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通过对一列由最小作用原理得到的零边值问题的解取极限,得到了二阶哈密尔顿系统(ū)(t)-ΔV(t,u(t))=f(t)同宿轨的存在性结论.Abstract: The existence of homoclinic solution is obtained for second-order Hamiltonian systems ii(t) - (△)V(t,
u(t)) = f(t), as the limit of a sequence of solutions for nil-boundary-value problems which are obtained via the least
action principle. 相似文献
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