# 0 70 10 50 v 1 1 8 Ja n 20 07 GEOMETRY OF THE AHARONOV-BOHM EFFECT

@inproceedings{Huerfano2007071, title={0 70 10 50 v 1 1 8 Ja n 20 07 GEOMETRY OF THE AHARONOV-BOHM EFFECT}, author={R. S. Huerfano and M. A. L{\'o}pez and M. Socolovsky}, year={2007} }

We show that the connection responsible for any abelian or non abelian Aharonov-Bohm effect with n parallel " magnetic " flux lines in R 3 , lies in a trivial G-principal bundle P → M , i.e. P is isomorphic to the product M × G, where G is any path connected topological group; in particular a connected Lie group. We also show that two other bundles are involved: the universal covering space˜M → M , where path integrals are computed, and the associated bundle P × G C m → M , where the wave… Expand

#### References

SHOWING 1-7 OF 7 REFERENCES

Gravitational analogue of the Aharonov-Bohm effect in four and three dimensions.

- Physics, Medicine
- Physical review. D, Particles and fields
- 1987

A non-Abelian Aharonov-Bohm effect in the framework of Feynman pseudo-classical path integrals

- Physics
- 1987

Search for unorthodox phenomena by neutron interference experiments

- 1983