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    One-Dimensional Compression Fractal Theory and Experimental Verification of Coarse-Grained Soil

    Source: International Journal of Geomechanics:;2024:;Volume ( 024 ):;issue: 008::page 04024145-1
    Author:
    Yuran Xu
    ,
    Yongfu Xu
    DOI: 10.1061/IJGNAI.GMENG-9255
    Publisher: American Society of Civil Engineers
    Abstract: Coarse-grained soil particles are suspectible to breakage under high-stress conditions, with particle breakage being the main reason for the compression of samples. The compression coefficient λ in the e–log σ′ curve is closely related to the degree of particle breakage. In this paper, a term representing surface energy caused by particle breakage was added to the energy conservation equation. The variation of surface area per unit volume of sample was described by fractal dimension, and then the relationship between fractal dimension and vertical stress was established. Finally, the theoretical formula of the compression coefficient was obtained, and the fractal theoretical model of one-dimensional compression deformation of coarse-grained soil was established. The compression coefficient is related to surface free energy, internal friction angle, shape factor, and initial particle size. In addition, calcareous sand and gypsum were selected for one-dimensional compression tests at high stress. With the increase of initial particle size, the compression coefficient increases. According to the relationship between fractal dimension and vertical stress, the theoretical value of the compression coefficient was obtained. The theoretical value is very close to the experimental value, which proves that the fractal theory of one-dimensional compression deformation of coarse-grained soil is correct.
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      One-Dimensional Compression Fractal Theory and Experimental Verification of Coarse-Grained Soil

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    http://yetl.yabesh.ir/yetl1/handle/yetl/4299278
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    contributor authorYuran Xu
    contributor authorYongfu Xu
    date accessioned2024-12-24T10:38:01Z
    date available2024-12-24T10:38:01Z
    date copyright8/1/2024 12:00:00 AM
    date issued2024
    identifier otherIJGNAI.GMENG-9255.pdf
    identifier urihttp://yetl.yabesh.ir/yetl1/handle/yetl/4299278
    description abstractCoarse-grained soil particles are suspectible to breakage under high-stress conditions, with particle breakage being the main reason for the compression of samples. The compression coefficient λ in the e–log σ′ curve is closely related to the degree of particle breakage. In this paper, a term representing surface energy caused by particle breakage was added to the energy conservation equation. The variation of surface area per unit volume of sample was described by fractal dimension, and then the relationship between fractal dimension and vertical stress was established. Finally, the theoretical formula of the compression coefficient was obtained, and the fractal theoretical model of one-dimensional compression deformation of coarse-grained soil was established. The compression coefficient is related to surface free energy, internal friction angle, shape factor, and initial particle size. In addition, calcareous sand and gypsum were selected for one-dimensional compression tests at high stress. With the increase of initial particle size, the compression coefficient increases. According to the relationship between fractal dimension and vertical stress, the theoretical value of the compression coefficient was obtained. The theoretical value is very close to the experimental value, which proves that the fractal theory of one-dimensional compression deformation of coarse-grained soil is correct.
    publisherAmerican Society of Civil Engineers
    titleOne-Dimensional Compression Fractal Theory and Experimental Verification of Coarse-Grained Soil
    typeJournal Article
    journal volume24
    journal issue8
    journal titleInternational Journal of Geomechanics
    identifier doi10.1061/IJGNAI.GMENG-9255
    journal fristpage04024145-1
    journal lastpage04024145-11
    page11
    treeInternational Journal of Geomechanics:;2024:;Volume ( 024 ):;issue: 008
    contenttypeFulltext
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