Standard

Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media : BIO Web of Conferences. / Moiseev, K.; Terleev, V.; Dunaeva, E.; Nikonorov, A.

2024. Paper presented at IX INTERNATIONAL SCIENTIFIC CONFERENCE ON AGRICULTURAL SCIENCE 2024 "CURRENT STATE, PROBLEMS AND PROSPECTS FOR THE DEVELOPMENT OF AGRICULTURAL SCIENCE", Simferopol, Russian Federation.

Research output: Contribution to conferencePaperpeer-review

Harvard

Moiseev, K, Terleev, V, Dunaeva, E & Nikonorov, A 2024, 'Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media: BIO Web of Conferences', Paper presented at IX INTERNATIONAL SCIENTIFIC CONFERENCE ON AGRICULTURAL SCIENCE 2024 "CURRENT STATE, PROBLEMS AND PROSPECTS FOR THE DEVELOPMENT OF AGRICULTURAL SCIENCE", Simferopol, Russian Federation, 23/09/24 - 27/09/24. https://doi.org/10.1051/bioconf/202414102008

APA

Moiseev, K., Terleev, V., Dunaeva, E., & Nikonorov, A. (2024). Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media: BIO Web of Conferences. Paper presented at IX INTERNATIONAL SCIENTIFIC CONFERENCE ON AGRICULTURAL SCIENCE 2024 "CURRENT STATE, PROBLEMS AND PROSPECTS FOR THE DEVELOPMENT OF AGRICULTURAL SCIENCE", Simferopol, Russian Federation. https://doi.org/10.1051/bioconf/202414102008

Vancouver

Moiseev K, Terleev V, Dunaeva E, Nikonorov A. Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media: BIO Web of Conferences. 2024. Paper presented at IX INTERNATIONAL SCIENTIFIC CONFERENCE ON AGRICULTURAL SCIENCE 2024 "CURRENT STATE, PROBLEMS AND PROSPECTS FOR THE DEVELOPMENT OF AGRICULTURAL SCIENCE", Simferopol, Russian Federation. https://doi.org/10.1051/bioconf/202414102008

Author

Moiseev, K. ; Terleev, V. ; Dunaeva, E. ; Nikonorov, A. / Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media : BIO Web of Conferences. Paper presented at IX INTERNATIONAL SCIENTIFIC CONFERENCE ON AGRICULTURAL SCIENCE 2024 "CURRENT STATE, PROBLEMS AND PROSPECTS FOR THE DEVELOPMENT OF AGRICULTURAL SCIENCE", Simferopol, Russian Federation.

BibTeX

@conference{8e7eb70ceb984fbc8d2517c508c715de,
title = "Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media: BIO Web of Conferences",
abstract = "The soil structure the solid phase and pore space of the soils are a set of self-similar parts of each other at different levels (for example, on level aggregates, micro-Aggregates or elementary particles of soil). Fractal models of the soil structure best describe this spatial composition of soils. For a quantitative description of the soil structure, the dimension Hausdorff (D) is adopted, based on the premise different of scales in the soil structure. The existing methodology for determining the Hausdorff dimension using computational methods represents a series of labor-intensive operations including either special analysis of images or tomograms, or production of analyzes such as dry sieving and soil granulometric analysis. The development of less labor-intensive algorithms for determining the Hausdorff dimension is relevant. The direct, physical method for determining the parameters of the structure of the object of study presented in the work is preferable to the calculation method. The testing of the method proposed in the work consists in comparing the results of determining the values of the Hausdorff dimension obtained by the generally accepted methodology and the method for determining D by moisture filtration. The research results are summarized in a table and show almost complete convergence of the Hausdorff dimension values obtained on the different methodologies basis. {\textcopyright} 2025 Elsevier B.V., All rights reserved.",
author = "K. Moiseev and V. Terleev and E. Dunaeva and A. Nikonorov",
note = "Export Date: 01 November 2025; Cited By: 0; Correspondence Address: K. Moiseev; Agrophysical Research Institute, St. Petersburg, Russian Federation; email: kir_moiseev@mail.ru; Conference name: 9th International Scientific Conference on Agricultural Science 2024 {"}Current State, Problems and Prospects for the Development of Agricultural Science{"}, AGRICULTURAL SCIENCE 2024; Conference location: Simferopol; null ; Conference date: 23-09-2024 Through 27-09-2024",
year = "2024",
doi = "10.1051/bioconf/202414102008",
language = "Английский",

}

RIS

TY - CONF

T1 - Physically based method for determining the Hausdorff' s topological dimension of capillary-porous media

AU - Moiseev, K.

AU - Terleev, V.

AU - Dunaeva, E.

AU - Nikonorov, A.

N1 - Export Date: 01 November 2025; Cited By: 0; Correspondence Address: K. Moiseev; Agrophysical Research Institute, St. Petersburg, Russian Federation; email: kir_moiseev@mail.ru; Conference name: 9th International Scientific Conference on Agricultural Science 2024 "Current State, Problems and Prospects for the Development of Agricultural Science", AGRICULTURAL SCIENCE 2024; Conference location: Simferopol

PY - 2024

Y1 - 2024

N2 - The soil structure the solid phase and pore space of the soils are a set of self-similar parts of each other at different levels (for example, on level aggregates, micro-Aggregates or elementary particles of soil). Fractal models of the soil structure best describe this spatial composition of soils. For a quantitative description of the soil structure, the dimension Hausdorff (D) is adopted, based on the premise different of scales in the soil structure. The existing methodology for determining the Hausdorff dimension using computational methods represents a series of labor-intensive operations including either special analysis of images or tomograms, or production of analyzes such as dry sieving and soil granulometric analysis. The development of less labor-intensive algorithms for determining the Hausdorff dimension is relevant. The direct, physical method for determining the parameters of the structure of the object of study presented in the work is preferable to the calculation method. The testing of the method proposed in the work consists in comparing the results of determining the values of the Hausdorff dimension obtained by the generally accepted methodology and the method for determining D by moisture filtration. The research results are summarized in a table and show almost complete convergence of the Hausdorff dimension values obtained on the different methodologies basis. © 2025 Elsevier B.V., All rights reserved.

AB - The soil structure the solid phase and pore space of the soils are a set of self-similar parts of each other at different levels (for example, on level aggregates, micro-Aggregates or elementary particles of soil). Fractal models of the soil structure best describe this spatial composition of soils. For a quantitative description of the soil structure, the dimension Hausdorff (D) is adopted, based on the premise different of scales in the soil structure. The existing methodology for determining the Hausdorff dimension using computational methods represents a series of labor-intensive operations including either special analysis of images or tomograms, or production of analyzes such as dry sieving and soil granulometric analysis. The development of less labor-intensive algorithms for determining the Hausdorff dimension is relevant. The direct, physical method for determining the parameters of the structure of the object of study presented in the work is preferable to the calculation method. The testing of the method proposed in the work consists in comparing the results of determining the values of the Hausdorff dimension obtained by the generally accepted methodology and the method for determining D by moisture filtration. The research results are summarized in a table and show almost complete convergence of the Hausdorff dimension values obtained on the different methodologies basis. © 2025 Elsevier B.V., All rights reserved.

U2 - 10.1051/bioconf/202414102008

DO - 10.1051/bioconf/202414102008

M3 - материалы

Y2 - 23 September 2024 through 27 September 2024

ER -

ID: 143411988