Optical Spin Vortex: Topological Objects in Nonlinear Polarization Optics

Kuratsuji, Hiroshi; Kakigi, Shouhei

doi:10.1142/9789812772879_0047

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Concerning a Possible Solution For The Field Equation Of The1

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2009

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“…The typical example is realized by the so-called vortex solution. The detailed explanation was given in the previous COE symposium, so we omit this [12].…”

Section: Concerning a Possible Solution For The Field Equation Of Thementioning

confidence: 99%

Dynamics and Topology of Polarization Texture

Kuratsuji

2009

Topologica

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We present an introductory account of the dynamical and topological aspect for a polarization texture from several aspects. (i) We first give an elementary explanation for a description of polarization in terms of an evolutional equation of the Stokes parameters. This is carried out on the basis of para-axial approximation. (ii) We next consider a field dynamics of the Stokes vectors by using the Lagrangian for the two-component non-linear Schrödinger equation. This results in a form of hydro-dynamical theory of anisotropic fluid. This formulation is also based on the para-axial approximation. (iii) Finally we give a brief sketch for a trial to extend theory to the non-para-axial scheme.

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“…The typical example is realized by the so-called vortex solution. The detailed explanation was given in the previous COE symposium, so we omit this [12].…”

Section: Concerning a Possible Solution For The Field Equation Of Thementioning

confidence: 99%

Dynamics and Topology of Polarization Texture

Kuratsuji

2009

Topologica

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show abstract

Optical Spin Vortex: Topological Objects in Nonlinear Polarization Optics

Cited by 1 publication

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Dynamics and Topology of Polarization Texture

Dynamics and Topology of Polarization Texture

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