A fundamental geometry of quantum physics.
Black holes in higher dimensions.
Équations d'onde à 5 dimensions
Geometrodynamics of wormholes
Ground states of supersymmetric matrix models
We consider supersymmetric matrix Hamiltonians. The existence of a zero-energy bound state, in particular for the model, is of interest in M-theory. While we do not quite prove its existence, we show that the decay at infinity such a state would have is compatible with normalizability (and hence existence) in . Moreover, it would be unique. Other values of , where the situation is somewhat different, shall also be addressed. The analysis is based on a Born-Oppenheimer approximation. This seminar...
Hidden symmetries of -theory and its dynamical realization.
Kaluza-Klein or fibre bundles?
Metric tensors for homogeneous, isotropic, 5-dimensional pseudo Riemannian models.
On brane solutions related to non-singular Kac-Moody algebras.
On the invariance properties and the hamiltonian of the unified affine electromagnetism and gravitation theories
Optimal inequalities for embedded space-times
Schrödinger-like dilaton gravity.
The theory of Kaluza-Klein-Jordan-Thiry revisited