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Index theory for linear selfadjoint operator equations and nontrivial solutions for asymptotically linear operator equations

机译:线性自伴算子方程的索引理论和渐近线性算子方程的非平凡解

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摘要

We develop index theories for linear selfadjoint operator equations and investigate multiple solutions for asymptotically linear operator equations. The operator equations consist of two kinds: the first has finite Morse index and can be used to investigate second order Hamiltonian systems and elliptic partial differential equations; the second may have infinite Morse index and can be used to investigate first order Hamiltonian systems.
机译:我们开发了线性自伴算子方程的索引理论,并研究了渐近线性算子方程的多个解。算子方程由两类组成:第一类具有有限的摩尔斯指数,可用于研究二阶哈密顿系统和椭圆型偏微分方程;第二个可能具有无限的摩尔斯指数,可用于研究一阶哈密顿系统。

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