List questions from spectral-theory

Published on 13 Apr 2011 - 5:19

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references for the spectral theorem

Published on 13 Apr 2011 - 17:49

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Spectral decomposition of a normal matrix

Published on 19 Apr 2011 - 19:25

361

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Schrödinger operator: where is the generator to be defined?

Published on 21 Apr 2011 - 12:11

2k

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Can spectrum "specify" an operator?

Published on 26 Apr 2011 - 22:06

3.3k

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Example of a compact set that isn't the spectrum of an operator

Published on 28 Apr 2011 - 14:32

2.4k

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How do the solutions to the wave and heat equations converge in general?

Published on 09 May 2011 - 4:09

3.7k

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Spectrum of sum of operators on Banach spaces

Published on 11 May 2011 - 5:13

3k

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spectrum of right shift operator on $\ell^2(\mathbb{Z})$

Published on 12 May 2011 - 20:06

3.1k

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Convergence of spectra under strong convergence of operators

Published on 23 May 2011 - 1:34

454

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Does there exist a self-adjoint operator whose spectrum consists wholly of prime numbers?

Published on 05 Jun 2011 - 3:59

184

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When functions, analytically continued, carry over certain properties

Published on 30 Mar 2026 - 14:54

288

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Changing the manifold, preserving the discrete spectrum

Published on 22 Jun 2011 - 15:04

703

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How to characterize self-adjoint operators in terms of orthogonal diagonalizability

Published on 12 Jul 2011 - 13:44

125

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Does a projection valued measure (PVM) induce a PVM on a generic subspace of the Hilbert space?

Published on 14 Jul 2011 - 17:07

List Question

Spectrum of the "discrete Laplacian operator"

references for the spectral theorem

Spectral decomposition of a normal matrix

Schrödinger operator: where is the generator to be defined?

Can spectrum "specify" an operator?

Example of a compact set that isn't the spectrum of an operator

How do the solutions to the wave and heat equations converge in general?

Spectrum of sum of operators on Banach spaces

spectrum of right shift operator on $\ell^2(\mathbb{Z})$

Convergence of spectra under strong convergence of operators

Does there exist a self-adjoint operator whose spectrum consists wholly of prime numbers?

When functions, analytically continued, carry over certain properties

Changing the manifold, preserving the discrete spectrum

How to characterize self-adjoint operators in terms of orthogonal diagonalizability

Does a projection valued measure (PVM) induce a PVM on a generic subspace of the Hilbert space?

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