Category:Spectral theory

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In mathematics, spectral theory deals with attempts to understand operators, graphs and dynamical systems by means of the spectrum of eigenvalues associated with the system. The classical examples of spectra are the vibration modes of a violin string or the spectrum of a hydrogen atom.

The main article for this category is Spectral theory.

Pages in category "Spectral theory"

There are 20 pages in this section of this category.

* Spectral theorem Spectral theory B Bauer-Fike theorem D Decomposition of spectrum (functional analysis) Discrete spectrum E Essential spectrum

H Hearing the shape of a drum I Isospectral L Lax pair P Projection-valued measure R Ramanujan graph Rigged Hilbert space S Selberg zeta function

S cont. Spectral asymmetry Spectral graph theory Spectral radius Spectral theory of compact operators Spectrum (functional analysis) Spectrum of a C*-algebra T Transfer operator

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Categories: Operator theory | Banach algebras | Graph theory | Linear algebra

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• This page was last modified 14:56, 27 February 2007 by Wikipedia user WISo. Based on work by Wikipedia user(s) Escarbot, Grubber, Linas, Mikeblas, Lupin, Oleg Alexandrov and Charles Matthews.
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