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A Variational Principle in Krein Space II
Authors:P Binding  R Hryniv  B Najman
Institution:(1) Department of Mathematics and Statistics, The University of Calgary, Calgary, AB, T2N 1N4, Canada;(2) Institute for Applied Problems of Mechanics and Mathematics, 3b Naukova str., 79601 Lviv, Ukraine;(3) No, Address
Abstract:Let A be a self-adjoint operator in a Krein space $(\mathcal{K}, \cdot , \cdot ]).$
Under certain natural assumptions, it is shown precisely which real eigenvalues of A can be given a max-inf characterization generalizing the usual one in Hilbert space. This result unifies several approaches in the recent literature.
Keywords:49R50  47B50  47A75
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