Solving an eigenproblem with analyticity of the generating function

We present a generating-function representation of a vector defined in either Euclidean or Hilbert space with arbitrary dimensions. The generating function is constructed as a power series in a complex variable whose coefficients are the components of a vector. As an application, we employ the gener...

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Bibliographic Details
Published in:	Journal of the Korean Physical Society Vol. 79; no. 2; pp. 113 - 124
Main Authors:	Kim, U-Rae, Jung, Dong-Won, Kim, Dohyun, Lee, Jungil, Yu, Chaehyun
Format:	Journal Article
Language:	English
Published:	Seoul The Korean Physical Society 01.07.2021 Springer Nature B.V 한국물리학회
Subjects:	Beads Bernoulli Hypothesis Classical mechanics Complex variables Eigenvalues Eigenvectors Entire functions Euclidean geometry Formalism Hilbert space Mathematical analysis Mathematical and Computational Physics Original Paper Particle and Nuclear Physics Physics Physics and Astronomy Power series Theoretical 물리학 Eigenproblem Generating function Normal modes Analyticity
ISSN:	0374-4884, 1976-8524
Online Access:	Get full text
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