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Nuclear Transformation Methods

More particularly, a serious breakthrough was achieved in the methods of electrochemical calorimetty. Initial conclusions as to anomalous heat evolution during the electrolysis of solutions prepared with heavy water were caused by an incorrect formulation of control experiments in light water. In fact, none of the communications confirming anomalous heat evolution have been free of procedural errors, so that one cannot even discuss a sporadic observation of this effect. In contrast to all other experimental manifestations, heat evolution is indicative of any possible nuclear transformation, which implies that in its absence, neither reaction (33.4.1) nor reaction (33.4.2) can be suggested to occur. [Pg.633]

Nuclear dating has been most helpful in establishing the history of the earth and of the moon and of the meteorites. The fact is, there is no other way of measuring their ages. Prior to the discovery of natural radioactivity in the late 19th century, indirect methods were used to estimate the age of the earth, but there were no real answers until the radioactivity of thorium, uranium, and potassium were discovered and we began to understand atomic structure and to realize that nuclear transformation was essentially independent of the chemical form. [Pg.12]

For the evaluation of energy levels, ENDOR frequencies and nuclear transition probabilities from the spin Hamiltonian (3.1), we apply the generalized operator transform method, published by Schweiger et al.55, which is only based on the assumptions 3fEZ > and 2fhfs s> 3 Q. No restrictions are made on the relative magnitudes of 3 hfs and... [Pg.14]

Fourier transform methods have revolutionized many fields in physics and chemistry, and applications of the technique are to be found in such diverse areas as radio astronomy [52], nuclear magnetic resonance spectroscopy [53], mass spectroscopy [54], and optical absorption/emission spectroscopy from the far-infrared to the ultraviolet [55-57]. These applications are reviewed in several excellent sources [1, 54,58], and this section simply aims to describe the fundamental principles of FTIR spectroscopy. A more theoretical development of Fourier transform techniques is given in several texts [59-61], and the interested reader is referred to these for details. [Pg.5]

When the products of nuclear transformations are radioactive, they can be detected and determined quantitatively in terms of the radiations that characterize their radioactive decay. Instruments can measure the quantities of radioactive isotopes present in samples, and these methods are much more rapid and convenient than laborious chemical analyses. [Pg.637]

The application of Fourier transform methods to nuclear magnetic resonance experiments improved the signal-to-noise ratio and permitted extraction of data heretofore inaccessible. [Pg.135]

Nuclear reactions may lead to stable or unstable (radioactive) products. In general, (n, y), (n, p), and (d, p) reactions give radionuclides on the right-hand side of the line of p stability that exhibit decay, whereas (p, n), (d,2n), (n, 2n), (y, n), (d, n) and (p, y) reactions lead to radionuclides on the left-hand side of the line of p stability that exhibit p decay or electron capture (e). (n, y), (d, p), (n, 2n) and (y, n) reactions give isotopic nuclides, and these cannot be separated from the target nuclides by chemical methods, except for the application of the chemical effects of nuclear transformations which will be discussed in chapter 9. [Pg.147]

The fitting parameters in the transform method are properties related to the two potential energy surfaces that define the electronic resonance. These curves are obtained when the two hypersurfaces are cut along the/th normal mode coordinate. In order of increasing theoretical sophistication these properties are (i) the relative position of their minima (often called the displacement parameters), (ii) the force constant of the vibration (its frequency), (iii) nuclear coordinate dependence of the electronic transition moment and (iv) the issue of mode mixing upon excitation—known as the Duschinsky effect—requiring a multidimensional approach. [Pg.1201]

Fig. 9.—Partial, Proton Nuclear Magnetic Resonance Spectra of 3,4,6-Tri-O-acetyl-l-0-benzoyl-2-chloro-2-deoxy-a-n-glucopyranose in Solution in Degassed Benzene-do. [A. The normal spectrum measured by the Fourier-transform method. B. The spectrum measured with a 3.0-second delay time between the initial, 180°-pulse and the monitoring, 90°-pulse. It should be noted that the resonances of H-5, H-6i, and H-6- have essentially disappeared, leaving the H-2 resonance clearly resolved.]... Fig. 9.—Partial, Proton Nuclear Magnetic Resonance Spectra of 3,4,6-Tri-O-acetyl-l-0-benzoyl-2-chloro-2-deoxy-a-n-glucopyranose in Solution in Degassed Benzene-do. [A. The normal spectrum measured by the Fourier-transform method. B. The spectrum measured with a 3.0-second delay time between the initial, 180°-pulse and the monitoring, 90°-pulse. It should be noted that the resonances of H-5, H-6i, and H-6- have essentially disappeared, leaving the H-2 resonance clearly resolved.]...
The primary distinction between analytical chemistry and radioanalytical chemistry is the nature of the transformations being examined. The analytical chemist is concerned with chemical transformations, brought on by the interaction of an atom s valence electrons with its physical environment. The radioanalytical chemist, on the other hand, is primarily interested in the nuclear transformation of a given atom. For practical purposes, the physical environment of the atom has no effect on the nuclear event. Consequently, many of the instrumental methods of detection most widely utilized in the normal course of analytical characterization have little use in the radioanalytical laboratory. [Pg.7]

Instead, the radioanalytical chemist focuses on the detection of radiation, the by-product of a nuclear transformation. The analyst must understand the types of radiation that may be encountered and the way that each interacts with matter. With this knowledge, the analyst can adapt the method of detection to the particular radionuclide of interest. The goal of this chapter is to provide a brief review of nuclear chemistry as it relates to the principles of radiation detection. Next, an overview of the operating principles of commonly used detectors is provided as a basis for understanding the material presented in Chapter 8. [Pg.7]

These considerations show how Fourier methods can be employed in analyzing systems with a number of resonance frequencies. As will be explained in the Section 3, nuclear magnetic systems are usually of this type, and the Fourier transform method discussed above is essentially that used in nuclear magnetic resonance. Therefore, the reader should bear in mind that a simple mechanical system was used to explain the basic principles but that all these considerations are already the first step of an introduction to Fourier transform nuclear magnetic resonance (FTNMR). [Pg.96]

Stable and transient, and is likely to have increasing value in this field. It is also closely related to techniques used in radio astronomy. Similar Fourier transform methods are of primary importance in nuclear magnetic resonance spectroscopy of condensed phases. [Pg.704]

Irradiation-induced features with a diameter of 1 nm and a volume fraction of 1.2% for a dose of 0.06 dpa and of 2 nm and volume fraction of 4.3% for both doses of 0.6 and 1.5 dpa and the A-ratio of two have been found by SANS for the neutron-irradiated Fe-12.5at%Cr alloy (Bergner et al. 2009, Ulbricht et al. 2010). These featnres were related to pure Cr precipitates in a-Fe as well as to a -particles dispersed in the a-Fe matrix. A decrease in the scattering cross-section of SANS with decreasing scattering vector, Q, was fonnd, as is typical for the interference effects in concentrated alloys. The size distribution of the a -particles was obtained by the indirect transformation method applied to the fitted measured nuclear scattering cross-sections. The range of the g-values was restricted to values greater than 1 nm" in the fit, where interference effect can be excluded. [Pg.31]


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