McGill.CA / Science / Department of Physics

Travelling Faster than the Speed of Light in Non-commutative Geometry

Aki Hashimoto

Institute for Advanced Study
Princeton

We consider soliton solutions to gauge theories in non-commutative geometry and demonstrate a remarkable fact that these objects can travel faster than the speed of light for arbitrarily long distances, dispite the fact that theory is apprently Lorentz invariant at large distances. An explanation of this phenomenon will be provided in terms of string theory.

Wednesday, January 31st 2001, 15:30
Ernest Rutherford Physics Building, room 305