ABOUT THE ANALYSIS OF THE PULSE-WIDTSYSTEM WITH FEEDBACK


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Аннотация

In the article research results of the pulse-width system (PWS) captured by a negative feedback circuit have been depicted. Based on an asymptotic method of order decrease in the linear part of system, we have offered a technique for decreasing the PWS to an equivalent nonlinear pulse-amplitude system for which known methods of research are applied.

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Pulse-width systems (PWS) find application in automatic control devices, as well as in amplifiers of capacity of “D” class with an intermediate pulse-width modulation, captured by a negative feedback for the reduction of nonlinear distortions. Feedback presence in PWSs is inevitably connected with the problem of stability maintenance. The solution of this problem, in a comprehensible with practical application way for the PWSs generally does not exist. The possibilities of private decisions have been considered in [1; 2]. The aim of the present work consists in the search for new methods of the PWS stability analysis, applicable in practical applications. Methods of pulse-width systems analysis. An analysis of the pulse systems is made, as a rule, basing on the theory of trellised functions and discrete transformation of Laplasa [1]. The theory of pulse-amplitude systems has now developed in enough detail: for a linear path and for systems containing nonlinear inertialess elements [1; 2]. Unlike the АPS, the PWS is much more difficult to analyze, therefore it is investigated using data equivalent to the nonlinear АPS.
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Список литературы

  1. Tsipkin J. Z. The theory of linear pulse systems. М. : Fizmatgiz, 1963.
  2. Tsipkin J. Z., Popkov J. S. The theory of nonlinear pulse systems. From-in Science. М., 1973.
  3. Polov K. P. Amplifier Stability conditions in a mode “D” with a feedback // Radio engineering. 1971. № 6.
  4. Polov K. P. To research of stability of the amplifier in a mode “D” with a feedback // Radio engineering. 1974. № 1.
  5. Itshoki J. S. The approached method of the analysis of transients in difficult linear chains // The Soviet radio. 1969.

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© Mikheenko A.M., Abramov S.S., Pavlov I.I., 2010

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