is ex...
In this paper we study the quantisation of scalar field theory in $$\kappa $$-deformed space-time. U...
Noncommutative (deformed, quantum) spaces are deformations of the usual commutative space-time. They...
We shall outline two ways of introducing the modification of Einstein's relativistic symmetries of s...
Two one-parameter families of twists providing kappa-Minkowski * -product deformed spacetime are con...
Several issues concerning quantum kappa-Poincare algebra are discussed and reconsidered. We propose ...
The kappa-deformation of the 2+1 anti-de Sitter, Poincare and de Sitter groups is studied within a u...
Noncommutative (deformed, quantum) spaces are deformations of the usual commutative space-time. They...
We propose a definition of a Poincare algebra for a two-dimensional spacetime with one discretized d...
Noncommutative (deformed, quantum) spaces are deformations of the usual commutative space-time. They...
The recent construction and analysis of deformations of quantum field theories by warped convolution...
We consider $\kappa$-deformed relativistic symmetries described algebraically by modified Majid-Rueg...
The recent construction and analysis of deformations of quantum field theories by warped convolution...