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    Home»Physics»Superconductivity Mystery: Scientists Challenge a 50-Year Theory of Electron Behavior
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    Superconductivity Mystery: Scientists Challenge a 50-Year Theory of Electron Behavior

    By SLAC National Accelerator LaboratoryApril 22, 20255 Comments6 Mins Read
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    Unusually Strong Electron Attraction in Doped 1D Cuprate
    An illustration depicts an unexpectedly strong attraction between electrons in neighboring lattice sites within a 1D chain of copper oxide, or cuprate – a material that conducts electrical current with no loss at relatively high temperatures in their 2D counterparts. In a recent study, Stanford and SLAC scientists used X-rays to examine the behavior of pairs of spinons – quasiparticles that represent an electron’s spin. This experiment provides further evidence of an unusually strong attractive force not captured by the Hubbard model, the leading theory for predicting electron behavior in solids. Authors say the model fails to explain electron dynamics in cuprates, even in simplified, one-dimensional systems. Credit: SCI-HUA

    A recent study found that the Hubbard model failed to accurately predict the behavior of a simplified one-dimensional cuprate system. According to scientists at SLAC, this suggests the model is unlikely to fully account for high-temperature superconductivity in two-dimensional cuprates.

    Superconductivity, the phenomenon where certain materials can conduct electricity without any energy loss, holds great potential for revolutionary technologies, from ultra-efficient power grids to cutting-edge quantum devices.

    A recent study published in Physical Review Letters by researchers at the Stanford Institute for Materials and Energy Sciences (SIMES) at the Department of Energy’s SLAC National Accelerator Laboratory offers new insights into one of the field’s most persistent puzzles: high-temperature superconductivity in cuprates.

    Building on findings from an earlier SLAC study, the researchers present additional evidence that the Hubbard model—the most widely used theoretical framework for describing strong electron interactions in quantum materials—fails to fully capture the behavior of electrons in cuprates, even in simplified one-dimensional versions of these systems.

    “Understanding what causes high-temperature superconductivity in cuprates is a decades-long problem, and we’re building on the work of many great scientists here at SLAC and Stanford,” said Jiarui Li, a SLAC postdoc and lead author of the study. “As a postdoc, I’m excited to continue pushing the frontiers of this research.”

    Cuprates and the Hope for Practical Superconductors

    Typically, superconductivity occurs at temperatures approaching absolute zero, -273 degrees Celsius or -459 degrees Fahrenheit. But certain copper-oxides, known as cuprates, maintain their superconductivity at temperatures reaching -138 degrees Celsius or -216.4 degrees Fahrenheit – still cold, but significantly warmer than absolute zero. Importantly, that’s also nearly a hundred degrees Fahrenheit warmer than the boiling point of liquid nitrogen, making superconducting cuprates practical for wider applications in technology.

    An understanding of the mechanisms that make superconductivity possible at such relatively high temperatures could be key to developing future applications and to fabricating new materials that can superconduct at even higher temperatures, ideally closer to room temperature.

    Scientists know that superconductivity occurs when electrons form pairs, called Cooper pairs, within a material. The formation of these pairs in metals, such as mercury and lead, is explained by a Nobel Prize-winning theory known as the BCS theory. But the electronic structure of cuprates is fundamentally different than metals and requires a different theory to explain how superconducting electrons form pairs.

    Initially, scientists hoped that the Hubbard model, with its demonstrated ability to describe strong correlations between electrons, might be able to explain how high-temperature superconductivity works in cuprates. But this assumption was unproven, and experimental validation has proven challenging. The complexity of cuprate materials and the mathematical intricacies of the Hubbard model make it difficult to model the problem accurately with current computers and algorithms.

    The chemically controlled chains reveal an ultrastrong attraction between electrons that may help cuprate superconductors carry electrical current with no loss at relatively high temperatures.

    A One-Dimensional Approach Yields New Clues

    An illustration of 1D copper oxide, or cuprate, chains that have been “doped” to free up some of their electrons.
    In 2021, SLAC researchers found a way to simplify the problem: examining cuprate behavior in one dimension rather than two. In a first, the team created a 1D chain of cuprate atoms doped with oxygen and used X-rays to study the behavior of holons – particle-like entities that represent an electron’s charge. Their analysis revealed that the attraction between neighboring electrons was ten times stronger than the Hubbard model predicted, suggesting an additional attractive force not captured in the Hubbard model.

    Researchers realized that if such a force was at work, it would leave telltale fingerprints on another important property of electrons, known as spin. To approach the problem from another angle, they devised a new experiment that would give them insight into the behavior of pairs of spinons. Like holons, spinons are particle-like components that represent properties of an electron; where holons represent an electron’s charge, spinons represent an electron’s spin.

    The team synthesized a 1D sample of doped cuprate chains at the Stanford Synchrotron Radiation Lightsource at SLAC, then examined it using resonant inelastic X-ray scattering at the Diamond Light Source in the U.K. and the National Synchrotron Light Source II at Brookhaven National Laboratory.

    Once again, their analysis of the behavior of spinon pairs found that the Hubbard model did not accurately predict the behavior of electrons. However, when they added the same extra attractive force seen in the earlier experiment to their calculations, the data aligned more closely with their experimental observations.

    “Our work has shown that the Hubbard model is inadequate to fully account for cuprate physics, even in a simple 1D system. If the model has already failed at the 1D level, we wouldn’t expect it to hold up within the more complex 2D system, where high-temperature superconductivity occurs in cuprates,” said Wei-Sheng Lee, a SLAC staff scientist, and Zhi-Xun Shen, a SLAC and Stanford professor, co-principal investigators of the study.

    The question now is what mechanism gives rise to the additional attractive force. Thomas Devereaux, a SLAC and Stanford professor and SIMES investigator who supervised the theoretical part of this work, suspects that it is due to an attraction between electrons and vibrations, known as phonons, in the lattice structure holding the cuprate together. Further experimentation is needed to investigate this idea, Devereaux said.

    Reference: “Doping Dependence of 2-Spinon Excitations in the Doped 1D Cuprate Ba2CuO3+δ” by Jiarui Li, Daniel Jost, Ta Tang, Ruohan Wang, Yong Zhong, Zhuoyu Chen, Mirian Garcia-Fernandez, Jonathan Pelliciari, Valentina Bisogni, Brian Moritz, Kejin Zhou, Yao Wang, Thomas P. Devereaux, Wei-Sheng Lee and Zhi-Xun Shen, 8 April 2025, Physical Review Letters.
    DOI: 10.1103/PhysRevLett.134.146501

    This research is funded in part by the DOE Office of Science. The Stanford Synchrotron Radiation Lightsource at SLAC and the National Synchrotron Light Source II at Brookhaven National Laboratory are DOE Office of Science user facilities. Li received funding from SLAC’s Laboratory Directed Research and Development Program.

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    5 Comments

    1. Bao-hua ZHANG on April 22, 2025 9:07 pm

      The model fails to explain electron dynamics in cuprates, even in simplified, one-dimensional systems.
      GOOD.

      Ask the researchers:
      1. How can you confirm whether what you observe in your research is indeed a one-dimensional system or a two-dimensional system?
      2. Is the Physical Review Letters you believe in a publication that respects science?
      3. Are two sets of cobalt-60 rotating in opposite directions mirror images of each other?

      Reply
      • Bao-hua ZHANG on April 22, 2025 9:17 pm

        Some so-called peer-reviewed publications have been devouring the funding and future of physics without knowing what shame and reflection are.

        Reply
        • Daniel Sanchez on April 23, 2025 5:19 pm

          It’s because electrons are tiny dipole magnets and not based simply on a magnetic moment paradigm. Magnetic “moments” aren’t real physical moments — they’re a measurement artifact due to the chaotic movement and limitations in isolating individual particles like electrons.

          Electrons produce Magnetic fields, stemming from their inherent spin, charge, and motion. This magnetic field can be calculated with a dipole equation.

          Also Cuprate atoms doped with oxygen, well, we know that copper is a diamagnetic property and oxygen is a paramagnetic property. These introduce localized field gradients. The local dynamic flip in magnetic character from copper and oxygen may create a “pinching” effect —a compression zone of charge.

          Not to mention high electronegativity of 3.44 and strong electron affinity of 1.46 eV possibly contributing to the electron pairs.

          Reply
    2. Bao-hua ZHANG on April 22, 2025 9:08 pm

      The model fails to explain electron dynamics in cuprates, even in simplified, one-dimensional systems.
      GOOD.

      Ask the researchers:
      1. How can you confirm whether what you observe in your research is indeed a one-dimensional system or a two-dimensional system?

      Reply
    3. Юрис on May 5, 2025 10:22 am

      в любом сплаве при низкой температуре хоть один из металлов должен синхронизироваться орбитами атомов, открыв тоннели электромагнитного поля, другие металлы создавать свободу электронам. Тогда и сопротивление упадет очень намного. Для этого подходят и другие сплавы, при условии направленной кристаллизации.

      Reply
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