Taihei Oki

38 posts

Taihei Oki

Taihei Oki

@taihei_oki

Researcher on combinatorial optimization / UTokyo IST → HU ICReDD & OU D3 Center & RIKEN AIP / Rust and C++ engineer. 🇯🇵 @natrium11321 @noptium

Tokyo, Japan Katılım Nisan 2024
60 Takip Edilen75 Takipçiler
Taihei Oki
Taihei Oki@taihei_oki·
I am honored to announce that I have received the 2025 Funai Information Technology Award for Young Researchers, presented by the Funai Foundation for Information Technology, for my research on “Theory and Applications of Combinatorial Optimization Based on Discrete Convexity.”
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Taihei Oki
Taihei Oki@taihei_oki·
Our new paper is out! (with @rs_kenkyu) We proposed an ascending-auction framework for combinatorial markets with GS valuations and frictions, grounded in discrete convex analysis. arxiv.org/abs/2604.10563
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Taihei Oki
Taihei Oki@taihei_oki·
Our paper "Finite and corruption-robust regret bounds in online inverse linear optimization under M-convex action sets" (with @shinsaku_sakaue ) was accepted to ICML'26!
Shinsaku Sakaue@shinsaku_sakaue

A new paper with @taihei_oki on online inverse linear optimization is now available on arXiv! 🚀🚀 Check it out: arxiv.org/pdf/2602.01682 We establish a finite regret bound for M-convex action sets, which cover many combinatorial action sets, and extend it to corrupted feedback.

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Taihei Oki
Taihei Oki@taihei_oki·
Our paper “Steepest descent algorithm for M-convex function minimization using long step length” has been accepted to SIAM Journal on Discrete Mathematics.
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Taihei Oki
Taihei Oki@taihei_oki·
Thrilled to announce that I will also serve as a specially appointed associate professor at the Computer Assisted Science Research Division, D3 Center, The University of Osaka, starting April 1.
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Shinsaku Sakaue
Shinsaku Sakaue@shinsaku_sakaue·
A new paper with @taihei_oki on online inverse linear optimization is now available on arXiv! 🚀🚀 Check it out: arxiv.org/pdf/2602.01682 We establish a finite regret bound for M-convex action sets, which cover many combinatorial action sets, and extend it to corrupted feedback.
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Taihei Oki
Taihei Oki@taihei_oki·
Our new paper is out! arxiv.org/abs/2511.16021 We showed a new exchange property for matroids extending the multiple exchange property. We also generalized the Grassmann–Plücker identity, giving an alternative proof of Equitability Theorem for representable cases with char=0.
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Taihei Oki
Taihei Oki@taihei_oki·
Our paper entitled "Rate constant matrix contraction method for stiff master equations with detailed balance" has been accepted to SIAM Journal on Scientific Computing.
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Taihei Oki
Taihei Oki@taihei_oki·
FPT (F**kin Parameter Tractability)
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Shinsaku Sakaue
Shinsaku Sakaue@shinsaku_sakaue·
JST BOOST 若手研究者支援に研究提案「離散最適化と機械学習の融合の深化」が採択されました! データや予測を活用したアルゴリズム設計の研究をさらに発展させるとともに、AI時代における離散最適化の役割を再考し、新たな研究の方向性の開拓を目指します。#BOOST
JST 科学技術振興機構@JST_info

〈プレスリリース〉国家戦略分野の若手研究者及び博士後期課程学生の育成事業(#BOOST)次世代AI人材育成プログラム(若手研究者支援)における令和6年度新規研究課題の決定について jst.go.jp/pr/info/info17… 325件の応募があり、80件の研究課題を採択しました。 #JST #科学技術振興機構

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Shinsaku Sakaue
Shinsaku Sakaue@shinsaku_sakaue·
My favorite result from our recent paper📝 A simple ONS-based method achieves an O(n log T) regret bound for online inverse linear optimization—improving the best known O(n⁴ log T) from Besbes et al. (2021, 2023) by a factor of n³. Check it out👇 ssakaue.github.io/publication/sa…
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Taihei Oki
Taihei Oki@taihei_oki·
Our posters @ NeurIPS24🇨🇦
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Taihei Oki
Taihei Oki@taihei_oki·
Our posters 2 @ NeurIPS24🇨🇦
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Taihei Oki
Taihei Oki@taihei_oki·
Our new paper is out! arxiv.org/abs/2411.06771 We settled the "proximity conjecture" for group-labeled sparse paving matroids. We also dealt with the multiple group-label setting!
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Taihei Oki
Taihei Oki@taihei_oki·
The full version of our paper "Algebraic algorithms for fractional linear matroid parity via non-commutative rank" (w. Tasuku Soma) has been accepted to SIAM Journal of Computing 🎉 arxiv.org/abs/2207.07946
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