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The dirichlet boundary value problems for strongly singular higher-order nonlinear functional-differential equations

机译:强奇异高阶非线性泛函微分方程的Dirichlet边值问题

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摘要

The a priori boundedness principle is proved for the Dirichlet boundary value problems for strongly singular higher-order nonlinear functional-differential equations. Several sufficient conditions of solvability of the Dirichlet problem under consideration are derived from the a priori boundedness principle. The proof of the a priori boundedness principle is based on the Agarwal-Kiguradze type theorems, which guarantee the existence of the Fredholm property for strongly singular higher-order linear differential equations with argument deviations under the two-point conjugate and right-focal boundary conditions.
机译:证明了奇异高阶非线性泛函微分方程Dirichlet边值问题的先验有界原理。从先验有界性原理导出了所考虑的狄利克雷问题的几个可解条件。先验有界原理的证明是基于Agarwal-Kiguradze型定理,该定理保证了在两点共轭和右焦点边界条件下带参数偏差的强奇异高阶线性微分方程的Fredholm性质的存在。

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