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Chapter 13 Maxwell’s Equations and Electromagnetic Waves

Chapter 13 Maxwell s Equations and Electromagnetic Waves The Displacement Gauss s Law for Maxwell s Plane Electromagnetic One-Dimensional Wave Standing Electromagnetic Poynting Example : Solar Example : Intensity of a Standing Energy Momentum and Radiation Production of Electromagnetic Animation : Electric Dipole Radiation Animation : Electric Dipole Radiation Animation : Radiation From a Quarter-Wave Plane Sinusoidal Electromagnetic Appendix: Reflection of Electromagnetic Waves at Conducting 13-35 Problem-Solving Strategy: Traveling Electromagnetic Solved Plane Electromagnetic One-Dimensional Wave Poynting Vector of a Charging Po

the absence of sources where , the above equations become J G Q=0, I=0 00 0 0 S B S E d d d dt d d d dt µε ⋅= Φ ⋅=− ⋅= Φ ⋅= ∫∫ ∫ ∫∫ ∫ EA Es BA Bs GG GG GG GG w v w v (13.3.2) An important consequence of Maxwell’s equations, as we shall see below, is the

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