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shengjun li, fang-fang liao and jianqiang sun periodic solutions of radially symmetric systems with a singular Boundary Value Problems 2013:110 §Ý§Ý |
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ÄãµÄ²é²»µ½£¬²»¹ý¸úÄãÎÄÕ±êÌâºÜÏà½üµÄµ¹ÊDz»ÉÙ ±êÌâ: Periodic solutions of singular radially symmetric systems with superlinear growth ×÷Õß: Fonda, Alessandro; Toader, Rodica; Zanolin, Fabio À´Ô´³ö°æÎï: ANNALI DI MATEMATICA PURA ED APPLICATA ¾í: 191 ÆÚ: 2 Ò³: 181-204 DOI: 10.1007/s10231-010-0178-6 ³ö°æÄê: MAY 2012 ±êÌâ: Periodic Orbits of Radially Symmetric Systems with a Singularity: the Repulsive Case ×÷Õß: Fonda, Alessandro; Toader, Rodica À´Ô´³ö°æÎï: ADVANCED NONLINEAR STUDIES ¾í: 11 ÆÚ: 4 Ò³: 853-874 ³ö°æÄê: NOV 2011 ±»ÒýƵ´Î: 0 (À´×ÔËùÓÐÊý¾Ý¿â) ±êÌâ: Radially symmetric systems with a singularity and asymptotically linear growth ×÷Õß: Fonda, Alessandro; Toader, Rodica À´Ô´³ö°æÎï: NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS ¾í: 74 ÆÚ: 7 Ò³: 2485-2496 DOI: 10.1016/j.na.2010.12.004 ³ö°æÄê: APR 1 2011 ±»ÒýƵ´Î: 7 (À´×ÔËùÓÐÊý¾Ý¿â) ±êÌâ: Periodic orbits of radially symmetric Keplerian-like systems: A topological degree approach ×÷Õß: Fonda, Alessandro; Toader, Rodica À´Ô´³ö°æÎï: JOURNAL OF DIFFERENTIAL EQUATIONS ¾í: 244 ÆÚ: 12 Ò³: 3235-3264 DOI: 10.1016/j.jde.2007.11.005 ³ö°æÄê: JUN 15 2008 ±»ÒýƵ´Î: 15 (À´×ÔËùÓÐÊý¾Ý¿â) |

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Periodic solutions of radially symmetric systems with a singularity S Li, F Liao, J Sun - Boundary Value Problems, 2013 - Springer Abstract In this paper, we study the existence of infinitely many periodic solutions to planar radially symmetric systems with certain strong repulsive singularities near the origin and with some semilinear growth near infinity. The proof of the main result relies on topological degree theory. ... Related articles All 3 versions Cite Save ÊÇÕâ¸öô£¿googleѧÊõµ½µÄ springerÀï |

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