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Theoretical physicists working at a blackboard collaboration pod in the Beecroft building.
Credit: Jack Hobhouse

Prof Andre Lukas

Professor of Theoretical Physics, Head of Theoretical Physics

Research theme

  • Fundamental particles and interactions
  • Fields, strings, and quantum dynamics

Sub department

  • Rudolf Peierls Centre for Theoretical Physics

Research groups

  • Particle theory
Andre.Lukas@physics.ox.ac.uk
Telephone: 01865 (2)73953
Rudolf Peierls Centre for Theoretical Physics, room 70.11
  • About
  • Publications

Solar neutrino oscillation from large extra dimensions

(2000)

Authors:

Andre Lukas, Pierre Ramond, Andrea Romanino, Graham G Ross

Cosmological Perturbations in Brane-World Theories: Formalism

(2000)

Authors:

C van de Bruck, M Dorca, RH Brandenberger, A Lukas

A Brane-World Explanation of the KARMEN Anomaly

(2000)

Authors:

Andre Lukas, Andrea Romanino

Heterotic M-Theory Cosmology in Four and Five Dimensions

(2000)

Authors:

Matthias Braendle, Andre Lukas, Burt A Ovrut

Boundary inflation

Physical Review D Particles Fields Gravitation and Cosmology 61:2 (2000)

Abstract:

Inflationary solutions are constructed in a specific five-dimensional model with boundaries motivated by heterotic M theory. We concentrate on the case where the vacuum energy is provided by potentials on those boundaries. It is pointed out that the presence of such potentials necessarily excites bulk fields. We distinguish a linear and a non-linear regime for those modes. In the linear regime, inflation can be discussed in an effective four-dimensional theory in the conventional way. This effective action is derived by integrating out the bulk modes. Therefore, these modes do not give rise to excited Kaluza-Klein modes from a four-dimensional perspective. We lift a four-dimensional inflating solution up to five dimensions where it represents an inflating domain wall pair. This shows explicitly the inhomogeneity in the fifth dimension. We also demonstrate the existence of inflating solutions with unconventional properties in the non-linear regime. Specifically, we find solutions with and without an horizon between the two boundaries. These solutions have certain problems associated with the stability of the additional dimension and the persistence of initial excitations of the Kaluza-Klein modes. 漏 1999 The American Physical Society.

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