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20242026
most citedDouble-Precision Matrix Multiplication Emulation via Ozaki-II Scheme with FP8 Quantization

1 citations · 1 across the 3 of their papers we have counts for

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7 papers

cs.DC20261 cited

Double-Precision Matrix Multiplication Emulation via Ozaki-II Scheme with FP8 Quantization

Yuki Uchino, Katsuhisa Ozaki, Toshiyuki Imamura

In this paper, we propose a method for emulating double-precision general matrix--matrix multiplication (DGEMM), a fundamental and performance-critical kernel in many high-performa…

math.NA2026

Iterative Refinement for a Subset of Eigenvectors of Symmetric Matrices via Matrix Multiplications

Takeshi Terao, Katsuhisa Ozaki, Toshiyuki Imamura +1

We develop an iterative refinement method that improves the accuracy of a user-chosen subset of eigenvectors () of an real symmetric matrix. Using an orthog…

math.NA2026

Error Analysis of Matrix Multiplication Emulation Using Ozaki-II Scheme

Yuki Uchino, Katsuhisa Ozaki, Toshiyuki Imamura

The Ozaki-II scheme is an emulation method that leverages the Chinese Remainder Theorem to compute high-precision matrix multiplication via a sequence of low-precision matrix multi…

cs.DC2025

Emulation of Complex Matrix Multiplication based on the Chinese Remainder Theorem

Yuki Uchino, Qianxiang Ma, Toshiyuki Imamura +2

Modern computing architectures feature low-precision matrix multiplication units that achieve substantially higher throughput than their high-precision counterparts. Motivated by t…

cs.DC2025

High-Performance and Power-Efficient Emulation of Matrix Multiplication using INT8 Matrix Engines

Yuki Uchino, Katsuhisa Ozaki, Toshiyuki Imamura

Recent architectures integrate high-performance and power-efficient matrix engines. These engines demonstrate remarkable performance in low-precision matrix multiplication, which i…

cs.MS2025

Ozaki Scheme II: A GEMM-oriented emulation of floating-point matrix multiplication using an integer modular technique

Katsuhisa Ozaki, Yuki Uchino, Toshiyuki Imamura

This paper addresses emulation algorithms for matrix multiplication. General Matrix-Matrix Multiplication (GEMM), a fundamental operation in the Basic Linear Algebra Subprograms (B…