Data for Universality in ionic three-body systems near an ion-atom Feshbach resonance

The dataset contains data related to the publication "Universality in ionic three-body systems near an ion-atom Feshbach resonance" by Jacek Gębala, Jose P. D'Incao, and Michał Tomza, accepted for publication in Physical Review Letters (DOI: https://doi.org/10.1103/r7hw-27wv). The zip file contains the source data for the figures in the associated publication. The data consist of the three-body observables obtained by numerically solving the three-body Schrödinger equation in hyperspherical coordinates. The description of each data file's structure is in the README. The .zip repository also includes the Origin project files (.opju).These files contain the processed data, analysis workflows, and figure source subfiles. The .opju files are compatible with the software:Origin, Version 2024b. OriginLab Corporation, Northampton, MA, USA, available at: https://www.originlab.com. We gratefully acknowledge the National Science Centre, Poland (grants No.~2020/38/E/ST2/00564 and 2023/49/N/ST2/03439) for financial support, the Poland's high-performance computing infrastructure PLGrid (HPC Centers: ACK Cyfronet AGH) for providing computer facilities and support (computational grant No.~PLG/2024/017527). J. P. D. also acknowledges partial support from the U.S. National Science Foundation, Grant No.~PHY-2452751, and NASA/JPL 1502690.This research was supported in part by the National Science Foundation under Grant No.~NSF PHY-1748958 to the Kavli Institute for Theoretical Physics (KITP).本数据集关联由Jacek Gębala、Jose P. D'Incao与Michał Tomza撰写的论文《离子-原子费什巴赫共振（Feshbach resonance）附近离子三体系统的普适性》，该论文已被《物理评论快报》（Physical Review Letters）接收待发表，DOI为：https://doi.org/10.1103/r7hw-27wv。 本压缩包包含该关联论文配图的原始数据。所收录数据为通过超球坐标（hyperspherical coordinates）数值求解三体薛定谔方程（Schrödinger equation）得到的三体可观测量。各数据文件的结构说明详见README文件。 本压缩包还包含Origin项目文件（.opju）。此类文件包含处理后的数据、分析工作流以及配图源子文件。.opju文件可与Origin 2024b版本软件兼容，该软件由美国马萨诸塞州北安普顿市OriginLab公司开发，获取地址为：https://www.originlab.com。 我们谨向波兰国家科学中心（项目编号：2020/38/E/ST2/00564与2023/49/N/ST2/03439）提供的经费支持、波兰高性能计算基础设施PLGrid（高性能计算中心：ACK Cyfronet AGH）提供的计算资源与技术支持（计算项目编号：PLG/2024/017527）致以诚挚谢意。J.P.D. 同时感谢美国国家科学基金会（项目编号：PHY-2452751）以及NASA/JPL（编号：1502690）提供的部分经费支持。本研究还部分得益于美国国家科学基金会向卡夫利理论物理研究所（Kavli Institute for Theoretical Physics, KITP）提供的编号为NSF PHY-1748958的项目资助。