Boson peak in covalent network glasses: Isostaticity and marginal stability

The excess vibrational states relative to the Debye model of solids, referred to as the boson peak (BP), are a key feature of glasses and amorphous materials. These excess states underlie anomalous thermal properties such as excess specific heat and low thermal conductivity, as well as mechanical characteristics such as nonaffine elasticity and brittle plasticity. Despite its importance, understanding of the BP remains limited in covalent network glasses. The most promising concepts are isostaticity and marginal stability, which have been established in theories of rigidity percolation and the jamming transition. While these concepts, supported by extensive data, account for the BP in packing-based glasses, comparable explanations have not yet been demonstrated for covalent network glasses. Here we study silica glass, a prototypical covalent network glass, using molecular dynamics simulations. We show that the BP in silica glass is governed by near-isostatic constraints and marginal stability, supporting the universality of these concepts across diverse glassy systems. Furthermore, we reveal that these principles manifest as a wavenumber-independent band in the dynamical structure factor, and we demonstrate agreement with inelastic X-ray scattering data. Our results provide an experimentally testable framework for deciphering the BP and for refining the interpretation of scattering data in amorphous materials.

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Publication Details

Journal
Proceedings of the National Academy of Sciences
Published
2026-05-29
DOI
https://doi.org/10.1073/pnas.2528998123
Primary Topic
Phase-change materials and chalcogenides
Type
preprint
Field-Weighted Citation Impact
0.00

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preprint

Boson peak in covalent network glasses: Isostaticity and marginal stability

Tatsuya Mori, Emi Minamitani, Hideyuki Mizuno, Giacomo Baldi
Proceedings of the National Academy of Sciences
Phase-change materials and chalcogenides
preprint

Boson peak in covalent network glasses: Isostaticity and marginal stability

Tatsuya Mori, Emi Minamitani, Hideyuki Mizuno, Giacomo Baldi
preprint en

Abstract

The excess vibrational states relative to the Debye model of solids, referred to as the boson peak (BP), are a key feature of glasses and amorphous materials. These excess states underlie anomalous thermal properties such as excess specific heat and low thermal conductivity, as well as mechanical characteristics such as nonaffine elasticity and brittle plasticity. Despite its importance, understanding of the BP remains limited in covalent network glasses. The most promising concepts are isostaticity and marginal stability, which have been established in theories of rigidity percolation and the jamming transition. While these concepts, supported by extensive data, account for the BP in packing-based glasses, comparable explanations have not yet been demonstrated for covalent network glasses. Here we study silica glass, a prototypical covalent network glass, using molecular dynamics simulations. We show that the BP in silica glass is governed by near-isostatic constraints and marginal stability, supporting the universality of these concepts across diverse glassy systems. Furthermore, we reveal that these principles manifest as a wavenumber-independent band in the dynamical structure factor, and we demonstrate agreement with inelastic X-ray scattering data. Our results provide an experimentally testable framework for deciphering the BP and for refining the interpretation of scattering data in amorphous materials.

Proceedings of the National Academy of SciencesVol. 123(22)
University of Tsukuba (JP), Tokyo University of the Arts (JP), University of Trento (IT), Tsukuba University of Technology (JP), Osaka Research Institute of Industrial Science and Technology (JP), The University of Tokyo (JP)
Japan Society for the Promotion of Science, Exploratory Research for Advanced Technology, Fusion Oriented REsearch for disruptive Science and Technology
Openalex Percentile: Top 100%
Phase-change materials and chalcogenides
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