Meanwhile, the solutions to the problem and solvability conditions are obtained, and we extend the solution space from analytic function space into the meromorphic function space.
同时，给出了其解的表达式和可解条件，并将原来求解空间从解析函数空间推广到亚纯函数空间。
Some solvability conditions of periodic solutions are obtained for a class of first order(superquadratic) non-autonomous Hamiltonian systems in light of the minimax methods of critical point theory.
运用临界点理论中的极小、极大方法得到一类超二次哈密顿系统的周期解的存在性的存在性定理。
The results presented would be not only a mathematical conditions, but also a topological conditions for subnetwork solvability.
本文不仅给出了可解性的数学表达式条件，而且给出了等效的拓扑条件。
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