Maxwell Electrodynamics & Boson Fields in Spaces of Constant Curvature

Introduction; Maxwell Equations, Geometry Effects on Constitutive Relations; Electrodynamics, Complex Rotation Group, Media, Gravity; DiracKahler Field Theory, 2-Potential Approach to Electrodynamics; 10-Dimensional Matrix Approach; DiracKahler Theory, Relation between Spinor & Tensor Formulations; Graviton in a Curved Space-Time Background & Gauge Symmetry; Particle with Spin 2 & Anomalous Magnetic Moment; Spherical Solutions for DiracKahler & Dirac Particles; Electromagnetic Spherical Solutions in Models S3 & H3; 10-Dimensional Spherical Solutions in Riemann space S3; Solutions with Cylindric Symmetry in Spherical Space; Solutions with Cylindric Symmetry in Lobachevsky Space; On Simulating a Medium with Special Properties by Lobachevsky Geometry; Maxwell Equations, Squaring Procedure, & Separation of the Variables; Helicity Operator & Spin 1 Field in Lobachevsky & Rieman Models; Spin 1 Particle in the Coulomb Field; Particle with Spin 1 in a Magnetic Field; Particle with Spin 1 in a Magnetic Field on the Hyperbolic Plane; Particle with Spin 1 in a Magnetic Field on the Spherical Plane; Electromagnetic Waves in de Sitter Space-Time; Spherical Waves of Spin 1 Particle in Anti de Sitter Space-Time; Calculation of the Reflection Coefficient for Particles in de Sitter Space; On Solutions of Maxwell Equations in the Schwarzschild Space-Time; Conclusions & Summaries; Bibliography; Index.