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1. Nodal Alla/ysis To perform a nodal ana lysis, we label the node voltages and identify the supemode as shown in Fig. 8.22b. The constraint equation for the supemode is

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Adaptive group testing is somewhat more measurement-ef cient but is more dif cult to implement in optical systems Group testing is separated into combinatorial systems, under which the combination of priors and code design ensures that one is logically certain to correctly characterize f from g, and probalistic systems, under which one infers f from g according to likelihood functions with some possibility of error The classic group testing system seeks to characterize a point object occupying one of N positions In imaging the object is a spatial impulse; in spectroscopy the object is an isolated spectral feature Naively, one might characterize such a source by measuring all N pixels or spectral channels Using combinatorial group testing, however, one can characterize such a source using logd (N) measurements, where d is the dynamic range of hij A design for H achieving this measurement ef ciency.

Schnable Effect (25%)

RATED Q (MYa,s)

Points, either created by MEASURE and DIVIDE or entered using the POINT command, can be accessed with the OSNAP option NODE. This is particularly important when entering blocks at specific points or, in 3D, when finding centers for fillets, etc.

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We could easily check these results against those obtained in Example 16.5 by applying the conversion formulas in Table 16.1.

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may be varied by an amount d. If the input eld is E(t), the irradiance striking the detector is * 2 + 1 E(t) E t 2d I(d) 4 c G(0) 1 2d 1 2d G G (6:34) 2 4 4 c c where we have abbreviated the single-point mutual coherence G(r, r, t) with G(t). G(t) is isolated from G(0) and G( t) in Eqn. (6.34) by Fourier ltering. The Fourier transform of I(d) is ^ G(0) d(u) c S n uc c S n uc (6:35) I(u) 2 8 2 8 2 S(n) is the positive frequency component of (u), and G(t) is the inverse Fourier transI form of S(n). The Fourier transform pairing between the power spectrum and the mutual coherence corresponds to a relationship between spectral bandwidth and coherence time through the Fourier uncertainty relationship. The bandwidth sn measures the support of S(n), and the coherence time tc / 1=sn u measures the support of G(t). Various precise de nitions for each may be given; the variance of Eqn. (3.22) may be the best measure. For present purposes it most useful to consider the relationship in the context of common spectral lines, as listed in Table 6.2.

t 5 2JmlP, t > wm,

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Could the Barcode Rendering Framework at Codeplex GitHub be of help?

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