Convergence of Quantum Electrodynamics in a Curved Modification of Minkowski Space

Details Convergence of Quantum Electrodynamics in a Curved Modification of Minkowski Space Convergence of Quantum Electrodynamics in a Curved Modification of Minkowski Space

Feb 1994

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1994pnas...91..962s&link_type=abstract

Proceedings of the National Academy of Sciences of the United States of America, Volume 91, Issue 3, pp. 962-963

Computer Science

Scientific paper

The interaction and total hamiltonians for quantum electrodynamics, in the interaction representation, are entirely regular self-adjoint operators in Hilbert space, in the universal covering manifold M of the conformal compactification of Minkowski space M_o. (M is conformally equivalent to the Einstein universe E, in which M_o may be canonically imbedded.) In a fixed Lorentz frame this may be expressed as convergence in a spherical space with suitable periodic boundary conditions in time. The traditional relativistic theory is the formal limit of the present variant as the space curvature vanishes.

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