Cited by 66Matrix Theory and AlgorithmsRandom Matrices and ApplicationsStatistical and numerical algorithms

The Eigenvalues of Mega-dimensional Matrices

Skilling, John·1989·Maximum Entropy and Bayesian Methods

Integrity signals

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Crossref · 10.1007/978-94-015-7860-8_48

Cites

2 of 2 references verified0 citation errors · 0 not checkable

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  • The one-dimensional integral in Equation 38 can be computed with numerical ODE solvers and the Skilling-Hutchinson trace estimator.

    “One can compute the one-dimensional integral above with numerical ODE solvers and the Skilling-Hutchinson trace estimator [97,217].”

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Authors
Skilling, J.
Affiliations
University of Cambridge (GB)
Corresponding author
Skilling, John
Venue
Maximum Entropy and Bayesian Methods
Published
1989
Pages
455-466
OpenAlex
W1552154247
Cited by
66
References
2
Citations by year
2026: 3 · 2025: 5 · 2024: 4 · 2023: 6 · 2022: 2 · 2021: 10 · 2020: 7 · 2019: 3 · 2018: 2 · 2012: 2
FWCI
12.74
Type
book chapter
Language
en
Open access
closed
Locations
Springer eBooks (publishedVersion)
Topics
  • Physical Sciences › Computer Science › Computational Theory and Mathematics › Matrix Theory and Algorithms
  • Physical Sciences › Mathematics › Statistics and Probability › Random Matrices and Applications
  • Physical Sciences › Mathematics › Applied Mathematics › Statistical and numerical algorithms
Keywords
matrix-vector multiplication, maximum entropy, determinants, Hamiltonian eigenvalues, specific heat

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