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SINE

Fokker Bond Tester. An ultrasonic inspection technique commonly used for aircraft structures is based on ultrasonic spectroscopy [2]. Commercially available instruments (bond testers) used for this test operate on the principle of mechanical resonance in a multi-layer structure. A piezoelectric probe shown in Figure 3b, excited by a variable frequency sine signal is placed on the surface of the inspected structure. A frequency spectrum in the range of some tens of kHz to several MHz is acquired by the instrument, see Figure 3a. [Pg.108]

Figure 2 Flow diagram of the DHT with N=8, P=3. Broken lines represent transfer factors -1 while full lines represent unity transfer factor. The crossover boxes perform the sign reversal called for by the shift theorem which also requires the sine and cosine factors Sn, Cn. Figure 2 Flow diagram of the DHT with N=8, P=3. Broken lines represent transfer factors -1 while full lines represent unity transfer factor. The crossover boxes perform the sign reversal called for by the shift theorem which also requires the sine and cosine factors Sn, Cn.
Among other complete geometries we emphasize sine on the cylinder. [Pg.219]

The high accuracy of spatial and density resolution can be obtained by using exact methods. Thus it is necessary to apply of complete scanning geometry. The analysis of variants of scanning shows that the geometry sine on the cylinder is perspectiv enough by its characteristics. [Pg.219]

Instruments are available based on sine waves, square waves tind pulses singly or in combinations. [Pg.274]

In equations (3) and (4) the noise was simulated by sine function 6 = bs, (2nat), where a is the ratio of noise frequency to the carrier frequency of the reference signal. [Pg.830]

Amorphous materials exliibit speeial quantum properties with respeet to their eleetronie states. The loss of periodieify renders Bloeh s theorem invalid k is no longer a good quantum number. In erystals, stnietural features in the refleetivify ean be assoeiated with eritieal points in the joint density of states. Sinee amorphous materials eaimot be deseribed by k-states, seleetion niles assoeiated with k are no longer appropriate. Refleetivify speetra and assoeiated speetra are often featureless, or they may eonespond to highly smoothed versions of the erystalline speetra. [Pg.131]

We now define the effect of a translational synnnetry operation on a fiinction. Figure Al.4.3 shows how a PHg molecule is displaced a distance A X along the X axis by the translational symmetry operation that changes Xq to X = Xq -1- A X. Together with the molecule, we have drawn a sine wave symbolizing the... [Pg.162]

Figure Al.4.3. A PH molecule and its wavefiinction, symbolized by a sine wave, before (top) and after (bottom) a translational synnnetry operation. Figure Al.4.3. A PH molecule and its wavefiinction, symbolized by a sine wave, before (top) and after (bottom) a translational synnnetry operation.
The FVH representation allows us to visualize the results of more eomplieated laser pulse sequenees. A laser pulse whieh takes f from (0,0,-l) to (0,0,1) is ealled a ii-pulse sinee the f veetor preeesses ii radians about the field veetor. Similarly, a pulse whieh takes f from (0,0,-l) to (+1,0,0) is ealled a Ji/2-pulse. The state represented by tlie veetor (+1,0,0) is a eoherent superposition of tlie upper and lower states of the system. [Pg.232]

One interesting experiment is to apply a n/l pulse followed by a ii/2 phase shift of the field. This phase shift will bring parallel to. Sinee now x F = 0, the population is fixed m time in a eoherent superposition between the ground and exeited states. This is ealled photon looking. [Pg.232]

Now eonsider two systems that are in thennal and diffiisive eontaet, sueh that there ean be sharing of both energy and partieles between the two. Again let I be the system and II be a mueh larger reservoir. Sinee the eomposite system is isolated, one has the situation in whieh the volume of eaeh of the two are fixed at V and V", respeetively, and the total energy and total number of partieles are shared Ej = + /i - -where / = (/, /")... [Pg.415]

Sinee E and A are independent variables, tlieir variations are arbitrary. Henee, for the above equality to be satisfied, eaeh of the two braeketed expressions must vanish when the (E, N) partition is most probable. The vanishing of the eoeffieient of dE implies the equality of temperatures of I and II, eonsistent with thennal equilibrium ... [Pg.415]

Flow tube studies of ion-moleeule reaetions date baek to the early 1960s, when the flowing afterglow was adapted to study ion kineties [85]. This represented a major advanee sinee the flowing afterglow is a thennal deviee under most situations and previous instruments were not. Smee that time, many iterations of the ion-moleeule flow tube have been developed and it is an extremely flexible method for studying ion-moleeule reaetions [86, 87, 88, 89, 90, 91 and 92]. [Pg.808]

In prineiple, nothing more is neeessary to understand the infiuenee of the solvent on the TST rate eonstant than the modifieation of the PMF, and the resulting ehanges in the free energy barrier height should be viewed as the dominant effeet on the rate sinee tliese ehanges appear in an exponential fonn. As an example, an error... [Pg.888]

In eollisional exeitation, translational energy of the projeetile ion is eonverted into mtemal energy. Sinee the exeited states of the ions are quantized, so will the translational energy loss be. Under eonditions of high energy resolution, it is... [Pg.1337]

A sine-shape has side lobes which impair the excitation of a distinct slice. Other pulse envelopes are therefore more commonly used. Ideally, one would like a rectangular excitation profile which results from a sine-shaped pulse with an infinite number of side lobes. In practice, a finite pulse duration is required and therefore the pulse has to be truncated, which causes oscillations in the excitation profile. Another frequently used pulse envelope is a Gaussian frmction ... [Pg.1523]


See other pages where SINE is mentioned: [Pg.272]    [Pg.213]    [Pg.219]    [Pg.224]    [Pg.990]    [Pg.2]    [Pg.18]    [Pg.59]    [Pg.232]    [Pg.349]    [Pg.415]    [Pg.542]    [Pg.931]    [Pg.943]    [Pg.1163]    [Pg.1202]    [Pg.1292]    [Pg.1370]    [Pg.1441]    [Pg.1445]    [Pg.1523]    [Pg.1523]    [Pg.1550]    [Pg.1559]    [Pg.1657]    [Pg.1662]    [Pg.1662]    [Pg.1665]    [Pg.1713]    [Pg.1822]    [Pg.1822]    [Pg.1906]    [Pg.1931]   
See also in sourсe #XX -- [ Pg.150 ]

See also in sourсe #XX -- [ Pg.255 ]

See also in sourсe #XX -- [ Pg.208 ]




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90°-shifted sine-bell

Ally sine

Apertures sine wave aperture

Cosine and Sine Series

Cosine and Sine Transforms

Direct Sine-Wave Testing

FID Manipulation FT, EM, SINE BELL (CH2 Signal of

Fourier half-range sine series

Fourier sine function

Fourier sine series

Fourier sine transform

Fourier transform sine function

Harmonic sine function

Inverse sine series

Kero sine

Law of sines

Modulation sine wave

Multi-sine

Resolution enhancement sine-bell

Resultant-current sine wave

Rotation sine optimization

SINE estimator

SINEs sequences

Shear sine-flow

Shifted sine bell function

Shifted squared sine bell

Shifted squared sine bell function

Short interspersed repeat sequences SINEs)

Sine 2 profile

Sine Eruptione and Subclinical Smallpox

Sine and Cosine

Sine and cosine functions

Sine artifacts

Sine bar

Sine ducts

Sine function

Sine function plots

Sine function, inverse

Sine hyperbolic

Sine map

Sine rule

Sine transfer function

Sine transform

Sine wave

Sine wave complex numbers

Sine wave interferogram

Sine wave structure

Sine waves addition

Sine waves electromagnetic

Sine waves phase shift

Sine, defined

Sine-Aid

Sine-Gordon equation

Sine-Off

Sine-Patterson maps

Sine-bell window function

Sine-integral

Sine-pulse

Sine-shaped function

Sine-shaped gradient pulse

Sine-squared function

Sine-wave conversion

Sine-wave diagram

Sine-wave function

Sine-wave modulation technique

Sine-wave oscillator

Sine-wave testing

Sines, Law

Sines. Curve

Single Sine and FFT Measurement Techniques

Single sine analysis

Single sine correlation

Some Algebraic Rules for Sine Wave Complex Numbers

Structure sine wave modulated

Sum of Sine Wave Excitation Signals

Sum-of-sines

The Sine Wave

Truncated sine wave

Unshifted sine-bell

Variola sine eruptione

Wiggles, sine

With adjustable sine wave blades

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