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- W2366167238 abstract "There has been well done a lot of work ou the analysis of the second order P-L-L, but most of it is to consider the regular phase diserininators whose characteristic is represented by a bounded function with maximum value 1. For example, the cosine characteristic, the triangular or sawtoothed discriminator charaeteristics are some among these. But for the ease of a P-L-L with a tangent characteristic, little is found in the literature. Engineers with practical experience notice that they scarcely find the loop lose locked state when they treat loops with a tangent eharaeteristic. No theoretieal discussion has ever been given to the origin of this phenomena. In reference [3] the authors have given a qualitative analysis to this kind of P-L-L and explained mathematically why a P-L-L with tangent characteristic has never lost its locked state and thus provided a theoretical basis for such a phenomenon.The purpose of this paper is to carry out a systematic study of the autonomous ordinary differential equation for eertain second order. The equation is defined on a cylinder phase space, and is abstracted from a type of practical loop equations." @default.
- W2366167238 created "2016-06-24" @default.
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- W2366167238 date "1979-01-01" @default.
- W2366167238 modified "2023-09-25" @default.
- W2366167238 title "QUALITATIVE STUDY OF A TYPE OF DIFFERENTIAL EQUATION ON A CYLINDER PHASE SPACE" @default.
- W2366167238 hasPublicationYear "1979" @default.
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