Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable

Higham, Nicholas J. and Mary, Theo (2019) Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. [MIMS Preprint] (Submitted)

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Item Type:	MIMS Preprint
Subjects:	MSC 2010, the AMS's Mathematics Subject Classification > 65 Numerical analysis
Depositing User:	Dr Theo Mary
Date Deposited:	05 Jan 2021 10:52
Last Modified:	05 Jan 2021 10:52
URI:	https://eprints.maths.manchester.ac.uk/id/eprint/2798

Available Versions of this Item

• Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. (deposited 04 Sep 2019 10:59)
  • Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. (deposited 09 Sep 2019 13:17)
    • Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. (deposited 02 Mar 2020 15:41)
      • Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. (deposited 07 Aug 2020 17:33)
        • Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. (deposited 07 Sep 2020 13:36)
          • Solving Block Low-Rank Linear Systems by LU Factorization is Numerically Stable. (deposited 05 Jan 2021 10:52) [Currently Displayed]

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