activity
20182026
most citedEffect of Mixed Precision Computing on H-Matrix Vector Multiplication in BEM Analysis

6 citations · 9 across the 5 of their papers we have counts for

collaborators

10 papers

math.NA2026

Factorized Krylov subspace methods for solving large Sylvester equations

Yuki Satake, Takeshi Fukaya, Tomohiro Sogabe +1

Krylov subspace methods, such as the Conjugate Gradient (CG) and BiCGSTAB methods, are widely used in scientific computing for solving linear systems. In this study, we propose a n…

math.NA2022

Convergence Acceleration of Preconditioned CG Solver Based on Error Vector Sampling for a Sequence of Linear Systems

Takeshi Iwashita, Kota Ikehara, Takeshi Fukaya +1

In this paper, we focus on solving a sequence of linear systems with an identical (or similar) coefficient matrix. For this type of problems, we investigate the subspace correction…

math.NA2021★ 2 cited

Performance prediction of massively parallel computation by Bayesian inference

Hisashi Kohashi, Harumichi Iwamoto, Takeshi Fukaya +2

A performance prediction method for massively parallel computation is proposed. The method is based on performance modeling and Bayesian inference to predict elapsed time T as a fu…

cs.DC2021

Accelerating the SpMV kernel on standard CPUs by exploiting the partially diagonal structures

Takeshi Fukaya, Koki Ishida, Akie Miura +2

Sparse Matrix Vector multiplication (SpMV) is one of basic building blocks in scientific computing, and acceleration of SpMV has been continuously required. In this research, we ai…

math.NA2020

An Integer Arithmetic-Based Sparse Linear Solver Using a GMRES Method and Iterative Refinement

Takeshi Iwashita, Kengo Suzuki, Takeshi Fukaya

In this paper, we develop a (preconditioned) GMRES solver based on integer arithmetic, and introduce an iterative refinement framework for the solver. We describe the data format f…

cs.DC2020★ 1 cited

White Paper from Workshop on Large-scale Parallel Numerical Computing Technology (LSPANC 2020): HPC and Computer Arithmetic toward Minimal-Precision Computing

Roman Iakymchuk, Daichi Mukunoki, Artur Podobas +15

In numerical computations, precision of floating-point computations is a key factor to determine the performance (speed and energy-efficiency) as well as the reliability (accuracy…