2008Journal of Modern OpticsRequires access

Distribution of polarization vector for evanescent optical near-field

S. M. Iftiquar

Open publisher page 2 citations

Abstract

An analysis with the Fresnel formula is presented as possible ways of creating an elliptically polarized evanescent optical field from a linearly polarized laser beam. Under a certain condition a quadrature phase difference is created while light faces total reflection. It has been observed that there is a translational symmetry of the field normal to the plane of incidence (Y-axis); in this direction the field is always linearly polarized. In the other orthogonal directions the field can be elliptically polarized. Looking normal to the plane of the interface (along the Z-axis), one can see an elliptical polarization with varying ellipticity at various z. A circular polarization is also achievable at some particular combination of angle of polarization vector and angle of incidence.

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What this paper is about

An analysis with the Fresnel formula is presented as possible ways of creating an elliptically polarized evanescent optical field from a linearly polarized laser beam. Under a certain condition a quadrature phase difference is created while light faces total reflection. It has been observed that there is a translational symmetry of the field normal to the plane of incidence (Y-axis); in this direction the field is always linearly polarized. In the other orthogonal directions the field can be elliptically polarized. Looking normal to the plane of the interface (along the Z-axis), one can see an elliptical polarization with varying ellipticity at various z. A circular polarization is also achievable at some particular combination of angle of polarization vector and angle of incidence.

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Available abstract

An analysis with the Fresnel formula is presented as possible ways of creating an elliptically polarized evanescent optical field from a linearly polarized laser beam. Under a certain condition a quadrature phase difference is created while light faces total reflection. It has been observed that there is a translational symmetry of the field normal to the plane of incidence (Y-axis); in this direction the field is always linearly polarized. In the other orthogonal directions the field can be elliptically polarized. Looking normal to the plane of the interface (along the Z-axis), one can see an elliptical polarization with varying ellipticity at various z. A circular polarization is also achievable at some particular combination of angle of polarization vector and angle of incidence.

Key concepts: Elliptical polarization, Optics, Physics, Polarization (electrochemistry), Linear polarization, Polarization rotator, Optical axis, Circular polarization

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