Electricity and MagnetismA text for the standard electro-magnetism course for students in physics and engineering. Treats requisite theory with extensive examples of real-world applications. Offers coverage of topics neglected in most texts at this level, such as macroscopic vs. microscopic properties of matter. Also features a shorter, more student-oriented presentaton of the material, larger problem sets, and thorough discussion of alternative solution methods. |
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Page 560
... along the z axis relative to S. The motion is such that the coordinate axes stay parallel and that at t = 0 they coincide . The relation between the 560 SPECIAL THEORY OF RELATIVITY - ELECTRODYNAMICS Lorentz Transformation.
... along the z axis relative to S. The motion is such that the coordinate axes stay parallel and that at t = 0 they coincide . The relation between the 560 SPECIAL THEORY OF RELATIVITY - ELECTRODYNAMICS Lorentz Transformation.
Page 562
... Transformation ) . The Lorentz transformation given by Eq . ( 17.2 ) reduces to the Galilean transformation in the range of low speeds such that v / c < 1. Neglecting terms of order v2 / c2 or higher in these equations gives x = x ' y ...
... Transformation ) . The Lorentz transformation given by Eq . ( 17.2 ) reduces to the Galilean transformation in the range of low speeds such that v / c < 1. Neglecting terms of order v2 / c2 or higher in these equations gives x = x ' y ...
Page 576
... Lorentz Transformation as an Orthogonal Transformation Equation ( 17.41 ) means that the Lorentz transformation is an orthogonal transformation . In this example we will determine the implication of this condition on the coefficients av ...
... Lorentz Transformation as an Orthogonal Transformation Equation ( 17.41 ) means that the Lorentz transformation is an orthogonal transformation . In this example we will determine the implication of this condition on the coefficients av ...
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Common terms and phrases
4περ A₁ Ampere's law angle atoms axis B₁ B₂ boundary conditions C₁ calculated capacitance capacitor charge density charge distribution charge q circuit coefficients components conducting conductor Consider constant coordinates current density cylinder dependence Determine dielectric displacement distance E₁ E₂ electric dipole electric field electromagnetic electron electrostatic element energy Example external ferromagnetic Figure flux force frequency function Gauss given by Eq gives hence inductance inside integral interface k₁ Laplace's equation linear loop Lorentz Lorentz transformation macroscopic magnetic field magnetic moment material Maxwell's equations medium molecules n₂ normal P₁ P₂ plane plates point charge polarization Poynting vector problem R₁ radiation radius region relation result RLC circuit scalar potential shown in Fig solenoid solution space sphere spherical surface charge transformation unit vector vector potential velocity voltage wire zero Απ Απερ μο