2018
DOI: 10.1109/tcsii.2017.2718529
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Digital Distortion-Free PWM and Click Modulation

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Cited by 9 publications
(8 citation statements)
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“…Given an N ‐periodic discrete‐time signal 1<truev^false[nfalse]<1 with maximum frequency f C sampled at f pwm = N f C (with f C < f pwm /2) and defining vfalse[nfalse]=false(1+truev^false[nfalse]false)false/2, it is possible to obtain a set of N duty cycles 0 < d L [ n ] < 1 (0 ≤ n ≤ N − 1) of a leading‐edge‐PWM signal p L ( t ) (bipolar with amplitudes 0‐1) of frequency f pwm , which results in zero distortion between 0 and f pwm /2, by solving a set of nonlinear equation . The zero distortion characteristic could be achieved even for low f pwm .…”
Section: Table‐based Proposed Approachmentioning
confidence: 99%
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“…Given an N ‐periodic discrete‐time signal 1<truev^false[nfalse]<1 with maximum frequency f C sampled at f pwm = N f C (with f C < f pwm /2) and defining vfalse[nfalse]=false(1+truev^false[nfalse]false)false/2, it is possible to obtain a set of N duty cycles 0 < d L [ n ] < 1 (0 ≤ n ≤ N − 1) of a leading‐edge‐PWM signal p L ( t ) (bipolar with amplitudes 0‐1) of frequency f pwm , which results in zero distortion between 0 and f pwm /2, by solving a set of nonlinear equation . The zero distortion characteristic could be achieved even for low f pwm .…”
Section: Table‐based Proposed Approachmentioning
confidence: 99%
“…The system of nonlinear equations is obtained by imposing that the discrete‐time signal p [ n ], obtained by sampling at f pwm the signal p L ( t ), previously band limited to f pwm /2, is equal to v [ n ]: p [ n ] = v [ n ]. If V [ k ] is the discrete Fourier transform (DFT) of one period of v [ n ], the system of nonlinear equations can be expressed as {arrayn=0N1dL[n]=N/2,arrayk=0,arrayn=0N1cos2πNk(ndL[n])=2πNk{jV[k]},arrayk=1,,M,arrayn=0N1sin2πNk(ndL[n])=2πNk{jV[k]},arrayk=1,,M, where M = ⌊ N /2⌋. The first equation in for k = 0 accounts for a mean value of 1/2 of the duty cycles, which is also the DC value of the unipolar PWM signal p L ( t ).…”
Section: Table‐based Proposed Approachmentioning
confidence: 99%
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