Titlebook: Algebraic Multiplicity of Eigenvalues of Linear Operators; J. López-Gómez,C. Mora-Corral Book 2007 Birkhäuser Basel 2007 Eigenvalue.Matrix

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Lawrence Kaagan,Rudolf Wildenmann), it is apparent that . and, hence, (12.2) can be thought of as a . around (λ, 0) of the linear equation . Equation (12.2) can be expressed as a fixed-point equation for a compact operator. Indeed, . = 0 if and only if ..

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Analytic and Classical Families. Stabilityascent and multiplicity equal the generalized concepts introduced in the previous four chapters. Consequently, the algebraic multiplicity analyzed in this book, from a series of different perspectives, is indeed a generalization of the classic concept of algebraic multiplicity.

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Algebraic Multiplicity of Eigenvalues of Linear Operators

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