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Structural waves

The materials responses for which the shock-conservation relations of Eqs. (2.1) are representative are limited. For a more general structured wave pro-... [Pg.20]

Formalized mathematical models describing structured waves have been developed by Dunn [90D02], who also critically examined the available... [Pg.34]

For mechanical wave measurements, notice should be taken of the advances in technology. It is particularly notable that the major advances in materials description have not resulted so much from improved resolution in measurement of displacement and/or time, but in direct measurements of the derivative functions of acceleration, stress rate, and density rate as called for in the theory of structured wave propagation. Future developments, such as can be anticipated with piezoelectric polymers, in which direct measurements are made of rate-of-change of stress or particle velocity should lead to the observation of recognized mechanical effects in more detail, and perhaps the identification of new mechanical phenomena. [Pg.67]

On bcc metals only one reconstruction has been thoroughly analyzed, namely that of W(100)c(2 X 2), which occurs at low temperatures, (cf. Fig. 6.4). The mechanism responsible for this could be a charge density wave that induces a structural wave which can have a wavelength related to the lattice constant [as with W(100)c(2 X 2)] or not related to it [as with Mo(100) ° ]. [Pg.120]

Predictions can be made about the suitability of different system trajectories on the basis of orbital symmetry conservation rules (207). The most suitable trajectory is an approximation to the reaction path of the reaction under study. The rules can also yield information about the possible structure of the activated complex. The correlation diagram technique has been improved in a series of books by Epiotis et al. (214-216). The method is based on self-consistent field-configuration interaction or valence bond (SCF-CI or VB) (including ionic structures) wave functions. Applications on reactions in the ground states as well as in the excited electronic states are impressive however, the price to be paid for the predictions seems to be rather high. [Pg.273]

The minute particles, which a solid consists of, have the extraordinary quantum features. However, there is a gap between quantum theory on the one hand and engineering on the other hand. Even the principal notions and terms are different. The quantum physics operates with such notions as electron, nucleus, atom, energy, the electronic band structure, wave vector, wave function, Fermi surface, phonon, and so on. The objects in the engineering material science are crystal lattice, microstructure, grain size, alloy, strength, strain, wear properties, robustness, creep, fatigue, and so on. [Pg.319]

Fig. 3.4 Critical temperature tc = T /Tco - 1 (a) and domain structure wave vector q = Ti/d at r = 0 and T=Tc (b) as a function of superlattice wavelength A = 2 af + Op). Dotted line shows the asymptote (3.39). Circles show the experimental data for the KTa03/KNb03 superlattice [35]. The best fit parameters E/> = 400, Ej = 500,... Fig. 3.4 Critical temperature tc = T /Tco - 1 (a) and domain structure wave vector q = Ti/d at r = 0 and T=Tc (b) as a function of superlattice wavelength A = 2 af + Op). Dotted line shows the asymptote (3.39). Circles show the experimental data for the KTa03/KNb03 superlattice [35]. The best fit parameters E/> = 400, Ej = 500,...
There are other realizations for HR filters, such as state-space structure, wave structure, and lattice structure. See the references for details. In some situations, it is more convenient or suitable to use software realizations that are implemented by a digital signal processor. [Pg.815]

Schiehlen and Seifried (Chapter 9) elaborately describe the impact on beams that resnlts in large rigid body motions and small structural waves. Such mechanical systems are often modeled as multibody systems to describe the large nonlinear motion where the impacts are treated by the coefficient of restitution. The coefficient of restitution is considered as deterministic number depending on the material, the shape and the... [Pg.638]

Statistical properties of waves, such as length and direction of wave crest, are important in the design of coastal structures. Wave height and period are determined from a record of point measurement in the ordinary method. In contrast, a 3D wave profile is necessary for the definition of wave crest length, direction, etc. As a result, very few studies have examined their properties. [Pg.165]

Unlike small-membered offshore structures, wave forces on large structures may be computed by an elegant numerical method on the assumption that the flow past the structure remains essentially potential and the irrotationality assumption for the flow is valid. [Pg.673]

Multi-Structural Wave Function. The He/ Molecule as an Example. [Pg.99]

Maritime engineering deals with all aspects of waterway environments. These engineers are concerned with such issues as ocean exploration, design of offshore structures, wave action on coastlines and ports, and the protection of wetlands (Britannica, 2011). [Pg.143]

Cs Curie constant of the lanthanide ions Qs spin-slip magnetic structure wave veetor... [Pg.88]

Studies of deformations of an ice cover, its failure, natural ridging and rafting are of vital importance to ice forecasting, navigation and the safety of offshore structures. Waves as a mechanism of transfer of deformation energy play a part on the local scale and mesoscale. In this paper, we discuss the spectral structure of cyclic deformations of the ice floe. We mainly relied on the Sea Ice Mechanics Initiative (SIMI) field experiment, the Beaufort Sea, 1993-94. Of special interest were the data from the West FallWinter camp (75°N, 142°W ) set up on a 2.1 m thick multi-year ice floe. Tilt-meters, BP-Delta strainmeters and three-axis inertial accelerometers were applied in keeping the record (Fig 1). [Pg.281]


See other pages where Structural waves is mentioned: [Pg.112]    [Pg.76]    [Pg.277]    [Pg.280]    [Pg.751]    [Pg.329]    [Pg.329]    [Pg.497]    [Pg.433]    [Pg.154]    [Pg.384]    [Pg.64]    [Pg.137]    [Pg.145]    [Pg.146]    [Pg.345]    [Pg.99]    [Pg.88]    [Pg.118]    [Pg.1802]   
See also in sourсe #XX -- [ Pg.433 ]




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Atomic structure wave-particle duality

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Charge density waves . high electronic structure

Combusbon Wave Structure

Combustion Wave Structure and Heat Transfer

Combustion wave structure

Combustion-wave structure equations

Detonation wave structure

Electron wave structure

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Electronic structure augmented spherical waves

Electronic structure wave function description

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Form function of a few characteristic structures Behaviour for large wave vector transfer

Full potential linearized augmented plane wave structures

Guided wave structure

Layered structures waves

Many-electron wave functions, electronic structure

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Measurements of Burning Rate and Combustion Wave Structure

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Optical guided wave structures

Shear-wave velocity structure

Shock waves structure

Sine wave structure

Spin Degeneracy and Wave-Functions for Increased-Valence Structures

Structural Coefficients and Weights of Valence Bond Wave Functions

Structure Formation in CS wave

Structure of Combustion Wave

Structure of the Hydrogen Wave and Experiments on Single-Crystal Planes

Structure sine wave modulated

Surface Waves Unique to Finite Periodic Structures

Tensor Structure of the Many-Electron Hamiltonian and Wave Function

The Wave Mechanical Model of Atomic Structure

The ZND structure of detonation waves

Thermal Wave Structure

Wave Function Electronic Structure Methods

Wave Structure and Heat Transfer

Wave structure

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Wave vector structure factors

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