The unified creep-fatigue equation for stainless steel 316

Background—The creep-fatigue properties of stainless steel 316 are of interest because of the wide use of this material in demanding service environments, such as the nuclear industry. Need—A number of models exist to describe creep-fatigue behaviours, but they are limited by the need to obtain spec...

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Main Authors: Pons, Dirk John, Liu, Dan, Wong, Ee-hua
Other Authors: Energy Research Institute @ NTU (ERI@N)
Format: Article
Language:English
Published: 2018
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Online Access:https://hdl.handle.net/10356/87860
http://hdl.handle.net/10220/46865
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Institution: Nanyang Technological University
Language: English
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spelling sg-ntu-dr.10356-878602021-01-20T04:14:57Z The unified creep-fatigue equation for stainless steel 316 Pons, Dirk John Liu, Dan Wong, Ee-hua Energy Research Institute @ NTU (ERI@N) Creep-rupture DRNTU::Engineering::Mechanical engineering Creep-fatigue Background—The creep-fatigue properties of stainless steel 316 are of interest because of the wide use of this material in demanding service environments, such as the nuclear industry. Need—A number of models exist to describe creep-fatigue behaviours, but they are limited by the need to obtain specialized coefficients from a large number of experiments, which are time-consuming and expensive. Also, they do not generalise to other situations of temperature and frequency. There is a need for improved formulations for creep-fatigue, with coefficients that determinable directly from the existing and simple creep-fatigue tests and creep rupture tests. Outcomes—A unified creep-fatigue equation is proposed, based on an extension of the Coffin-Manson equation, to introduce dependencies on temperature and frequency. The equation may be formulated for strain as εp=C0c(T,t,εp)N−β0 , or as a power-law εp=C0c(T,t)N−β0b(T,t) . These were then validated against existing experimental data. The equations provide an excellent fit to data (r2 = 0.97 or better). Originality—This work develops a novel formulation for creep-fatigue that accommodates temperature and frequency. The coefficients can be obtained with minimum experimental effort, being based on standard rather than specialized tests. Published version 2018-12-07T04:20:05Z 2019-12-06T16:50:54Z 2018-12-07T04:20:05Z 2019-12-06T16:50:54Z 2016 Journal Article Liu, D., Pons, D. J., & Wong, E.-h. (2016). The Unified Creep-Fatigue Equation for Stainless Steel 316. Metals, 6(9), 219-. doi:10.3390/met6090219 2075-4701 https://hdl.handle.net/10356/87860 http://hdl.handle.net/10220/46865 10.3390/met6090219 en Metals © 2016 by The Author(s); licensee MDPI, Basel, Switzerland. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC-BY) license (http://creativecommons.org/licenses/by/4.0/). 18 p. application/pdf
institution Nanyang Technological University
building NTU Library
continent Asia
country Singapore
Singapore
content_provider NTU Library
collection DR-NTU
language English
topic Creep-rupture
DRNTU::Engineering::Mechanical engineering
Creep-fatigue
spellingShingle Creep-rupture
DRNTU::Engineering::Mechanical engineering
Creep-fatigue
Pons, Dirk John
Liu, Dan
Wong, Ee-hua
The unified creep-fatigue equation for stainless steel 316
description Background—The creep-fatigue properties of stainless steel 316 are of interest because of the wide use of this material in demanding service environments, such as the nuclear industry. Need—A number of models exist to describe creep-fatigue behaviours, but they are limited by the need to obtain specialized coefficients from a large number of experiments, which are time-consuming and expensive. Also, they do not generalise to other situations of temperature and frequency. There is a need for improved formulations for creep-fatigue, with coefficients that determinable directly from the existing and simple creep-fatigue tests and creep rupture tests. Outcomes—A unified creep-fatigue equation is proposed, based on an extension of the Coffin-Manson equation, to introduce dependencies on temperature and frequency. The equation may be formulated for strain as εp=C0c(T,t,εp)N−β0 , or as a power-law εp=C0c(T,t)N−β0b(T,t) . These were then validated against existing experimental data. The equations provide an excellent fit to data (r2 = 0.97 or better). Originality—This work develops a novel formulation for creep-fatigue that accommodates temperature and frequency. The coefficients can be obtained with minimum experimental effort, being based on standard rather than specialized tests.
author2 Energy Research Institute @ NTU (ERI@N)
author_facet Energy Research Institute @ NTU (ERI@N)
Pons, Dirk John
Liu, Dan
Wong, Ee-hua
format Article
author Pons, Dirk John
Liu, Dan
Wong, Ee-hua
author_sort Pons, Dirk John
title The unified creep-fatigue equation for stainless steel 316
title_short The unified creep-fatigue equation for stainless steel 316
title_full The unified creep-fatigue equation for stainless steel 316
title_fullStr The unified creep-fatigue equation for stainless steel 316
title_full_unstemmed The unified creep-fatigue equation for stainless steel 316
title_sort unified creep-fatigue equation for stainless steel 316
publishDate 2018
url https://hdl.handle.net/10356/87860
http://hdl.handle.net/10220/46865
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