A note on the asymptotic behavior of the solutions of $ddot x + aleft( t ight)fleft( {ddot x} ight)ddot x + bleft( t ight)phi left( {dot x,ddot x} ight) + cleft( t ight)gleft( {dot x} ight) + dleft( t ight)hleft( x ight) = pleft( {t,x,dot x,ddot x,ddot x} ight)$

Tadayuki Hara

首页> 外文期刊>Proceedings of the Japan Academy, Series A. Mathematical Sciences >A note on the asymptotic behavior of the solutions of $ddot x + aleft( t ight)fleft( {ddot x} ight)ddot x + bleft( t ight)phi left( {dot x,ddot x} ight) + cleft( t ight)gleft( {dot x} ight) + dleft( t ight)hleft( x ight) = pleft( {t,x,dot x,ddot x,ddot x} ight)$

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A note on the asymptotic behavior of the solutions of $ddot x + aleft( t ight)fleft( {ddot x} ight)ddot x + bleft( t ight)phi left( {dot x,ddot x} ight) + cleft( t ight)gleft( {dot x} ight) + dleft( t ight)hleft( x ight) = pleft( {t,x,dot x,ddot x,ddot x} ight)$

机译：关于$ ddot x + aleft（t ight）fleft（{ddot x} ight）ddot x + bleft（t ight）phi left（{dot x，ddot x} ight）+ cleft（ t ight）gleft（{点x} ight）+ dleft（t ight）hleft（x ight）= pleft（{t，x，dot x，ddot x，ddot x} ight）$

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《Proceedings of the Japan Academy, Series A. Mathematical Sciences》 |1973年第5期|共页
作者
Tadayuki Hara;
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中图分类数学;
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专利

1. On the attractivity properties for the equation $x'' + aleft( t ight)f_1 left( x ight)g_1 left( {x'} ight)x' + bleft( t ight)f_2 left( x ight)g_2 left( {x'} ight)x = eleft( {t,x,x'} ight)$ [J] . Sadahisa Sakata Proceedings of the Japan Academy, Series A. Mathematical Sciences . 1981,第9期

机译：关于方程的吸引性性质$ x''+左（t右）f_1左（x右）g_1左（{x'}右）x'+左（t右）f_2左（x右）g_2左（{ x'} ight）x = eleft（{t，x，x'x ight）$
2. Dual pairs on spinors cases of $left( {C_m ,C_n } ight)$ and $left( {C_m^{left( 1 ight)} ,C_n^{left( 1 ight)} } ight)$ [J] . Kohji Hasegawa Proceedings of the Japan Academy, Series A. Mathematical Sciences . 1987,第10期

机译：$ left（{C_m，C_n} ight）$和$ left（{C_m ^ {left（1 ight）}，C_n ^ {left（1 ight）}} ight）$的旋转子上的双对
3. “Borel” lines for meromorphic solutions of the difference equation $y left( {x + 1} ight) = y left( x ight) + 1 + lambda / y left( x ight)$ [J] . Niro Yanagihara Proceedings of the Japan Academy, Series A. Mathematical Sciences . 1981,第7期

机译：差分方程$ y的亚纯解的“桶形”线$ y left（{x + 1 ight）= y left（x ight）+1 + lambda / y left（x ight）$
4. Reconstruction of 3D ight trajectories from ad-hoc camera networks [C] . Jingtong Li, Jesse Murray, Dorina Ismaili, IEEE/RSJ International Conference on Intelligent Robots and Systems . 2020

机译：来自Ad-Hoc相机网络的3D Ighight轨迹的重建
5. An observation on Classification of Lie point symmetries for quadratic Li\'{e}nard type equation $\ddot{x}+f\left(x ight) \dot{x}^{2}+g\left( x ight) =0$ [JMP 54, 053506 (2013)] and its erratum [JMP 55, 059901 (2014)] [O] . Paliathanasis, A., Leach, P. G. L. 2016

机译：二次曲线Lie点对称分类的观察 Li \'{n}类型方程$ \ ddot {x} + f \ left（x \ right）\ dot {x} ^ {2} + g \ left（ x \ right）= 0 $ [Jmp 54,053506（2013）]及其错误[Jmp 55,059901（2014）]

A note on the asymptotic behavior of the solutions of $ddot x + aleft( t ight)fleft( {ddot x} ight)ddot x + bleft( t ight)phi left( {dot x,ddot x} ight) + cleft( t ight)gleft( {dot x} ight) + dleft( t ight)hleft( x ight) = pleft( {t,x,dot x,ddot x,ddot x} ight)$

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