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5555556 6 3 05714286 3 4 05714286 5 2 05714286 9 5 05833333 8 4 06 5 5 06 2 3 06 4 1 06 7 3 06 10 5 06153846 9 4 0625 4 4 0625 6 2 06363636 6 5 06363636 8 3 06428571 10 4 06666667 7 5 desired m(LO) = 1 desired n(RF) = 1 spur RF/IF m n 11 10 0 11111111 9 0 1125 10 2 1125 8 0 11428571 9 2 11428571 7 0 11666667 8 2 11666667 6 0 12 7 2 12 5 0 12222222 10 1 125 6 2 125 4 0 125 9 1 12857143 10 3 12857143 8 1 13333333 9 3 1.

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TABLE 8.1 Surface Wave Poles (Z F = 0) of Array of Open-Ended Waveguide kxs kys 7.308 3.696 7.454 3.086

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11.4.4. A tensor decomposition method for SWN 11.4.5. Application in the asynchronous case . . . 11.5. Conclusion . . . . . . . . . . . . . . . . . . . . . 11.6. Bibliography . . . . . . . . . . . . . . . . . . . .

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Details When and how to take advantage of the cooling-off period. If it s a service agreement with no stated termination date, details on how to cancel. A physical address where the customer can complain. This cannot be an e-mail address or the Web site s address (URL). Statement of any post-sale guarantees or service availability. Statement of who pays for any returned goods.

3333333 5 2 13333333 3 0 13333333 7 1 1375 10 2 14 8 3 14 6 1 14285714 9 2 15 10 4 15 7 3 15 4 2 15 2 0 15 5 1 15 8 2 15714286 10 3 16 9 4 16 7 2 16666667 6 3 16666667 4 1 16666667 9 3 175 8 4 175 6 2 18 10 5 18 8 3 18333333 10 4 2 9 5 2 7 4 2 5 3 2 3 2 2 1 0 2 3 1 2 5 2 2 7 3 2 9 4 22 10 5.

Deadlock refers to a condition when two or more processes or threads are each waiting for another to release a resource, or perform an action, creating a circular wait-for chain.

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Specific Differences Finally, evaluate the specific differences between the two computers under consideration:

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is thus to simulate the FT through an RF circuit. In the following section we will consider an algorithm for performing the FT in an efficient manner. An efficient algorithm will help reduce the number of RF components, as we shall see shortly. 12.3.3 FFT Algorithm We have seen that an antenna excitation voltage in (12.14) is a summation of four terms. Each term (except the first term) is a product of two factors: a complex number and a complex exponent. If one has to compute all four excitation voltages, then one must perform 3 4 = 12 multiplication operations. For N beams, the required number of multiplication operations becomes N (N 1). Now consider that an RF circuit, as an analog computer, performs the above computation. Multiplication of a complex exponent signifies a phase shift, which can be realized by a phase shifter. Thus, the RF circuit should have as many phase shifters as the number of multiplications. It will be seen that computations of antenna excitation voltages employing the FFT would reduce the number of multiplication operations. It implies that a BFN design with reduced number of phase shifters may be accomplished following the guideline of an FFT algorithm. In order to understand the operation of an FFT algorithm we consider the input voltage of the nth antenna element given in (12.14). Recall that = /2; therefore, En repeats every four intervals with respect to the subscript n, that is, En = En+4 (12.18)

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