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20222025
most citedRethinking Symbolic Regression Datasets and Benchmarks for Scientific Discovery

7 citations · 17 across the 6 of their papers we have counts for

collaborators

6 papers

cs.LG2025★ 2 cited

Bridging Text and Crystal Structures: Literature-driven Contrastive Learning for Materials Science

Yuta Suzuki, Tatsunori Taniai, Ryo Igarashi +4

Understanding structure-property relationships is an essential yet challenging aspect of materials discovery and development. To facilitate this process, recent studies in material…

cs.LG2024★ 5 cited

Crystalformer: Infinitely Connected Attention for Periodic Structure Encoding

Tatsunori Taniai, Ryo Igarashi, Yuta Suzuki +4

Predicting physical properties of materials from their crystal structures is a fundamental problem in materials science. In peripheral areas such as the prediction of molecular pro…

cs.LG2023

A Transformer Model for Symbolic Regression towards Scientific Discovery

Florian Lalande, Yoshitomo Matsubara, Naoya Chiba +3

Symbolic Regression (SR) searches for mathematical expressions which best describe numerical datasets. This allows to circumvent interpretation issues inherent to artificial neural…

cs.LG2023

WeaveNet for Approximating Two-sided Matching Problems

Shusaku Sone, Jiaxin Ma, Atsushi Hashimoto +2

Matching, a task to optimally assign limited resources under constraints, is a fundamental technology for society. The task potentially has various objectives, conditions, and cons…

cond-mat.mtrl-sci2022★ 3 cited

Neural Structure Fields with Application to Crystal Structure Autoencoders

Naoya Chiba, Yuta Suzuki, Tatsunori Taniai +4

Representing crystal structures of materials to facilitate determining them via neural networks is crucial for enabling machine-learning applications involving crystal structure es…

cs.LG2022★ 7 cited

Rethinking Symbolic Regression Datasets and Benchmarks for Scientific Discovery

Yoshitomo Matsubara, Naoya Chiba, Ryo Igarashi +1

This paper revisits datasets and evaluation criteria for Symbolic Regression (SR), specifically focused on its potential for scientific discovery. Focused on a set of formulas used…