1971
DOI: 10.1109/tit.1971.1054647
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Detectors, bandpass nonlinearities, and their optimization: Inversion of the Chebyshev transform

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Cited by 98 publications
(34 citation statements)
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“…When the input to the amplifier is a sine wave of constant amplitude A, the amplifier output contains the fundamental zone and various harmonic zones. The fundamental zone output is just a sine wave of amplitude g(A), which is given by the Chebyshev transform [16] of F(u), and for the specific case of (19) is given by…”
Section: Figure 12 Soft Limiter Input Output Characteristicsmentioning
confidence: 99%
“…When the input to the amplifier is a sine wave of constant amplitude A, the amplifier output contains the fundamental zone and various harmonic zones. The fundamental zone output is just a sine wave of amplitude g(A), which is given by the Chebyshev transform [16] of F(u), and for the specific case of (19) is given by…”
Section: Figure 12 Soft Limiter Input Output Characteristicsmentioning
confidence: 99%
“…Usually this methods are fast and independent of the dynamic of the unwanted signal. The first application was the so called bandpass-limiter investigated by Davenport, Cahn and Blachman [15], [14], [38], [9], [10], [11], [50], [12], [37] and dates back to 1961. The bandpasslimiter was used for bandpass signals and is located in the input section of the receiver.…”
Section: Contribution To Literaturementioning
confidence: 99%
“…For an input signal of V P K · cos ω 0 t, the Blachman transformation [20] can be employed to transform (7) into a summation of current components given by:…”
Section: Mathematical Analysis Of the Linearizermentioning
confidence: 99%