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- W3211989293 abstract "In this work, we are interested in the study of the limit cycles of a perturbed differential system in (mathbb{R}^2), given as follows[left{begin{array}{l}dot{x}=y, dot{y}=-x-varepsilon (1+sin ^{m}(theta ))psi (x,y),%end{array}%right.]where (varepsilon) is small enough, (m) is a non-negative integer, (tan (theta )=y/x), and (psi (x,y)) is a real polynomial of degree (ngeq1). We use the averaging theory of first-order to provide an upper bound for the maximum number of limit cycles. In the end, we present some numerical examples to illustrate the theoretical results." @default.
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- W3211989293 date "2022-01-01" @default.
- W3211989293 modified "2023-09-24" @default.
- W3211989293 title "On the maximum number of limit cycles of a planar differential system" @default.
- W3211989293 doi "https://doi.org/10.22075/ijnaa.2021.23049.2468" @default.
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