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Modulation functions

Module function,sothat Graphics areabonafideoutput.Thisallowsustousesersolaspart ofGraphicsArray. [Pg.333]

Thenextstepwetakeistocreatea Module function semi2 fromthiscodesothatwemayrun manydifferentcasesofthissemibatchreactor.Thegroupsofsimilarvariablesandparameters aregroupedwithincurlyb rackets ... [Pg.376]

Do" loop,whichistheclassicstructureinthe "Do" loop is placed within a Module function to... [Pg.432]

The following are exercises that have been used with honors students and that seem to be both interesting and challenging. In many cases only the rudimentary coded solution is given. From this one can build much more sophisticated code and in many cases create Module functions that can be used repeatedly with different parameter values. Note that all of these separate problems were run as if the Kernel had to be restarted with each computation. Running sequentially without adding statements to clear variables will result in absurd output. [Pg.459]

Pongratz, I., Mawn, G.G., Poellinger, L. (1992). Dual roles of the 90 kD heat shock protein hsp90 in modulating functional activities of the dioxin receptor. J. Biol. Chem. 267, 13728-13734. [Pg.459]

As time increases, the plane wave exp[i( x — mt)] moves with velocity m/. If we consider a fixed point x and watch the plane wave as it passes that point, we observe not only the periodic rise and fall of the amplitude of the unmodified plane wave exp[i(A x — m/)], but also the overlapping rise and fall of the amplitude due to the modulating function 2 cos[(AA jc — Ao)i)/l. Without the modulating function, the plane wave would reach the same maximum... [Pg.6]

Thus, the wave packet P(jc, 0 represents a plane wave of wave number ko and angular frequency mo with its amplitude modulated by the factor B(x, i). This modulating function B x, i) depends on x and t through the relationship [x — (dm/dA )o/]. This situation is analogous to the case of two plane waves as expressed in equations (1.7) and (1.8). The modulating function B(x, t) moves in the positive x-direction with group velocity given by... [Pg.9]

Figure 1.4 ( ) A gaussian wave number distribution, (b) The modulating function corresponding to the wave number distribution in Figure 1.4(n). Figure 1.4 ( ) A gaussian wave number distribution, (b) The modulating function corresponding to the wave number distribution in Figure 1.4(n).
The modulated functions of the developmental program of a DCGP node. [Pg.311]

Liu, Y. et al., Sigma-1 receptors modulate functional activity of rat splenocytes, J. Neuro-immunol., 59, 143, 1995. [Pg.539]

For modular-based process simulators, the determination of derivatives is not so straightforward. One way to get partial derivations of the module function(s) is by perturbation of the inputs of the modules in sequence to calculate finite-difference substitutes for derivatives for the tom variables. To calculate the Jacobian via this strategy, you have to simulate each module (C + 2) nT + nF + 1 times in sequence, where C is the number of chemical species, nT is the number of tom streams, and nF is the number of residual degrees of freedom. The procedure is as follows. Start with a tear stream. Back up along the calculation loop until an unperturbed independent variable xI t in a module is encountered. Perturb the independent variable,... [Pg.544]

Considerable effort has gone into solving the difficult problem of deconvolution and curve fitting to a theoretical decay that is often a sum of exponentials. Many methods have been examined (O Connor et al., 1979) methods of least squares, moments, Fourier transforms, Laplace transforms, phase-plane plot, modulating functions, and more recently maximum entropy. The most widely used method is based on nonlinear least squares. The basic principle of this method is to minimize a quantity that expresses the mismatch between data and fitted function. This quantity /2 is defined as the weighted sum of the squares of the deviations of the experimental response R(ti) from the calculated ones Rc(ti) ... [Pg.181]

A series of carboxyl containing bioerodible polymeric materials, characterized by modulated functionality and hydrophobic/hydrophilic balance, was prepared both on a lab-scale and in the pilot plant. Procedures were setup as amenable for scaled-up productions. Those materials displayed a high versatility to combine with proteins in different proportion and to provide hybrid bioerodible matrices without any adverse effect on protein structure and activity. [Pg.70]

Octopamine in the CNS. It is reasonable to suppose that this handful of varied systems where OA has effector functions is only the tip of the iceberg and that more will be discovered. All of these known systems are located peripherally since the demonstration of a specific transmitter role for any compound within the CNS is very challenging. However, there is every reason to believe that OA has important transmitter or modulator functions in the CNS of arthropods. It is synthesized and stored there in plausible amounts (8,9f13) and OA-sensitive adenylate cyclase activity has been found within the CNS of several arthropods. In addition to the examples cited in the recent review by Bodnaryk (26), this activity has been demonstrated in the tobacco hornworm (27f28), Drosophila melanogaster (29)t the tick, Amblyomma hebraeum (27) and the crayfish (30,31) Neurones specifically sensitive to OA have been... [Pg.109]

Treffer s model system consists of signal power P (in watts) falling on the input aperture of the modulator (i.e., the spectrophotometer) that modulates the input power as a function of time by a factor M(t) such that 0 < M(t) < 1. The modulation function M(t) is not the modulation of the signal due to chopping but modulation of the signal due to scanning. The modulated signal falls on a detector with responsivity R (in volts per watt) (Kruse et al., 1962 Stewart, 1970) and flat frequency response. The idealized instantaneous... [Pg.164]

It is advantageous to consider the frequency domain as it gives more insight into the mechanisms of decoherence. For this purpose, we define the finite-time Fourier transform of the modulation function ... [Pg.153]

The modulation function e(t) can be either random or regular (coherent) in time as detailed below. Consider first the most general Coherent, amplitude and phase modulation (APM) of the quasiperiodic form. [Pg.156]

Impulsive phase modulation.— Let the phase of the modulation function periodically jump by an amount (p at times t, 2t,. .. Such modulation can be achieved by a train of n identical, equidistant, narrow pulses of nonresonant radiation, which produce pulsed frequency shifts Now... [Pg.158]

Projective measurements at an effective rate v, whether impulsive or continuous, usually result in a broadened (to a width v) modulation function F((o), without a shift of its center of gravity [9, 14, 15, 71, 72],... [Pg.160]

The time-dependent relaxation rates are real, and the only difference between them is the complex conjugate of the combined modulation function, K+(t, t ). They can be very different for a complex correlation function. [Pg.164]

The temporal modulation function usually has two factors, namely, a system factor of the form where is the energy separation of the two-level system, and a modulation or control factor that can represent either amplitude (e t)) or phase

[Pg.204]


See other pages where Modulation functions is mentioned: [Pg.272]    [Pg.272]    [Pg.413]    [Pg.457]    [Pg.133]    [Pg.524]    [Pg.7]    [Pg.12]    [Pg.15]    [Pg.17]    [Pg.102]    [Pg.25]    [Pg.311]    [Pg.38]    [Pg.75]    [Pg.20]    [Pg.606]    [Pg.402]    [Pg.45]    [Pg.106]    [Pg.154]    [Pg.154]    [Pg.150]    [Pg.152]    [Pg.154]    [Pg.163]    [Pg.164]    [Pg.204]   
See also in sourсe #XX -- [ Pg.98 ]




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