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Frequency, optimal

Organic and low input farmers who are dependent on anthelmintics should optimise the benefit of these treatments by monitoring levels of infestation on their farms. By minimising treatment frequency, optimal timing of the treatments should result in a parasitological status that is both tolerable for herd health and also economically justified. With the exception of the large liver fluke, F. hepatica, the parasites treated in this chapter should therefore not be controlled on the basis of a standardised schedule, which most likely leads to excessive use of anthelmintics. [Pg.229]

After frequency optimization, three separated cations were detected, and these are shown in Figure 7.29. The initial elevated signal is attributed to the application of the high voltage used in the separation of the cations [141]. [Pg.223]

Murrell JN, Carter S, Halonen LO, Frequency optimized potential energy functions for the ground-state surfaces of HCN and HCP, J Mol Spectrosc 93,307-316 (1982)... [Pg.270]

Expression (2.134) was obtained due to the small fluctuation width at higher temperatures, see the limit (2.124) it features, nevertheless, the small perturbation in terms of fluctuation width around the applied potential centered on Feynman centroid, therefore behaving as a sort of semi-classical expansion. Indeed, reealling the trial fluctuation frequency optimal definition (2.84) it specializes in the high temperature limit potential (2.134) to the working expression ... [Pg.103]

In the recent literature, one can find models of inspection frequency optimization with the use e.g. simulation processes (see e.g. (Alfares 1999, Vaghefi and Sarhangian 2009)), probability analysis (see e.g. (Baohe 2002)), Bayes or quasi-Bayes approach (see e.g. (Durango-Cohen and Madanat 2008, Jones et al. 2010)), or Markov processes (see e.g. (Kenzin and Frostig 2009)). Moreover, the analysed problems include e.g. the periodic inspection optimization for systems with failure interaction (see e.g. (Golmakani and Moakedi 2012, Zeque-ira and Berenguer 2005)), or the introduction of imperfect inspection (see e.g. (Berrade et al. 2013, Zhao et al. 2007)). [Pg.1264]

Warehouse management was implemented in three DCs, two return centers, and several stores, to integrate inventory with other systems. It was initially focused on the DC-to-store channel and was then integrated into the catalog and internet channels. The replenishment procedure calculates daily orders in response to actual sales and updates inventory positions. Each inventory item is forecast weekly on a rolling horizon basis, and order projections are provided to the DCs and vendors. Additional capabilities include system-generated seasonal profiles, demand alerts, purchase order alerts, and order frequency optimization. [Pg.178]

By employing this technique, the frequency range best suited for a particular material can be automatically estimated and utilized for inspection, without the need to employ a tailor-made transducer. Consequently, a single wide-band transducer can be used to get near-optimal inspection results for a wide range of materials. [Pg.95]

A novel optimization approach based on the Newton-Kantorovich iterative scheme applied to the Riccati equation describing the reflection from the inhomogeneous half-space was proposed recently [7]. The method works well with complicated highly contrasted dielectric profiles and retains stability with respect to the noise in the input data. However, this algorithm like others needs the measurement data to be given in a broad frequency band. In this work, the method is improved to be valid for the input data obtained in an essentially restricted frequency band, i.e. when both low and high frequency data are not available. This... [Pg.127]

So in order to improve selective characteristics of eddy current testing one should minimize phase change under interference factors influence. Analysis of the above characteristics has indicated that in case of interacting under-surface defects, there is an optimal frequency providing the best sensitivity to defect in amplitude. [Pg.288]

By increasing the probe diameter, we bring down tlie impedance point along the impedance curve with the same way as the electrical frequency or conductivity. We will describe only one type of probes, namely, the probe with ferritic circular section that we could qualify as punctual with an optimal sensibility. In order to satisfy these conditions, tests will be made to confirm these results by ... [Pg.292]

In order to obtain a high signal-to-noise ratio sufficient acoustical power is necessary. For special applications a programmable pulser (transmitter) is required in order to optimize the frequency spectrum. [Pg.856]

The HILL-SCAN 304INF board is optimized for low test frequencies so that materials with high sound damping such as concrete can be sueeessfully inspeeted by the echo technique. [Pg.861]

For special applications such as air coupled testing a special programmable transmitter board was developed. This transmitter generates rectangular and burst signals, which increase the acoustical power in an optimized frequency range, and provides a superior signal-to-noise ratio. [Pg.861]

In the derivation we used the exact expansion for X t), but an approximate expression for the last two integrals, in which we approximate the potential derivative by a constant at Xq- The optimization of the action S with respect to all the Fourier coefficients, shows that the action is optimal when all the d are zero. These coefficients correspond to frequencies larger than if/At. Therefore, the optimal solution does not contain contributions from these modes. Elimination of the fast modes from a trajectory, which are thought to be less relevant to the long time scale behavior of a dynamical system, has been the goal of numerous previous studies. [Pg.272]

Before frequencies can be computed, the program must compute the geometry of the molecule because the normal vibrational modes are centered at the equilibrium geometry. Flarmonic frequencies have no relevance to the vibrational modes of the molecule, unless computed at the exact same level of theory that was used to optimize the geometry. [Pg.94]

A number of types of calculations can be performed. These include optimization of geometry, transition structure optimization, frequency calculation, and IRC calculation. It is also possible to compute electronic excited states using the TDDFT method. Solvation effects can be included using the COSMO method. Electric fields and point charges may be included in the calculation. Relativistic density functional calculations can be run using the ZORA method or the Pauli Hamiltonian. The program authors recommend using the ZORA method. [Pg.333]

One type of single point calculation, that of calculating vibrational properties, is distinguished as a vibrations calculation in HyperChem. A vibrations calculation predicts fundamental vibrational frequencies, infrared absorption intensities, and normal modes for a geometry optimized molecular structure. [Pg.16]

You can add restraints to any molecular mechanics calculation (single point, optimization or dynamics). These might be NMR restraints, for example, or any situation where a length, angle, or torsion is known or pre-defined. Restraints with large force constants result in high frequency components in a molecular dynamics calculation and can result in instability under some circumstances. [Pg.203]

The default restraints are appropriate for molecular dynamics calculations where larger force constants would create undesirable high frequency motions but much larger force constants may be desired for restrained geometry optimization. [Pg.204]

Ferrites aHowing for operation at frequencies well above 1 MH2 have also become available, eg, 3F4 and 4F1 (Table 6). Other newer industrial power ferrites are the Siemens-Matsushita N-series (28,97) the TDK PC-series (28,100), and the Thomson B-series (28,103). While moving to higher frequencies, the ferrites have been optimized for different loss contributions, eg, hysteresis losses, eddy current losses, and resonance losses. Loss levels are specified at 100°C because ambient temperature in power appHcations is about 60°C plus an increase caused by internal heat dissipation of about 40°C. [Pg.197]


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