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Intensity, nonlinearity

The transmittance of the nonlinear step-like discontinuity in cylindrical waveguide has been evaluated under the assumption that profiles of low-intensity nonlinear modes can be approximated by profiles of linear modes. According to the results, nonlinear transmittance is less or greater than the linear one depending on waveguide parameters of the first and the second waveguides, Vi = kafafg 2= ka2(nf respectively. [Pg.169]

Our data show that in the case of use of lasers with such intensivities nonlinear processes are not observed. This means that in such experiments to meet distortions in kinetic regularities is few probable. [Pg.304]

Many efforts also currently focus on the gain of a better understanding of the optical nonlinearities in conjugated systems [36-40]. The fast and intense nonlinear responses of organic compounds make them very exciting candidates for the field of photonics, i.e. for an all-optical treatment of information. We discuss in the last section the calculated frequency dispersion of the third-order optical nonlinearities in ohgothiophenes. We also describe the nature of the essential states contributing to the nonlinear response and analyze the chain-size evolution of the calculated hyperpolarizabilities. [Pg.320]

In this chapter we begin to study optical phenomena which occur at surfaces or interfaces when the intensity of the incident light is weak. These phenomena include reflection, refraction and the scattering of light, as well as the excitation of coupled modes propagating along the surface or interface. The optical properties of media at the border, which determine these phenomena, are assumed to be independent of the light intensity. Nonlinear optical effects will be discussed in Chapter 6. [Pg.57]

A RIKES experunent is essentially identical to that of CW CARS, except the probe laser need not be tunable. The probe beam is linearly polarized at 0° (—>), while the polarization of the tunable pump beam is controlled by a linear polarizer and a quarter waveplate. The pump and probe beams, whose frequency difference must match the Raman frequency, are overlapped in the sample (just as in CARS). The strong pump beam propagating tlirough a nonlinear medium induces an anisotropic change in the refractive mdices seen by tlie weaker probe wave, which alters the polarization of a probe beam [96]. The signal field is polarized orthogonally to the probe laser and any altered polarization may be detected as an increase in intensity transmitted tlirough a crossed polarizer. When the pump beam is Imearly polarized at 45° y), contributions... [Pg.1207]

Since there is a definite phase relation between the fiindamental pump radiation and the nonlinear source tenn, coherent SH radiation is emitted in well-defined directions. From the quadratic variation of P(2cii) with (m), we expect that the SH intensity 12 will also vary quadratically with the pump intensity 1 ... [Pg.1270]

Figure B2.1.2 Modified Michelson interferometer for non-collinear intensity autocorrelation. Symbols used rl, r2, retroreflecting mirror pair mounted on a translation stage bs, beamsplitter x, nonlinear crystal pint, photomultiplier Pibe. Figure B2.1.2 Modified Michelson interferometer for non-collinear intensity autocorrelation. Symbols used rl, r2, retroreflecting mirror pair mounted on a translation stage bs, beamsplitter x, nonlinear crystal pint, photomultiplier Pibe.
Figure B2.1.3 Output of a self-mode-locked titanium-sapphire oscillator (a) non-collinear intensity autocorrelation signal, obtained with a 100 pm p-barium borate nonlinear crystal (b) intensity spectrum. Figure B2.1.3 Output of a self-mode-locked titanium-sapphire oscillator (a) non-collinear intensity autocorrelation signal, obtained with a 100 pm p-barium borate nonlinear crystal (b) intensity spectrum.
Umstadter D P, Barty C, Perry M and Mourou G A 1998 Tabletop, ultrahigh intensity lasers dawn of nonlinear relativistic optics Opt. Photon. News 9 41... [Pg.1993]

Unfortunately, it is necessary to use very computationally intensive methods for computing accurate nonlinear optical properties. The following list of alternatives is ordered, starting with the most accurate and likewise most computationintensive techniques ... [Pg.259]

Standardizing the Method Equations 10.32 and 10.33 show that the intensity of fluorescent or phosphorescent emission is proportional to the concentration of the photoluminescent species, provided that the absorbance of radiation from the excitation source (A = ebC) is less than approximately 0.01. Quantitative methods are usually standardized using a set of external standards. Calibration curves are linear over as much as four to six orders of magnitude for fluorescence and two to four orders of magnitude for phosphorescence. Calibration curves become nonlinear for high concentrations of the photoluminescent species at which the intensity of emission is given by equation 10.31. Nonlinearity also may be observed at low concentrations due to the presence of fluorescent or phosphorescent contaminants. As discussed earlier, the quantum efficiency for emission is sensitive to temperature and sample matrix, both of which must be controlled if external standards are to be used. In addition, emission intensity depends on the molar absorptivity of the photoluminescent species, which is sensitive to the sample matrix. [Pg.431]

Fig. 1. Representative device configurations exploiting electrooptic second-order nonlinear optical materials are shown. Schematic representations are given for (a) a Mach-Zehnder interferometer, (b) a birefringent modulator, and (c) a directional coupler. In (b) the optical input to the birefringent modulator is polarized at 45 degrees and excites both transverse electric (TE) and transverse magnetic (TM) modes. The appHed voltage modulates the output polarization. Intensity modulation is achieved using polarizing components at the output. Fig. 1. Representative device configurations exploiting electrooptic second-order nonlinear optical materials are shown. Schematic representations are given for (a) a Mach-Zehnder interferometer, (b) a birefringent modulator, and (c) a directional coupler. In (b) the optical input to the birefringent modulator is polarized at 45 degrees and excites both transverse electric (TE) and transverse magnetic (TM) modes. The appHed voltage modulates the output polarization. Intensity modulation is achieved using polarizing components at the output.

See other pages where Intensity, nonlinearity is mentioned: [Pg.466]    [Pg.93]    [Pg.6525]    [Pg.19]    [Pg.6524]    [Pg.162]    [Pg.427]    [Pg.93]    [Pg.183]    [Pg.200]    [Pg.466]    [Pg.93]    [Pg.6525]    [Pg.19]    [Pg.6524]    [Pg.162]    [Pg.427]    [Pg.93]    [Pg.183]    [Pg.200]    [Pg.539]    [Pg.887]    [Pg.1179]    [Pg.1205]    [Pg.1263]    [Pg.1263]    [Pg.1278]    [Pg.1280]    [Pg.1281]    [Pg.1295]    [Pg.1786]    [Pg.1971]    [Pg.1974]    [Pg.1976]    [Pg.1976]    [Pg.1989]    [Pg.1990]    [Pg.2485]    [Pg.2496]    [Pg.2864]    [Pg.2864]    [Pg.2865]    [Pg.2962]    [Pg.3029]    [Pg.335]    [Pg.336]    [Pg.199]    [Pg.134]   
See also in sourсe #XX -- [ Pg.75 ]




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