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Linear polarization state

Let us consider the time evolution of the electric field vector at a given position (z is fixed). If the electric field vibrates in a constant direction (in the x-y plane), the light is said to be linearly polarized. This occurs when = 0 or The angle p of the electric field with respect to the jc axis is given by tan = Ay/Ax for = 0 or tan = - Ay/Ax for 8 = n. If we examine the spatial evolution of the electric field vector at a fixed time (say, t = 0), for a linearly polarized fight, the curve traced by the electric field in space is confined in a plane. For this reason linearly polarized light is also called plane polarized fight. [Pg.55]


In classical terms, radiation is represented by an electromagnetic wave. The polarization of plane-wave radiation is defined by the way the oscillating electric field evolves in space, in a plane perpendicular to the direction of propagation. The most general polarization state is called elliptical polarization [23], but for luminescence applications the subset of linear polarization states usually suffices. In these cases the electric field vector oscillates along a well defined direction in a plane perpendicular to the direction of propagation. This direction is the polarization direction, and radiation with this characteristic is said to be linearly polarized. [Pg.244]

The laser can be oriented to provide an arbitrary linear polarization state with respect to the vertical. Should a state different from linear be required for illumination purposes, polarizing optics, comprising a quarter-wave plate can be placed between the source and the sample. [Pg.155]

Tj), hence the labeled values are in units of. These contours are displayed as functions of particle aspect ratio r along the ordinate and the effective or spherical volume radius a along the abscissa. The contours have been evaluated for the configuration with illumination and detection in linearly polarized states, hence the detection is assumed to take place at the optimum... [Pg.169]

In the volume case, the particle system is illuminated by a monochromatic plane wave whose propagation direction is along the Z-direction. In the surface case, the incident wave direction forms an angle Oi with respect to the surface normal and it is contained in the Z-Yplane. The scattered intensity is analyzed in the plane Z-Y (scattering plane) as shown in Fig. 1. We consider two linear polarization states of the incident field. The incident wave is 5-polarized when the electric field vibrates parallel to the X axis, and it is P-polarized when the electric field vibrates within the YZ plane. Similarly, we consider two polarization states for the scattered field The co-polarized case when both incident and scattered field have the same polarization states SS or PP) and the cross-polarized case when both fields are perpendicular to each other SP ox PS). [Pg.179]

Assuming the photons propagate in the -z and +z directions, it is also possible to describe the two-photon state vector in terms of the linear polarization states x) and y) using the relations... [Pg.481]

In tire special cases when 5 = 0 or rt, we speak about linear polarization states, where the electric field vector vibrates sinusoidally along a constant direction in the xy plane defined by the ratio of two components (often called plane-polarized light). [Pg.155]


See other pages where Linear polarization state is mentioned: [Pg.550]    [Pg.248]    [Pg.92]    [Pg.58]    [Pg.61]    [Pg.67]    [Pg.70]    [Pg.75]    [Pg.306]    [Pg.214]    [Pg.55]    [Pg.256]    [Pg.260]    [Pg.304]    [Pg.307]    [Pg.1197]    [Pg.404]    [Pg.104]    [Pg.71]    [Pg.216]   


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