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Page 47
... momentum and energy are conserved in an energetically - closed system . The total energy includes energies of all forms , including that of interaction . Conservation of energy and momentum also implies that the angular momentum tensor ...
... momentum and energy are conserved in an energetically - closed system . The total energy includes energies of all forms , including that of interaction . Conservation of energy and momentum also implies that the angular momentum tensor ...
Page 372
... momentum [ kgms ] ( 6.17 ) magnetic dipole moment [ Am2 ] ( 3.85 ) mechanical momentum [ kgms ] ( 6.18 ) electric charge [ C ] ( 2.17 ) radius vector from the origin [ m ] ( 1.1 ) world distance [ m ] ( 1.22 ) energy current density ...
... momentum [ kgms ] ( 6.17 ) magnetic dipole moment [ Am2 ] ( 3.85 ) mechanical momentum [ kgms ] ( 6.18 ) electric charge [ C ] ( 2.17 ) radius vector from the origin [ m ] ( 1.1 ) world distance [ m ] ( 1.22 ) energy current density ...
Page 398
... momentum 182 tensors 80,104,265,267 Electrostriction 189,205 Energy 36 current density 64 density 62 momentum tensor 63,236 Eötvös experiment 231 Equation of conservation of charge on a surface 163 in a volume 70,266 Event horizon ...
... momentum 182 tensors 80,104,265,267 Electrostriction 189,205 Energy 36 current density 64 density 62 momentum tensor 63,236 Eötvös experiment 231 Equation of conservation of charge on a surface 163 in a volume 70,266 Event horizon ...
Contents
Kinematics in Inertial Axes | 1 |
Dynamics in Inertial Axes 34 2 2 2 2 F F L | 34 |
Vacuum Electrodynamics in Inertial Axes | 69 |
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acceleration angle Bladel body boundary conditions Cerenkov effect Christoffel symbols clock conducting conductor constitutive equations contravariant components cose curl current density cylinder derived dipole discussed Doppler dx² dyadic Einstein electric field electromagnetic tensor electromagnetic waves electron energy evaluate example expression first-order force four-vector four-velocity Fourier frequency function given grad gravitational field h₂ hence incident field incident wave inertial frame laboratory frame Lorentz transformation magnetic field Maxwell's equations medium metric tensor momentum motion moving with velocity observer obtained particle perpendicular photon Phys plane wave plasma polarization problem propagation radiation reflected relationship relativistic respect rest axes rest frame rest mass rotating coordinates Scattering Schwarzschild metric Shiozawa shows sine slab solution space sphere stationary surface tion transformation equations uniform v²/c² vanish vector yields zero αβ ΩΡ аф ах