Kappa-deformed quantum field theory and Casimir effect
M. V. Cougo-Pinto, C. Farina, J. F. M. Mendes
Abstract
We consider the quantization of a scalar kappa-deformed field up to the point of obtaining an expression for its vacuum energy. The expression is given by the half sum of the field frequencies, as in the non-deformed case, but with the frequencies obeying the kappa-deformed dispersion relation. We consider a set of kappa-deformed Maxwell equations and show that for the purpose of calculating the Casimir energy the Maxwell field, as in the non-deformed case, behaves as a pair of scalar fields. Those results provide a foundation for computing the Casimir energy starting from the the half sum of field frequencies. A method of calculation starting from this expression is briefly described.
Create a lesson
Related papers
Non-Coulomb Q-Cohomology and Quantum Lifting
Tanay Kibe, Sam van Leuven, Kayleigh Mathieson
Aspects of Codimension two Holography in de Sitter Space
Kanhu Kishore Nanda, Somnath Porey, Masataka Watanabe et al.
Monopole-deformed Kim-Park dualities from elementary dualities
Sungjoon Kim, Jehyun Lee
Vortex clusters and vortex-filled bubbles in a modified Abelian-Higgs model
D. Miguélez-Caballero, S. Navarro-Obregón, Muneto Nitta et al.
One generation of the Standard Model as a quantum error-correcting code
Shiroman Prakash, K. L. Ramya
Renormalization of Quantum Gravity with Lagrange Multiplier Fields
F. T. Brandt, J. Frenkel, S. Martins-Filho et al.