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Absorption Intensity of Atoms

I 5.1 Einstein Transition Probabilities, 23 I 5.2 Absorption Intensity of Atoms, 24 1 5.3 Oscillator Strength, 25 1-6 Resonance Absorption and Emission by Atoms, 27... [Pg.148]

Finally, in many of the perturbation calculations of the effect of substituents and other structural changes, an important tacit assumption is made and it is far from obvious that it is always fulfilled. As already discussed, the physical argument on which the calculation is based is that the value of the initial slope, or the height of a small barrier along the way, determine the rate at which the photochemical reaction occurs. However, the experimental value with which comparison is made usually is not the reaction rate but the quantum yield, which of course also depends on rates of other competing processes and these may be affected by substitution as well. For instance, the rate at which fluorescence occurs is related to the absorption intensity of the first transition, the rate of intersystem crossing may be affected by introduction of heavy atoms... [Pg.31]

Example The intensity of atomic absorption lines for the alkali metals, such as potassium (K) rubidium (Rb) and caesium (Cs), is found to be affected by temperature in a complex way. Under certain experimental parameters a noticeable decrease in absorption may be observed in hotter flames. Hence, lower excitation temperatures are invariably recommended for the analysis of alkali metals. [Pg.387]

Thus, the intensity of atomic emission is critically dependent on the temperature. It also follows that when low concentrations of analyte atoms are used (i.e. when self-absorption is negligible), the plot of emission intensity against sample concentration is a straight line. [Pg.75]

The number of excited atoms at typical flame temperatures (ca 2200-3200 K) is very low indeed compared with the number of ground-state atoms, even for easily excited lines. For difficult-to-excite lines (e.g. Zn 213.9 nm), it can be shown that only about one excited atom will exist at any given time in an air-propane flame when aspirating a 1 mg 1 zinc solution. This is one reason why flames are poor sources for atomic emission spectrometry, but are well suited to atomic absorption spectrometry, i.e. most of the atoms are in the ground state. As will be seen, the typical temperatures obtainable in plasma sources are of the order of 8000 K, at which there is a much high ratio of excited-to ground-state atoms, and hence a much greater intensity of atomic emission. [Pg.79]

Resonance absorption is most sensitive and its application is most straightforward when the emission line is not self-reversed and when it has a Doppler profile corresponding to a low translational temperature. " For molecules, the strength of an electronic transition is dissipated over many individual lines with the result that the emission and absorption intensity of any single line is generally less than for atoms. Although this lowers the sensitivity of the method, it also tends to reduce the problems which can arise from self-reversal of the lines emitted by the source. The OH radical is well suited to a study by resonance absorption because the intensity from a simple lamp emitting the A l,+ — X Il resonance system is concentrated in a few lines of the (0,0) band with low values of K, which are quite widely separated. present address Thornton Research Centre, Shell Research Ltd., P.O. Box 1, Chester. [Pg.143]

In 156-158 homoconjugation effects are operative whose strengths depend decisively on the orientations of the interacting moieties. This is well known from photoelectron spectroscopy and also UV absorption spectroscopy The increase of the n, n ) absorption intensity of 157 (6 290), for instance, is discussed in Ref. 106. There it is shown that in the functionality Cd=Cj.-C-Cj,=Oj there is considerable overlap (through space) between the atoms b and c, but also between the oxygen lone-pair and the C. p-AO of the double bond. The type of homoconjugation is similar in 152-154 and 156,157 and can be represented schematically by XXXI. [Pg.80]

Figure 32 presents spectra from Cu single crystal electrodes /7(111)-(111) series." It is remarkable that the infrared absorption intensity of adsorbed CO grows at the wavenumber 2057 to 2075 with the decrease of n value, or the increase of the step atom density. Figure 33 gives spectra from 77(111)-(IOO) series. The spectra from /7(lll)-(100) series also give an identical feature with Z7(l 11 )-(111) series. The absorption intensity at 2073 to 2077 increases with the step atom density. No infrared band is detected from (111) terraces including (111) surface, whereas voltammetric measurements evidently show that HER is heavily suppressed at the (111)... [Pg.172]

Much attention has been given to the analysis of OH stretching bands of micas occurring in an isolated region of the spectrum ranging from about 3750 to 3550 cm (Farmer 1974). Using polarized radiation, the pleochroic scheme of IR absorption bands, measured on oriented crystal sections, makes it possible to impose defined constraints on the orientation of the OH dipoles. In a fundamental polarised IR study, Tsuboi (1950) determined the position of the H atom in the structure of muscovite. The variation of absorption intensity of the OH stretching band with the direction of the electric vector of... [Pg.359]

Nuclear magnetic resonance (NMR) spectroscopy is based on the measurement of absorption of electromagnetic radiation in the radio-frequency region of roi hly 4 to 900 MHz. In contrast to Uy, visible, andlR absorption, nuclei of atoms rather than outer electrons are involved in the absorption process. Furthermore, to cause nuclei to develop the energy states required for absorption to occur, it is necessary to place the analyte in an intense magnetic field. In this chapter we describe the theory, instrumentation, and applications cfhiMR spectroscopy. [Pg.498]

The intensity of atomic fluorescence depends on the intensity of the incident radiation source, concentration of the analyte atoms in the ground state, absorption efficiency of the incident radiation, and degree of selfabsorption in the atomization cell. [Pg.207]

But absolute configurations can be obtained from an analysis of small differences in diffraction intensities by a method developed by J.M. Bijvoet. The method makes use of extra phase shifts that occur when the frequency of the X-rays approaches an absorption frequency of atoms in the compound. The phase shifts are called anomalous scattering and result in different intensities in the diffraction patterns of different enantiomers. See Section 2.3.7(b) of the 7th edition of this text for an explanation of the origin of this anomalous phase shift. The incorporation of heavy atoms into the compound makes the observation of the extra phase shift easier to observe, but with very seasitive modern diffractometers this is no longer strictly neces.sary. [Pg.389]

Among the different models for interpretation of vibrational absorption intensities the atomic polar tensor formulation is by far the simplest to ply in transforming die experimental dp/dQi dipole derivatives into quantities associated with molecular subunits, atoms in molecules in the particular case. Besides, the transformation does not involve urmecessary approximations and assumptions. The APT formulation provides also the possibility to directly compare experimental data and theoretical ab initio results. The physical interpretation of atomic polar tensors is, however, hampered by die redundancies between the elements of atomic polar tensors as expressed by Eqs. (4.18) and (4.19). Rotational atomic polar tensors associated with the permanent dipole moment value can make, in the general case, substantial contributions to APT elements. [Pg.131]

Taking into account the range of wavelength and the intensity of emission beams, certain elements cannot be determined by atomic absorption, such as C, H, 0, N, S, and the halogens. [Pg.36]

The conmron flash-lamp photolysis and often also laser-flash photolysis are based on photochemical processes that are initiated by the absorption of a photon, hv. The intensity of laser pulses can reach GW cm or even TW cm, where multiphoton processes become important. Figure B2.5.13 simnnarizes the different mechanisms of multiphoton excitation [75, 76, 112], The direct multiphoton absorption of mechanism (i) requires an odd number of photons to reach an excited atomic or molecular level in the case of strict electric dipole and parity selection rules [117],... [Pg.2130]


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