periodic solutions for fourth-order p-laplacian functional differential equations with sign-variable coefficient
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ID: 153214
2013
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Abstract
Using the theory of coincidence degree, we show the
existence of periodic solutions to the fourth-order
p-Laplacian differential equations of Lienard-type
$$
\phi_p(x''))''+f(x(t))x'(t)+\alpha(t)g_1(x(t-\tau_1(t,x(t))))
+\beta(t)g_2(x(t-\tau_1(t,x(t))))=p(t).
$$
The rate of growth of $g_1(u)$ with respect to the variable
u is allowed to be greater than p-1, and the coefficient
$\beta (t)$ is allowed to change sign.
| Reference Key |
liu2013electronicperiodic
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|---|---|
| Authors | ;Jiaying Liu;Wenbin Liu;Bingzhuo Liu |
| Journal | icsoft 2006 - 1st international conference on software and data technologies, proceedings |
| Year | 2013 |
| DOI |
DOI not found
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