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In this equation the sequence x (n) is converted to the Hilbert sequence x(n) using Eq. (8-4) shifted 90 by the j operator and added to x (n). Note that the one-sided phasor exp( j f ) = cos f j sin f can be recognized as an analytic signal at any single frequency f because the HT of cos( f ) is sin( f ), where cos( f ) and sin( f ) are both real numbers. The j determines positive or negative frequency for this analytic signal. Example of the Construction of an Analytic Signal Figure 8-3 shows an example of the construction of an analytic signal. We will walk through the development. (a) The input signal consists of two cosine waves of amplitude 1.0 and frequencies 2 and 8 (they can be any of the waves de ned in Fig. 2-2). (b) This input is plotted from n = 0 to n = N 1 (N = 64). The nature of the input signal can be very dif cult to determine from this oscilloscope display. (c) This is the two-sided spectrum, using the DFT. (d) The positive-frequency spectrum X (k ) is phase shifted 90 and the negative spectrum is shifted + 90 . The N /2 position is set to 0. This is the Hilbert transformer. (e) The two-sided spectrum XH (k ) is plotted using the DFT. The real (solid) cosine components of part (c) become imaginary (dotted) sine components in part (e). word pdf 417 How to Encode a Tab or Function in a PDF417 in Microsoft Word ...
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