List questions from eigenfunctions

Published on 13 May 2016 - 21:31

16

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$U(r, \theta) = T_s(\theta) J_s(\sqrt{\lambda}r)$ - Extract the eigenvalues of the eigenfunction $U$?

Published on 08 Mar 2026 - 4:59

286

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Generalized Hermite Function as eigenfunction of a differential operator

Published on 16 May 2016 - 17:43

60

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Eigenvalue and eigenvector problem

Published on 16 May 2016 - 19:56

44

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Eigenvalues Eigenvectors and bases of eigenspace

Published on 17 May 2016 - 14:53

557

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Coefficients of the eigenfunction

Published on 21 May 2016 - 21:14

132

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Expansion theorem or Poisson Summation Formula? - Basis of eigenfunctions gives rise to a Fourier series

Published on 24 May 2016 - 2:51

1k

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Eigenvectors of matrix equation $AX+XB^\text{T}=\lambda (CX+XD^\text{T})$

Published on 26 May 2016 - 19:02

358

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Intuitive understanding of Maximin Principle

Published on 30 May 2016 - 21:52

768

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Can I integrate an asymptotic expression?

Published on 31 May 2016 - 14:55

125

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Finishing off this Sturm-Liouville BVP

Published on 31 May 2016 - 17:41

58

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Explication on how obtaining $\int \langle \nabla w, \nabla w\rangle = \lambda \int \langle w, w\rangle$

Published on 31 May 2016 - 18:23

35

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Any additional constraint will increase the value of the maximin

Published on 01 Jun 2016 - 11:30

154

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Max-Min Principle with an example on intervals

Published on 02 Jun 2016 - 2:28

125

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Dirichlet conditions - Explanation of the proof of theorem $4$

Published on 02 Jun 2016 - 13:02

List Question

This linear operator has no eigenvalues

$U(r, \theta) = T_s(\theta) J_s(\sqrt{\lambda}r)$ - Extract the eigenvalues of the eigenfunction $U$?

Generalized Hermite Function as eigenfunction of a differential operator

Eigenvalue and eigenvector problem

Eigenvalues Eigenvectors and bases of eigenspace

Coefficients of the eigenfunction

Expansion theorem or Poisson Summation Formula? - Basis of eigenfunctions gives rise to a Fourier series

Eigenvectors of matrix equation $AX+XB^\text{T}=\lambda (CX+XD^\text{T})$

Intuitive understanding of Maximin Principle

Can I integrate an asymptotic expression?

Finishing off this Sturm-Liouville BVP

Explication on how obtaining $\int \langle \nabla w, \nabla w\rangle = \lambda \int \langle w, w\rangle$

Any additional constraint will increase the value of the maximin

Max-Min Principle with an example on intervals

Dirichlet conditions - Explanation of the proof of theorem $4$

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