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The Grating Equation. Equation (4.58) is called the grating equation. With reference to this equation (a) Given L and q = 0, what is the longest wavelength that diffracts off a grating into a propagating mode What is the angle of incidence for which diffraction occurs (b) Given l and L, what is the largest value of q corresponding to a propagating mode For what range of u is this diffraction order observed (c) Plot u 0 versus u for all propagating modes and orders for l=L 1. The Coherent Impulse Response. Consider a 2-cm-aperture lens with a 5-cm focal length illuminated by light with a wavelength of 1 mm. Use Matlab to calculate the impulse response for imaging from 10 cm in front of the lens to approximately 10 cm behind the lens. Plot the coherent impulse response over a defocus range of +0.5 cm (i.e., from 9 to 11 cm behind the lens). Fresnel Zone Plates. A cylindrically symmetric mask with amplitude transmittance t(r) 1 1 cos(ar2 ) 2 (4:100)

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where UE p UE 0 = = (y)(k)yT (k p), for p 1; (y(k)) y (k), c2 ( i (yi (k)) yi (k) 1),

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We have now only 2N + 1 real equations in the 2N + 1 unknowns (the voltage phasors): two equations for the input frequency and for each of the harmonic frequencies, and a real equation for n = 0, since no phase information is needed for a DC signal. In Appendix A.5, the system for N = 3 is described in detail. In the case of a real formulation, the Fourier transform assumes the form described in Appendix A.4. In particular, the inverse transformation is not analytical, with consequences on the numerical treatment of the equation system. The number of sampling time instants where the nonlinear current is evaluated, indicated with Kmax + 1 above, requires a comment. A discrete Fourier transform is exact if the signal to be transformed has a limited band, and if the number of sampling points is chosen according to Nykvist s sampling theorem. A basic hypothesis in the harmonic balance algorithm is also that the unknown signal (a voltage, in our case) can be represented with a limited number of harmonics, previously indicated by N . In this ideal case, Kmax = 2N . However, it may be bene cial to use a larger number of points, and therefore a higher number of harmonics, during the discrete Fourier transform in order to avoid aliasing; the current harmonics higher than N are then discarded from successive operations. This procedure can be useful when a stiff current nonlinearity is present in the circuit; it is called oversampling , and some commercial CAD packages allow the user to introduce it. In Figure 1.16, the solution of our example circuit is given for the following values of the circuit elements: g = 10 mS C = 500 fF f = 1 GHz

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This completes the coverage of JPA components configuration details in the persistenceContext .xml file.

The drawing used in the following exercise on changing dimension styles, ab15-b.dwg, is in the Drawings folder on the CD-ROM.

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