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arxiv: math-ph/0404061 · v4 · submitted 2004-04-26 · 🧮 math-ph · math.MP· physics.plasm-ph

The relationship between the Wigner-Weyl kinetic formalism and the complex geometrical optics method

classification 🧮 math-ph math.MPphysics.plasm-ph
keywords geometricalopticscomplexkineticformalismmethodrelationshipsolution
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The relationship between two different asymptotic techniques developed in order to describe the propagation of waves beyond the standard geometrical optics approximation, namely, the Wigner-Weyl kinetic formalism and the complex geometrical optics method, is addressed. More specifically, a solution of the wave kinetic equation, relevant to the Wigner-Weyl formalism, is obtained which yields the same wavefield intensity as the complex geometrical optics method. Such a relationship is also discussed on the basis of the analytical solution of the wave kinetic equation specific to Gaussian beams of electromagnetic waves propagating in a ``lens-like'' medium for which the complex geometrical optics solution is already available.

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