most citedA decoupled form of the structure-preserving doubling algorithm with low-rank structures

4 citations · 4 across the 3 of their papers we have counts for

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3 papers

math.NA2020

Highly accurate decoupled doubling algorithm for large-scale M-matrix algebraic Riccati equations

Zhen-Chen Guo, Eric King-wah Chu, Xin Liang

We consider the numerical solution of large-scale M-matrix algebraic Riccati equations with low-rank structures. We derive a new doubling iteration, decoupling the four original it…

math.NA2020

Decoupled Structure-Preserving Doubling Algorithm with Truncation for Large-Scale Algebraic Riccati Equations

Zhen-Chen Guo, Eric King-Wah Chu, Xin Liang +1

In \emph{Guo et al, arXiv:2005.08288}, we propose a decoupled form of the structure-preserving doubling algorithm (dSDA). The method decouples the original two to four coupled recu…

math.NA2020★ 4 cited

A decoupled form of the structure-preserving doubling algorithm with low-rank structures

Zhen-Chen Guo, Eric King-Wah Chu, Xin Liang +1

The structure-preserving doubling algorithm (SDA) is a fairly efficient method for solving problems closely related to Hamiltonian (or Hamiltonian-like) matrices, such as computing…