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Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media. / Khantuleva, T. A.; Meshcheryakov, Yu I.

In: Russian Physics Journal, Vol. 43, No. 9, 01.01.2000, p. 774-783.

Research output: Contribution to journal › Article › peer-review

Harvard

Khantuleva, TA & Meshcheryakov, YI 2000, 'Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media', Russian Physics Journal, vol. 43, no. 9, pp. 774-783. https://doi.org/10.1023/A:1009436104882

APA

Khantuleva, T. A., & Meshcheryakov, Y. I. (2000). Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media. Russian Physics Journal, 43(9), 774-783. https://doi.org/10.1023/A:1009436104882

Vancouver

Khantuleva TA, Meshcheryakov YI. Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media. Russian Physics Journal. 2000 Jan 1;43(9):774-783. https://doi.org/10.1023/A:1009436104882

Author

Khantuleva, T. A. ; Meshcheryakov, Yu I. / Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media. In: Russian Physics Journal. 2000 ; Vol. 43, No. 9. pp. 774-783.

BibTeX

@article{2d44948645214a0eb098983108ef616d,
title = "Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media",
abstract = "Based on the mathematical apparatus of nonlocal hydrodynamics developed in Part 1 of the present paper, a specific problem of nonstationary motion of a flat plate in an incompressible liquid (the generalized Rayleigh problem) is solved. The solutions obtained are used to describe nonuniform motion of a viscous structural medium. It is demonstrated that in the case where the structural elements of the medium move with acceleration relative to each other, the kinematics of the flow on the mesoscale level (0.1-10 pm) is a vortex one. In this case, the scale of rotational cells is directly proportional to the difference between accelerations of neighboring mesovolumes. If the motion of mesovolumes is characterized only by the difference between their velocities, its character is a purely shear one. These results agree well with the experimental data on high-speed deformation of materials presented in this work. {\textcopyright}2000 Plenum Publishing Corporation.",
author = "Khantuleva, {T. A.} and Meshcheryakov, {Yu I.}",
year = "2000",
month = jan,
day = "1",
doi = "10.1023/A:1009436104882",
language = "English",
volume = "43",
pages = "774--783",
journal = "Russian Physics Journal",
issn = "1064-8887",
publisher = "Springer Nature",
number = "9",

}

RIS

TY - JOUR

T1 - Role of nonequilibrium nonlocality and memory effects in structure formation of dynamically deformable media. 2. Nonstationary shear flow of structural media

AU - Khantuleva, T. A.

AU - Meshcheryakov, Yu I.

PY - 2000/1/1

Y1 - 2000/1/1

N2 - Based on the mathematical apparatus of nonlocal hydrodynamics developed in Part 1 of the present paper, a specific problem of nonstationary motion of a flat plate in an incompressible liquid (the generalized Rayleigh problem) is solved. The solutions obtained are used to describe nonuniform motion of a viscous structural medium. It is demonstrated that in the case where the structural elements of the medium move with acceleration relative to each other, the kinematics of the flow on the mesoscale level (0.1-10 pm) is a vortex one. In this case, the scale of rotational cells is directly proportional to the difference between accelerations of neighboring mesovolumes. If the motion of mesovolumes is characterized only by the difference between their velocities, its character is a purely shear one. These results agree well with the experimental data on high-speed deformation of materials presented in this work. ©2000 Plenum Publishing Corporation.

AB - Based on the mathematical apparatus of nonlocal hydrodynamics developed in Part 1 of the present paper, a specific problem of nonstationary motion of a flat plate in an incompressible liquid (the generalized Rayleigh problem) is solved. The solutions obtained are used to describe nonuniform motion of a viscous structural medium. It is demonstrated that in the case where the structural elements of the medium move with acceleration relative to each other, the kinematics of the flow on the mesoscale level (0.1-10 pm) is a vortex one. In this case, the scale of rotational cells is directly proportional to the difference between accelerations of neighboring mesovolumes. If the motion of mesovolumes is characterized only by the difference between their velocities, its character is a purely shear one. These results agree well with the experimental data on high-speed deformation of materials presented in this work. ©2000 Plenum Publishing Corporation.

UR - http://www.scopus.com/inward/record.url?scp=52849093042&partnerID=8YFLogxK

U2 - 10.1023/A:1009436104882

DO - 10.1023/A:1009436104882

M3 - Article

AN - SCOPUS:52849093042

VL - 43

SP - 774

EP - 783

JO - Russian Physics Journal

JF - Russian Physics Journal

SN - 1064-8887

IS - 9

ER -

ID: 120174150