Gravitational phenomenology in higher-dimensional theories and strings
- 15 September 1989
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review D
- Vol. 40 (6), 1886-1903
- https://doi.org/10.1103/physrevd.40.1886
Abstract
We investigate gravitational phenomenology in compactified higher-dimensional theories, with particular emphasis on the consequences in string theory of tensor-induced spontaneous Lorentz-symmetry breaking. The role played by this mechanism in causing a gravitational version of the Higgs effect and in compactification is explored. The experimental viability of compactified theories with zero modes is considered by examining nonleading but observable gravitational effects. Additional constraints from the observed cosmological properties of the Universe are uncovered. Our investigations significantly constrain many theories involving extra dimensions in their perturbative regime. To resolve the phenomenological difficulties one must generate masses for the higher-dimensional components of the metric while leaving massless the physical spacetime components. Some possibilities for overcoming this metric-mass problem are suggested. An open issue is whether the metric-mass problem is resolved in string theory.Keywords
This publication has 68 references indexed in Scilit:
- Phenomenological gravitational constraints on strings and higher-dimensional theoriesPhysical Review Letters, 1989
- Spontaneous breaking of Lorentz symmetry in string theoryPhysical Review D, 1989
- Non-commutative geometry and string field theoryNuclear Physics B, 1986
- Kaluza-Klein supergravityPhysics Reports, 1986
- Vacuum configurations for superstringsNuclear Physics B, 1985
- General relativity with spin and torsion: Foundations and prospectsReviews of Modern Physics, 1976
- Can Gravitation Have a Finite Range?Physical Review D, 1972
- On fibering certain foliated manifolds overS1Topology, 1970
- Quantentheorie und f nfdimensionale Relativit tstheorieThe European Physical Journal A, 1926
- The Atomicity of Electricity as a Quantum Theory LawNature, 1926