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    Ultralow Poisson's Ratios in Ultrahard Crystals Across Finite Strains

    Source: Journal of Applied Mechanics:;2026:;volume( 093 ):;issue:004::page 823
    Author:
    Chen, Zhihe
    ,
    Tian, Li
    ,
    Jia, Xiangzheng
    ,
    Shao, Qian
    ,
    Gao, Enlai
    DOI: 10.1115/1.4070999
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Abstract. Materials exhibiting near-zero transverse deformation under tension, a property known as an ultralow Poisson's ratio (UPR), are highly sought for precision applications. However, UPR materials are conventionally limited to soft matters, hindering their use in extreme load-bearing environments. Here, we overturn this paradigm by discovering robust UPR and even negative Poisson's ratio behaviors in diamond and cubic boron nitride (c-BN)—two of the known hardest crystals—across finite strains. Combining finite-strain elasticity theory with first-principles calculations, we uncover highly anisotropic elastic responses hidden within their simple cubic structures. Most interestingly, Poisson's ratio of diamond and c-BN for loading along the [101] direction with transverse deformation measured along the [−101] direction (ν[101], [−101]) is ultralow (|ν| < 0.02) across a wide range of strain from −10% to +10%. These results are further supported by direct first-principles tensile simulations and analyses of in situ experimental data. The underlying mechanism is an atomic-scale cancellation of competing transverse deformation generated by bond and angle deformations. This work offers fresh insights into the nearly strain-invariant lateral dimensions in the known hardest crystals, and provides a roadmap for discovering and designing materials that combine extreme mechanical robustness with transverse dimensional stability.
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      Ultralow Poisson's Ratios in Ultrahard Crystals Across Finite Strains

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    contributor authorChen, Zhihe
    contributor authorTian, Li
    contributor authorJia, Xiangzheng
    contributor authorShao, Qian
    contributor authorGao, Enlai
    date accessioned2026-08-23T08:04:48Z
    date available2026-08-23T08:04:48Z
    date copyright2026/04/01
    date issued2026
    identifier issn0021-8936
    identifier otherjam-25-1381.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4316051
    description abstractAbstract. Materials exhibiting near-zero transverse deformation under tension, a property known as an ultralow Poisson's ratio (UPR), are highly sought for precision applications. However, UPR materials are conventionally limited to soft matters, hindering their use in extreme load-bearing environments. Here, we overturn this paradigm by discovering robust UPR and even negative Poisson's ratio behaviors in diamond and cubic boron nitride (c-BN)—two of the known hardest crystals—across finite strains. Combining finite-strain elasticity theory with first-principles calculations, we uncover highly anisotropic elastic responses hidden within their simple cubic structures. Most interestingly, Poisson's ratio of diamond and c-BN for loading along the [101] direction with transverse deformation measured along the [−101] direction (ν[101], [−101]) is ultralow (|ν| < 0.02) across a wide range of strain from −10% to +10%. These results are further supported by direct first-principles tensile simulations and analyses of in situ experimental data. The underlying mechanism is an atomic-scale cancellation of competing transverse deformation generated by bond and angle deformations. This work offers fresh insights into the nearly strain-invariant lateral dimensions in the known hardest crystals, and provides a roadmap for discovering and designing materials that combine extreme mechanical robustness with transverse dimensional stability.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleUltralow Poisson's Ratios in Ultrahard Crystals Across Finite Strains
    typeJournal Paper
    journal volume93
    journal issue4
    journal titleJournal of Applied Mechanics
    identifier doi10.1115/1.4070999
    journal fristpage823
    journal lastpage837
    page15
    treeJournal of Applied Mechanics:;2026:;volume( 093 ):;issue:004
    contenttypeFulltext
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