Interference of plane light waves with different polarizations and the Jones matrix formalism
Nikolai F. Kubrakov
Abstract
Nikolai F. Kubrakov
Abstract
A new method is developed to solve the interference problem that involves two plane monochromatic waves of equal frequency provided these waves, in general, have different polarizations and their wave vectors are arbitrarily oriented. Using a three-dimensional generalized Jones vector, we find analytical solutions for the spatial-intensity distribution of the total wave and (at certain orientations of the wave vectors) for the parameters characterizing its polarization state. The results of the work are applied to wide variety of interference problems.
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A new method is developed to solve the interference problem that involves two plane monochromatic waves of equal frequency provided these waves, in general, have different polarizations and their wave vectors are arbitrarily oriented. Using a three-dimensional generalized Jones vector, we find analytical solutions for the spatial-intensity distribution of the total wave and (at certain orientations of the wave vectors) for the parameters characterizing its polarization state. The results of the work are applied to wide variety of interference problems.
Key concepts: Monochromatic color, Polarization (electrochemistry), Plane wave, Physics, Optics, Interference (communication), Formalism (music), Monochromatic electromagnetic plane wave