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Time of creep fracture of axisymmetrically loaded structures. / Banshchikova, I. A.; Lubashevskaya, I. V.

In: Journal of Physics: Conference Series, Vol. 894, No. 1, 012007, 22.10.2017.

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

Harvard

Banshchikova, IA & Lubashevskaya, IV 2017, 'Time of creep fracture of axisymmetrically loaded structures', Journal of Physics: Conference Series, vol. 894, no. 1, 012007. https://doi.org/10.1088/1742-6596/894/1/012007

APA

Banshchikova, I. A., & Lubashevskaya, I. V. (2017). Time of creep fracture of axisymmetrically loaded structures. Journal of Physics: Conference Series, 894(1), [012007]. https://doi.org/10.1088/1742-6596/894/1/012007

Vancouver

Banshchikova IA, Lubashevskaya IV. Time of creep fracture of axisymmetrically loaded structures. Journal of Physics: Conference Series. 2017 Oct 22;894(1):012007. doi: 10.1088/1742-6596/894/1/012007

Author

Banshchikova, I. A. ; Lubashevskaya, I. V. / Time of creep fracture of axisymmetrically loaded structures. In: Journal of Physics: Conference Series. 2017 ; Vol. 894, No. 1.

BibTeX

@article{10b8102bfaf9456f854fab89de347ee5,
title = "Time of creep fracture of axisymmetrically loaded structures",
abstract = "A stress-strain state and a time duration up to fracture are calculated with allowance for two-stage behavior of a rotating disk under creep conditions. The duration of the stages is investigated depending on the choice of the version of the creep kinetic theory and the geometric dimensions of the disk. The first stage is the accumulation of damage and the beginning of fracture in some area of the body, where the accumulated damage reaches a critical value. The second stage is the spread of the fracture front and the complete destruction of the body. A calculation method has been developed which reduces the solution of the unsteady-state creep problem to the solution of an analogous steady-state problem.",
author = "Banshchikova, {I. A.} and Lubashevskaya, {I. V.}",
year = "2017",
month = oct,
day = "22",
doi = "10.1088/1742-6596/894/1/012007",
language = "English",
volume = "894",
journal = "Journal of Physics: Conference Series",
issn = "1742-6588",
publisher = "IOP Publishing Ltd.",
number = "1",

}

RIS

TY - JOUR

T1 - Time of creep fracture of axisymmetrically loaded structures

AU - Banshchikova, I. A.

AU - Lubashevskaya, I. V.

PY - 2017/10/22

Y1 - 2017/10/22

N2 - A stress-strain state and a time duration up to fracture are calculated with allowance for two-stage behavior of a rotating disk under creep conditions. The duration of the stages is investigated depending on the choice of the version of the creep kinetic theory and the geometric dimensions of the disk. The first stage is the accumulation of damage and the beginning of fracture in some area of the body, where the accumulated damage reaches a critical value. The second stage is the spread of the fracture front and the complete destruction of the body. A calculation method has been developed which reduces the solution of the unsteady-state creep problem to the solution of an analogous steady-state problem.

AB - A stress-strain state and a time duration up to fracture are calculated with allowance for two-stage behavior of a rotating disk under creep conditions. The duration of the stages is investigated depending on the choice of the version of the creep kinetic theory and the geometric dimensions of the disk. The first stage is the accumulation of damage and the beginning of fracture in some area of the body, where the accumulated damage reaches a critical value. The second stage is the spread of the fracture front and the complete destruction of the body. A calculation method has been developed which reduces the solution of the unsteady-state creep problem to the solution of an analogous steady-state problem.

UR - http://www.scopus.com/inward/record.url?scp=85033238943&partnerID=8YFLogxK

U2 - 10.1088/1742-6596/894/1/012007

DO - 10.1088/1742-6596/894/1/012007

M3 - Article

AN - SCOPUS:85033238943

VL - 894

JO - Journal of Physics: Conference Series

JF - Journal of Physics: Conference Series

SN - 1742-6588

IS - 1

M1 - 012007

ER -

ID: 9721266