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end i f ; when s t a r t => i f ( s - t i c k = 1 ) t h e n i f s _ r e g = 7 then s t a t e - n e x t <= d a t a ; s - n e x t <= ( o t h e r s = > O ) ; n - n e x t <= ( o t h e r s = > O ) ; else s - n e x t <= s - r e g + 1 ; end i f ; end i f ; when d a t a => i f ( s - t i c k = 1 ) t h e n i f s _ r e g = 1 5 then s - n e x t <= ( o t h e r s = > O ) ; b - n e x t <= r x & b - r e g ( 7 downto 1) ; i f n - r e g = (DBIT -1) t h e n s t a t e - n e x t <= s t o p ; else n - n e x t <= n - r e g + 1 ; end i f ; else s - n e x t <= s - r e g + 1 ; end i f ; end i f ; when s t o p = > i f ( s - t i c k = 1 ) then i f s-reg=(SB-TICK-l) hen

which means that the transformed knapsack lengths T p, q : ai ! pai (modulo q) are superincreasing. To verify if the system xapj (i) cpj (i) .

Several of the classical methods used for linear arrays are both elegant and analytical We have, for instance, the Woodward Lawson synthesis, Dolph Chebyshev synthesis, Fourier synthesis, and methods derived from the Taylor line-source synthesis, to mention just a few [Hansen 1992] Since 1970, numerical synthesis methods have become increasingly popular The objectives can be divided into (a) pencil beam/low sidelobe synthesis, (b) shaped beam synthesis, and (c) optimization of performance indices such as directivity and bandwidth Today, iterative methods based on optimization techniques are very powerful tools for pattern synthesis thanks to the modern computer Arbitrarily shaped beam patterns can be synthesized with minimum effort (as long as the patterns are physically realizable) Some of the more general methods can also be applied to nonplanar array antennas, that is, conformal arrays.

It may still be difficult to predict errors beforehand and to ensure that the numerical solution is not trapped in a local optimum Finding a radiation pattern that meets the required pattern shape is only part of the job Next, we must find the corresponding excitations of the radiating elements And, since elements must have a feeding structure, we need to find feeding voltages and currents that will result in the desired excitations in the presence of mismatch, mutual coupling, and so on Finally, the robustness of the solution should be assessed, as well as the impact of frequency variations, error tolerances, polarization and so on Maybe a more stable solution is required instead of the first one derived In conformal arrays, the radiating elements point in different directions This makes it essential to include the element characteristics in the synthesis procedure.

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In planar arrays, the element factor can often be disregarded and the synthesis is concentrated on the array factor as if the elements were isotropic However, it is still of interest to study the synthesis of arrays with isotropic radiators, since much fundamental knowledge can be gained this way And some arrays do have isotropic radiators, at least in one plane We will, therefore, present some cases with isotropic radiators as canonical cases of reference The polarization information is carried by the radiating elements Since they do not combine to form a common element factor, as in planar arrays, the polarization characteristics become particularly significant for the conformal antenna synthesis problem It is possible to include polarization in the synthesis; for example, to optimize for low sidelobes and low cross polarization at the same time.

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