Module 8.3 Circular Polarization |
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Formula: Ex(t, z) = E1sin(ωt − βz + δx ) Ey(t, z) = E2sin(ωt − βz + δy ) Etotal(t, z) = x E1 sin (ωt − βz + δx) + y E2sin(ωt − βz + δy ) | Introduction: Amplitude Ex=Amplitude Ey , |δx-δy| = 90 degrees => The phase difference between Ex and Ey is 90 degree It is a right-hand circularly polarized (RHCP) wave when the phase of Ex leads, and it rotates counterclockwise in the xy plane. It is a left-hand circularly polarized (LHCP) wave when the phase of Ey leads, and it rotates clockwise on a plane with Z=0. | |