Self-Energy Singularity Explains High-Temperature Superconductivity in Cuprates
© The Physical Society of Japan
This article is on
J. Phys. Soc. Jpn.
92,
092001
(2023)
.
A new review discusses the high-temperature superconductivity mechanisms in copper oxides, explaining the various phases observed in these materials based on a nonperturbative effect called self-energy singularity.
Superconductivity is the property of certain materials to conduct electricity with no energy losses when cooled below a critical temperature. The discovery of high-temperature copper oxide (or cuprate) superconductors, whose critical temperatures reach about 160 K, has unlocked various potential applications.
However, the mechanisms driving the high-temperature superconductivity are not fully understood, primarily due to challenges in dealing with the electron–electron interactions within the materials. Spectroscopic experiments and nonperturbative theories have been used to explain the high-temperature superconductivity in cuprates.
Recently, in a new study published in the Journal of the Physical Society of Japan , researcher Shiro Sakai from the Center for Emergent Matter Science at RIKEN, Japan, reviewed the results of these studies, highlighting that superconductivity in cuprates can be explained by the existence of a self-energy singularity.
The singular self-energy, described as a nonperturbative effect, arises from strong correlations between electrons. Referred to as the ‘missing link,’ the self-energy singularity offers a unifying explanation for the various phases observed in cuprates as well as for a number of experimental observations that have been considered ‘anomalies’ and remain poorly understood.
Cuprates exhibit superconductive properties only within a doping range of 5–25%. At lower doping, hole-doped cuprates behave as Mott insulators, while at higher doping, they show a Fermi-liquid behavior. Additionally, in the underdoped regions lying above the critical temperature, an enigmatic pseudogap state emerges.
It is known that the singular self-energy exists in the Mott insulating state, where it generates a spectral gap. On top of that, nonperturbative calculations have revealed its presence in the finite-doping region as well, where it enhances the superconductivity transition temperature and generates the pseudogap above it.
Therefore, the self-energy singularity is at the origin of the high-temperature superconductivity, the pseudogap, and the Mott insulator phases in cuprates. This review thus sheds light on the complex nature of cuprates, paving the way for the design and discovery of new superconductors with higher critical temperatures.
J. Phys. Soc. Jpn.
92,
092001
(2023)
.
Share this topic
Fields
Related Articles
-
Fractional Vortex Array with Nontrivial Topological Structure Realized at Twin Boundary of Nematic Superconductor
Superconductivity
2025-3-24
Analysis of the two-component Ginzburg-Landau theory suggests that a conventional vortex is transformed into two fractional vortices with the topological nature of core-down and core-up merons at the twin boundary of a nematic superconductor.
-
Exploring the Vibrant Interplay of Machine Learning and Physics
Cross-disciplinary physics and related areas of science and technology
Electron states in condensed matter
Elementary particles, fields, and strings
Mathematical methods, classical and quantum physics, relativity, gravitation, numerical simulation, computational modeling
Statistical physics and thermodynamics
Superconductivity
2025-3-13
This Journal of the Physical Society of Japan Special Topics edition explores how physics and machine learning complement each other and can solve unresolved problems in physics.
-
Excitonic Insulators: Challenges in Realizing a Theoretically Predicted State of Matter
Electron states in condensed matter
Electronic transport in condensed matter
2025-3-3
The realization of an excitonic insulator can help in the establishment of a new electronic state in condensed matter physics, one that has the potential to exhibit novel electric, magnetic, and optical responses beyond those of conventional materials.
-
Shaping the Future of Materials Science with Tanabe–Sugano Diagrams
Dielectric, optical, and other properties in condensed matter
Electron states in condensed matter
Electronic structure and electrical properties of surfaces and nanostructures
Magnetic properties in condensed matter
2025-1-21
This special collection published in the Journal of the Physical Society of Japan celebrates 70 Years of Tanabe–Sugano Diagrams, highlighting their continued role in advancing materials with transition metals.
-
How to Construct a 3D Dirac Semimetal by Stacking 2D Massless Dirac Fermion Layers
Electron states in condensed matter
Electronic structure and electrical properties of surfaces and nanostructures
2025-1-14
Interlayer spin–orbit coupling originating from the anion potential gives rise to a 3D Dirac semimetal state that preserves inversion symmetry in the multilayer organic massless Dirac fermion system α-(ET)2I3.