Spectroscopy for Materials Characterization. Группа авторов

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Spectroscopy for Materials Characterization - Группа авторов

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it requires that the phase velocities of the frequency‐doubled and the incident waves are the same within the crystal.

      Then, the third harmonic of frequency ω p traverses the OPO, a birefringent nonlinear BBO (β‐BaB2O4) crystal, and is converted into two beams, signal and idler, with frequencies ω s and ω i , respectively. Because of the energy conservation, the following condition applies:

      (2.73)equation

      To achieve the phase matching condition within the OPO, the conservation of momentum has to be fulfilled as well:

      (2.74)equation

      The previous equation can be written in the form:

      (2.75)equation

      where n p , n s , and n i are the refractive indices of the nonlinear crystal at the frequencies ω p , ω s , and ω i , respectively. Since the refractive index depends on the polarization of the light and the angle of incidence with respect to the optical axis of the BBO crystal, the OPO output can be thus continuously tuned over a wide spectral range by varying the crystal orientation. The idler polarization is perpendicular to the optical bench while the signal polarization is parallel; then a polarizer is placed in front of the OPO to select one of them. Usually, the signal wavelength can be varied from 410 to 710 nm and the idler wavelength from 710 to 2400 nm. Moreover, the output wavelength range can be extended down to 210 nm by suitable UV modules, SHG nonlinear crystals, that halve the wavelength of the OPO beam. In such tunable laser systems, the beam intensity can reach tens of mJ pulse−1, the linewidth is ~1 meV.

      2.2.3.2 Time‐Resolved Detection System: Spectrograph and Intensified CCD Camera

Schematic illustration of the CCD timing: Gate ON and Gate OFF modes.

      (2.77)equation

      that well describes the luminescence decay on increasing T D.

      Interest toward the optical properties of point defects in amorphous SiO 2 (silica) is a timely debated issue for its fundamental aspects in the science of amorphous solids and is constantly motivated by the key role of this material in high‐tech devices, see, for instance, review papers [13, 14] and references therein. Silica is a model material both for its simple structure and for the possibility to compare its properties with those of its crystalline counterpart (α‐quartz). Moreover, due to its excellent transparency, from the mid‐IR to vacuum‐UV, is indispensable for long‐range low‐loss optical communication fibers and is the best glassy material for high‐power pulsed laser optics. Point defects are relevant because they determine a wide number of optical phenomena. They can be not only detrimental for the use of silica, as it is the case of the transmission losses, but they are also successfully exploited to build modern devices, such as fiber Bragg gratings based on the change of refractive index induced by radiation (photosensitivity). One of the most relevant optically active defects in the silica network is the oxygen dangling bond or nonbridging oxygen hole center (NBOHC), (

Si─O─)3Si─O, which is characterized by absorption bands in the visible and UV spectral range and by a luminescence around 1.9–2.0 eV, the latter being considered its optical fingerprint. NBOHC has, indeed, exceptional characteristics. On the one hand, it is common to bulk and surface silica, thus influencing several applications (the transmission of optical fibers or the emission of silica nanoparticles characterized by a high specific surface). On the other hand, NBOHC is among the intrinsic defects in oxides with the smallest electron–phonon coupling; this feature allows the site‐selective excitation/detection of the purely electronic transition or ZPL.

      This section deals with the luminescence of the NBOHC at the silica surface: a model system to evidence the effectiveness of the time‐resolved technique

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