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The hook method

The second example is the one in fig. 4.3 (see also fig. 8.22), which shows a perturbed series, within which the / values actually fall to zero as a result of an interference effect due to a perturbation. This reduction in oscillator strength put severe demands on experimental technique, despite which measurements were extended up to n = 45, whereas the highest which had previously been achieved [165] by interferometry (the Hook method) was n 15, precluding any quantitative observation of the minimum. [Pg.130]

Fig. 4.33. Combination of Mach-Zehnder interferometer and spectrograph used for the hook method... Fig. 4.33. Combination of Mach-Zehnder interferometer and spectrograph used for the hook method...
The Hook Method. The hook method is based on the Kramer-Kroaig dispersion relation, which relates the refractive index of a gas to transition probabilities [9.151, 9.152]. At the same time as atoms in a vapour absorb at... [Pg.324]

The Hook method yields very accurate, rehable relative transition probabilities. A laser-based related technique, the inverse Hook method , has also been introduced [9.153]. [Pg.325]

Sion close to the absorption lines causes interference patterns behind the Mach-Zehnder interferometer, which can be displayed behind a spectrograph as a function of the wavelength X. This dispersed pattern has the form of hooks (see Fig.2.24, also Fig.4.33), which gave the method its name. With simultaneous detection of absorption and dispersion the density N. of absorbing molecules can be determined. This allows the oscillator strength to be derived from one experiment without additional information [2.17]. Such combined techniques have considerably increased the accuracy and relevance of the hook method. [Pg.41]

Immersion Gleaning. The simplest method for using an alkaline cleaner is by immersion. A part is placed on a hook or rack and immersed ia the cleaner solution so that all of the part is below the Hquid level. A typical concentration, temperature, and process time for an immersion cleaner would be ca 75 g/L at 77°C for 5 min. In addition to being the simplest method, immersion is also among the least expensive in terms of equipment. Only a vessel to contain the cleaning solution and a means of heating the solution are needed. [Pg.220]

In this method the looping yam runs transversely to the length of the fabric. Loops are formed on a row of needles and the next loops are caught in the hooks of the needles and then drawn through the first loops. Weft knitting machines normally give a circular product and can be used to form the... [Pg.187]

The optimum seeking methods which have been found to be particularly useful are the modified Fibonacci search (search by golden section) for one-dimensional searches and the Hooke-Jeeves search for multi-dimensional searches. Beveridge and Schechter (8) give a complete description of these searches. [Pg.100]

The hooks of the Faithful Brothers contain much in the way of chemical facts that shows a knowledge based upon, practical experience in chemical operations. Thus operations of distillation are spoken of in the preparation of waters of roses and violets, and of sharp vinegar, though there is no indication that the methods or apparatus were other than those given for instance by Zosimos in the Greek manuscript of St. Mark. In discussing the metals, many properties are described ... [Pg.215]

The "original" method, the H-pull or "H-block" test, was first standardised by ASTM together with a variant, the "U" test. In the former, two blocks of rubber are gripped in the tensile machine and in the latter a loop of cord is hooked onto one of the grips. [Pg.374]

The estimation methods are discussed in the individual chapters in which they ore used and are defined only in enough depth to show their limitations and expected aecu racy. Reference to the original work is given for those wishing to study the method further. The Appendix in the back of the hook gives a brief description of the estimation methods used. [Pg.4]

The present method recommended by this major industrial account is to disconnect the center-voided column, grasp it in one hand, and rap the counter with it twice, reverse the column, and do the same with the other end. Obviously, not hard enough to bend the column Hook it up backwards and run it at high flow rate for a minute or two. Then run the four-standard mixture. The column is run reversed from then on. It is possible that an end void may be formed yielding rabbit-eared split peaks, and must be repacked, but the column bed should be restored. [Pg.84]

There are many different types of search routines used to locate optimum operating conditions. One approach is to make a large number of runs at different combinations of temperature, reaction time, hydrogen partial pressure, and catalyst amount, and then run a multivariable computer search routine (like the Hooke-Jeeves method or Powell method). A second approach is to formulate a mathematical model from the experimental results and then use an analytical search method to locate the optimum. The formulation of a mathematical model is not an easy task, and in many cases, this is the most critical step. Sometimes it is impossible to formulate a mathematical model for the system, as in the case of the system studied here, and an experimental search must be performed. [Pg.196]

Statistical optimization methods other than the Simplex algorithm have only occasionally been used in chromatography. Rafel [513] compared the Simplex method with an extended Hooke-Jeeves direct search method [514] and the Box-Wilson steepest ascent path [515] after an initial 23 full factorial design for the parameters methanol-water composition, temperature and flowrate in RPLC. Although they concluded that the Hooke-Jeeves method was superior for this particular case, the comparison is neither representative, nor conclusive. [Pg.187]

PROBLEM 2.16.6. Solve by Laplace transform methods the classical linear harmonic oscillator differential equation mdzy/cHz= —kHy(t), where kH is the Hooke s law force constant, with the initial condition dy/dt = 0 at t = 0. Note Use p for the Laplace transform variable, to not confuse it with the Hooke s law force constant kH ... [Pg.108]


See other pages where The hook method is mentioned: [Pg.400]    [Pg.120]    [Pg.130]    [Pg.149]    [Pg.272]    [Pg.273]    [Pg.325]    [Pg.134]    [Pg.132]    [Pg.654]    [Pg.40]    [Pg.306]    [Pg.400]    [Pg.120]    [Pg.130]    [Pg.149]    [Pg.272]    [Pg.273]    [Pg.325]    [Pg.134]    [Pg.132]    [Pg.654]    [Pg.40]    [Pg.306]    [Pg.153]    [Pg.93]    [Pg.385]    [Pg.120]    [Pg.131]    [Pg.151]    [Pg.314]    [Pg.240]    [Pg.581]    [Pg.36]    [Pg.370]    [Pg.371]    [Pg.68]    [Pg.142]    [Pg.91]    [Pg.144]    [Pg.40]    [Pg.399]    [Pg.184]    [Pg.10]   


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