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- W3201195032 abstract "This paper explores dynamic equations. Dynamic equation has been well researched and developed for centuries. It has applied to a wide variety of fields such as physics, biology, chemistry, engineering, economics, history, and medicine, etc, with significant impacts on human society. A most common and stereotypical example of a dynamic equation is logistic equation. In this paper the logistic equation is thoroughly analysed and discussed about its convergence over a number series at fixed points given different variable ranges. Furthermore, a powerful and tricky theorem of dynamic equation, Coppel's Theorem, is proved: any dynamic equation series in 0 and 1 without 2-cycles will converge. The proof is difficult but creative and artistic." @default.
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- W3201195032 date "2021-09-01" @default.
- W3201195032 modified "2023-09-25" @default.
- W3201195032 title "Dynamic Equations Analysis and Proof" @default.
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- W3201195032 doi "https://doi.org/10.1088/1742-6596/2014/1/012004" @default.
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