Titlebook: Infinite Dimensional Morse Theory and Multiple Solution Problems; Kung-ching Chang Book 1993 Springer Science+Business Media New York 1993

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978-1-4612-6737-9Springer Science+Business Media New York 1993

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Kung-ching Changconceptualize and deal with conflict encounters in their workplace. Using open-ended interviews, I examined the way in which employees in two divisions of a Greek bureaucratic organization resolved conflict situations experienced in the context of their division. The analysis of the case study mater

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Infinite Dimensional Morse Theory,r on the Hilbert Riemannian manifolds in Section 4. The tool in this study is the deformation theorem, which is introduced in Section 3. Some preliminaries on algebraic topology and on infinite dimensional manifolds are reviewed in Sections 1 and 2 respectively. Readers who are familiar with the bac

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Critical Point Theory,theory and a variety of concrete versions of the minimax principle. We point out that the minimax principle for relative homology classes is particularly suitable for Morse theory because certain critical groups for the critical points determined by this minimax principle can be proved being nontriv

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Applications to Harmonic Maps and Minimal Surfaces,m, the minimal surface and the constant mean curvature problems, the harmonic map equation, the Yamabe problem and the Yang-Mills equation are not only interesting in themselves, but also for motivations in the development of infinite dimensional Morse theory.

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Critical Point Theory,rly suitable for Morse theory because certain critical groups for the critical points determined by this minimax principle can be proved being nontrivial; they then have contributions to Morse inequalities.

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