Towards the discovery of high critical magnetic field superconductors

Fuente: arXiv
Enregistré dans:
Détails bibliographiques
Auteurs principaux: Geisler, Benjamin, Dee, Philip M., Hamlin, James J., Stewart, Gregory R., Hennig, Richard G., Hirschfeld, P. J.
Format: Preprint
Publié: 2026
Sujets:
Accès en ligne:
Tags: Ajouter un tag
Pas de tags, Soyez le premier à ajouter un tag!
_version_ 1866912857668452352
author Geisler, Benjamin
Dee, Philip M.
Hamlin, James J.
Stewart, Gregory R.
Hennig, Richard G.
Hirschfeld, P. J.
author_facet Geisler, Benjamin
Dee, Philip M.
Hamlin, James J.
Stewart, Gregory R.
Hennig, Richard G.
Hirschfeld, P. J.
contents Superconducting materials are of significant technological relevance for a broad range of applications, and intense research efforts aim at enhancing the critical temperature $T_{c}$. Intriguingly, while numerous studies have explored different computational and machine-learning routes to predict $T_{c}$, the fundamental role of the critical magnetic field has so far been overlooked. Here we open a new frontier in superconductor discovery by presenting a consistent computational database of critical fields $H_{c}$, $H_{c1}$, and $H_{c2}$ for over 7300 electron-phonon-paired superconductors covering distinct materials classes. A theoretical framework is developed that combines $α^2F(ω)$ spectral functions and highly accurate Fermi surfaces from density functional theory with clean-limit Eliashberg theory to obtain the coherence lengths, London penetration depths, and Ginzburg-Landau parameters. We discover an unexpectedly large number of Type-I superconductors and show that larger unit cells generically support higher critical fields and Type-II behavior. We identify the importance of going beyond BCS theory by including strong-coupling corrections to the superconducting gap and electron-phonon renormalizations of the effective mass for predictions of critical fields across materials. These results provide a framework for foundational AI models that realize the concept of inverse materials design for high-$T_{c}$ and high-critical-field superconductors.
format Preprint
id arxiv_https___arxiv_org_abs_2601_21044
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle Towards the discovery of high critical magnetic field superconductors
Geisler, Benjamin
Dee, Philip M.
Hamlin, James J.
Stewart, Gregory R.
Hennig, Richard G.
Hirschfeld, P. J.
Superconductivity
Materials Science
Superconducting materials are of significant technological relevance for a broad range of applications, and intense research efforts aim at enhancing the critical temperature $T_{c}$. Intriguingly, while numerous studies have explored different computational and machine-learning routes to predict $T_{c}$, the fundamental role of the critical magnetic field has so far been overlooked. Here we open a new frontier in superconductor discovery by presenting a consistent computational database of critical fields $H_{c}$, $H_{c1}$, and $H_{c2}$ for over 7300 electron-phonon-paired superconductors covering distinct materials classes. A theoretical framework is developed that combines $α^2F(ω)$ spectral functions and highly accurate Fermi surfaces from density functional theory with clean-limit Eliashberg theory to obtain the coherence lengths, London penetration depths, and Ginzburg-Landau parameters. We discover an unexpectedly large number of Type-I superconductors and show that larger unit cells generically support higher critical fields and Type-II behavior. We identify the importance of going beyond BCS theory by including strong-coupling corrections to the superconducting gap and electron-phonon renormalizations of the effective mass for predictions of critical fields across materials. These results provide a framework for foundational AI models that realize the concept of inverse materials design for high-$T_{c}$ and high-critical-field superconductors.
title Towards the discovery of high critical magnetic field superconductors
topic Superconductivity
Materials Science
url https://arxiv.org/abs/2601.21044