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Home Science News Chemistry

Glass Loses Its Terahertz Transparency: New Model Reveals Hidden Vibrational Cause

October 11, 2026
in Chemistry
Bethany Barker
By Bethany Barker Scienmag Editorial Profile - Catalysis
Reading Time: 5 mins read
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Glass Loses Its Terahertz Transparency: New Model Reveals Hidden Vibrational Cause

Glass Loses Its Terahertz Transparency: New Model Reveals Hidden Vibrational Cause

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Glass is famous for letting light pass through it, and for the gigahertz-frequency electromagnetic waves that carry mobile phone signals, ordinary glass is indeed remarkably welcoming. Yet somewhere between the frequencies of everyday wireless communication and the fast-rising terahertz band, something changes. Experiments have shown for years that the transmission of electromagnetic waves through glass drops sharply once the frequency climbs above a characteristic threshold in the terahertz range. What has been missing is a quantitative explanation that ties this macroscopic loss of transparency to the microscopic structure and dynamics of the disordered atomic network that makes glass what it is. A research team centered at the University of Tsukuba has now built exactly that bridge, and the result promises to matter far beyond the physics of window panes.

The team, which included Assistant Professor Tatsuya Mori of the University of Tsukuba, Assistant Professor Hideyuki Mizuno of the University of Tokyo, Specially Appointed Associate Professor Yasuhiro Fujii of the University of Osaka, and Professor Akitoshi Koreeda of Ritsumeikan University, developed a continuum model designed to describe how terahertz electromagnetic waves interact with the vibrational dynamics of glass. The crucial innovation lies in what the model chooses to include. Rather than treating glass as a perfectly uniform, featureless medium, the framework incorporates elastic heterogeneity, the well-established fact that the stiffness of a glass varies from place to place at the nanometer scale. On top of that mechanical disorder, the model adds microscopic charge fluctuations occurring at atomic and molecular scales, which are what actually allow an electromagnetic wave to couple to the vibrations of the material.

This combination is physically motivated. When a terahertz wave travels through a solid, its oscillating electric field pushes on the charges inside the material. In a perfectly ordered crystal, those charges respond in sharply defined, symmetry-selected ways. In a glass, where the atomic arrangement is disordered and the mechanical properties fluctuate in space, the vibrational modes are a complicated mixture, and the way they couple to light is correspondingly messy. The new model captures this messiness in a controlled continuum description, translating the elastic heterogeneity and charge fluctuations of the microscopic world into quantities that can be computed and compared directly with optical measurements.

To test the model, the researchers applied it to glycerol glass, a representative and well-studied molecular glass. The comparison was demanding: the model had to reproduce both the real and imaginary parts of the complex dielectric function, the quantity that determines how a material absorbs, stores, and transmits electromagnetic energy. Across the frequency range from 0.3 to 2.5 terahertz, the calculated dielectric response matched the experimentally measured values closely. That agreement across both components of a complex response function, rather than just a single absorption curve, is a strong indication that the underlying physics has been captured rather than merely fitted.

Perhaps the most striking success of the model concerns a long-standing mystery in glass physics known as the boson peak. Glasses exhibit an anomalous excess of vibrational states at a characteristic frequency, and the dynamics of the material change qualitatively around this frequency. The new calculations captured a clear transition in the terahertz dielectric response: below the boson-peak frequency, the response resembles a resonance-like behavior, while above it the response shifts into a broad relaxation-like form. Being able to reproduce this crossover quantitatively links the optical behavior of glass directly to the crossover in its vibrational dynamics, providing the kind of microscopic-to-macroscopic connection that has been lacking.

The analysis also revealed which part of the vibrational dynamics dominates the terahertz response. Around the boson peak, the researchers found that the transverse contribution, associated with shear-like atomic motions perpendicular to the wave direction, predominantly shapes both the real and imaginary parts of the dielectric function. The longitudinal contribution, tied to compressive motions along the wave direction, is comparatively small. This finding points to transverse shear dynamics as the pivotal player in how glass interacts with terahertz light, a conclusion with real physical weight because it identifies the specific class of disordered vibrations that engineers would need to control in order to tune terahertz absorption.

Another demanding test involved the infrared light-vibration coupling coefficient, a quantity that measures how effectively vibrational motion converts into optical absorption. Near the boson peak, experiments show that this coefficient depends nearly linearly on frequency. The model replicated this nearly linear frequency dependence, adding an independent piece of evidence that the framework is describing the correct physics rather than reproducing one dataset by coincidence. Matching the dielectric function, the resonance-to-relaxation crossover, and the coupling coefficient within a single model is a notable consistency achievement for a material as structurally complex as glass.

The practical implications extend into one of the most anticipated technology areas of the coming decade. Terahertz frequencies promise wireless links with enormous bandwidth, advanced imaging, and new photonic devices, but the technology has been held back in part by the difficulty of finding materials that transmit terahertz waves with low loss. Because glass is a foundational material for optics, packaging, and fiber technology, understanding precisely why it becomes lossy at terahertz frequencies is a prerequisite for designing around the problem. The new framework provides a way to quantitatively link terahertz absorption to charge fluctuations using material-specific mechanical properties, which means that measured or simulated mechanical characteristics of a glass can be translated into predictions of its terahertz dielectric behavior.

That predictive capability points toward a concrete engineering goal: the design and evaluation of glass materials with low permittivity and low dielectric loss, characteristics that are increasingly important for terahertz communications and photonic technologies. Instead of screening candidate glasses through laborious terahertz measurements alone, researchers could use the continuum model to estimate how changes in composition, and therefore in elastic heterogeneity and charge fluctuations, would alter terahertz transmission. The work, published in Physical Review B under the title Continuum model for the terahertz dielectric response of glasses, was supported by JSPS KAKENHI grants and by the Asahi Glass Foundation, reflecting both national and industry interest in the problem.

For a phenomenon that has been observed experimentally for some time but never quantitatively explained, the arrival of a working model marks a genuine turning point. It reframes the terahertz opacity of glass not as an arbitrary material limitation but as a direct consequence of elastic disorder and charge fluctuations acting together at the nanoscale. As terahertz technology moves from laboratory demonstrations toward real-world deployment in communications and sensing, the ability to predict and ultimately engineer the dielectric response of disordered solids could shape which materials make it into the devices of the future. What began as an effort to explain why glass dims at terahertz frequencies may end up helping to brighten the entire terahertz technology landscape.

Subject of Research: A continuum model linking the terahertz dielectric response of glass to elastic heterogeneity and microscopic charge fluctuations

Article Title: New model explains why glass becomes less transparent to terahertz light

Article References: New model explains why glass becomes less transparent to terahertz light. (n.d.). Original publication

Image Credits: AI Generated

DOI: Not provided

Keywords: glass, terahertz, dielectric function, boson peak, elastic heterogeneity, charge fluctuations, vibrational dynamics, molecular glass, glycerol glass, terahertz communications, photonic technologies, continuum model

Cite Scienmag News

Bethany Barker. (October 11, 2026). Glass Loses Its Terahertz Transparency: New Model Reveals Hidden Vibrational Cause. Scienmag. https://scienmag.com/glass-loses-its-terahertz-transparency-new-model-reveals-hidden-vibrational-cause/

Bethany Barker. "Glass Loses Its Terahertz Transparency: New Model Reveals Hidden Vibrational Cause." Scienmag, 11 October 2026, https://scienmag.com/glass-loses-its-terahertz-transparency-new-model-reveals-hidden-vibrational-cause/. Accessed 11 October 2026.

Bethany Barker. "Glass Loses Its Terahertz Transparency: New Model Reveals Hidden Vibrational Cause." Scienmag. October 11, 2026. https://scienmag.com/glass-loses-its-terahertz-transparency-new-model-reveals-hidden-vibrational-cause/

Tags: boson peakcharge fluctuationscontinuum modelcontinuum modeling of glass transparencydielectric functionelastic heterogeneityelectromagnetic wave transmission through glassexperimental analysis of terahertz wave attenuationglassglycerol glassimpact of atomic disorder on light transmissioninterdisciplinary research in material sciencemicroscopic structure of glassmolecular glassoptical properties of glassphotonic technologiesphysics of disordered solidsterahertzterahertz communicationsterahertz frequency electromagnetic wavesterahertz transparency in glassvibrational dynamicsvibrational dynamics of disordered atomic networksvibrational modes in amorphous materials
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