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In August/September 2000, a group of 80 physicists from 53 laboratories in 15 countries met in Erice, Italy, to participate in the 38th Course of the International School of Subnuclear Physics. This book constitutes the proceedings of that meeting. It focuses on the theoretical investigation of several basic unity issues, including: (1) the understanding of gauge theories in both their continuum and lattice versions; (2) the possible existence and relevance of large extra dimensions together with the resultant lowering of the Planck/string scale to the TeV range; (3) the origin and structure o

Particles (Nuclear Physics) --- Gauge Fields (Physics) --- Science --- Gauge fields (Physics) --- Particles (Nuclear physics)

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Optique quantique. --- Gravité quantique. --- Champs de jauge (physique) --- Géométrie différentielle non commutative. --- Quantum optics. --- Quantum gravity. --- Gauge fields (Physics) --- Noncommutative differential geometry.

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514.8 --- 514.1 --- Quantum field theory --- -Geometric quantization --- Gauge fields (Physics) --- Three-manifolds (Topology) --- Invariants --- 3-manifolds (Topology) --- Manifolds, Three dimensional (Topology) --- Three-dimensional manifolds (Topology) --- Low-dimensional topology --- Topological manifolds --- Fields, Gauge (Physics) --- Gage fields (Physics) --- Gauge theories (Physics) --- Field theory (Physics) --- Group theory --- Symmetry (Physics) --- Geometry, Quantum --- Quantization, Geometric --- Quantum geometry --- Geometry, Differential --- Quantum theory --- Relativistic quantum field theory --- Relativity (Physics) --- 514.1 General geometry --- General geometry --- 514.8 Geometric study of objects of mechanics and physics --- Geometric study of objects of mechanics and physics --- Mathematics --- Geometric quantization --- Geometric quantization. --- Invariants. --- Théorie quantique des champs --- Quantification géométrique --- Champs de jauge (physique) --- Variétés topologiques à 3 dimensions --- Mathematics. --- Mathématiques --- Quantification géométrique. --- Variétés topologiques à 3 dimensions. --- Mathématiques.