Creep and Yield Model of Ice under Combined Stress

Constitutive equations and strength criteria have been developed for ice in a multiaxial stress state. The equations developed describe the entire creep process, including primary, secondary, and tertiary creep, at both constant stresses and constant strain rates in terms of normalized (dimensionles...

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Bibliographic Details
Main Author: Fish, Anatoly M.
Other Authors: COLD REGIONS RESEARCH AND ENGINEERING LAB HANOVER NH
Format: Text
Language:English
Published: 1991
Subjects:
ICE
Ice
Online Access:http://www.dtic.mil/docs/citations/ADA249788
http://oai.dtic.mil/oai/oai?&verb=getRecord&metadataPrefix=html&identifier=ADA249788
id ftdtic:ADA249788
record_format openpolar
spelling ftdtic:ADA249788 2023-05-15T16:37:13+02:00 Creep and Yield Model of Ice under Combined Stress Fish, Anatoly M. COLD REGIONS RESEARCH AND ENGINEERING LAB HANOVER NH 1991-12 text/html http://www.dtic.mil/docs/citations/ADA249788 http://oai.dtic.mil/oai/oai?&verb=getRecord&metadataPrefix=html&identifier=ADA249788 en eng http://www.dtic.mil/docs/citations/ADA249788 Approved for public release; distribution is unlimited. DTIC AND NTIS Snow Ice and Permafrost *CREEP *YIELD STRENGTH *ICE MECHANICS MODELS SECONDARY RATES RUPTURE STRENGTH(MECHANICS) STRAIN RATE TIME ICE CONSTANTS MELTING YIELD POWER VALUE MEAN EQUATIONS FAILURE(MECHANICS) POLYCRYSTALLINE SHEAR STRENGTH STRESSES TRIAXIAL STRESSES TEST AND EVALUATION COMPRESSION PE62784A Text 1991 ftdtic 2016-02-22T15:24:35Z Constitutive equations and strength criteria have been developed for ice in a multiaxial stress state. The equations developed describe the entire creep process, including primary, secondary, and tertiary creep, at both constant stresses and constant strain rates in terms of normalized (dimensionless) time. Secondary creep is considered an inflection point defining the time to failure (tm). The minimum strain rate at failure is described by a modified Norton-Glen power equation, which, as well as the time to failure, includes a parabolic yield criterion. The yield criterion is selected either in the form of an extended von Mises-Drucker-Prager or an extended Mohr-Coulomb rupture model. The criteria take into account that at a certain magnitude of mean normal stresses the shear strength of ice reaches a maximum value due to local melting of ice. The model has been verified using test data on the yield of polycrystalline ice at -1 1.8 degC and on creep of saline ice at -5 degC, both under triaxial compression. Creep Ice Strength Failure Model Yield Text Ice permafrost Defense Technical Information Center: DTIC Technical Reports database
institution Open Polar
collection Defense Technical Information Center: DTIC Technical Reports database
op_collection_id ftdtic
language English
topic Snow
Ice and Permafrost
*CREEP
*YIELD STRENGTH
*ICE MECHANICS
MODELS
SECONDARY
RATES
RUPTURE
STRENGTH(MECHANICS)
STRAIN RATE
TIME
ICE
CONSTANTS
MELTING
YIELD
POWER
VALUE
MEAN
EQUATIONS
FAILURE(MECHANICS)
POLYCRYSTALLINE
SHEAR STRENGTH
STRESSES
TRIAXIAL STRESSES
TEST AND EVALUATION
COMPRESSION
PE62784A
spellingShingle Snow
Ice and Permafrost
*CREEP
*YIELD STRENGTH
*ICE MECHANICS
MODELS
SECONDARY
RATES
RUPTURE
STRENGTH(MECHANICS)
STRAIN RATE
TIME
ICE
CONSTANTS
MELTING
YIELD
POWER
VALUE
MEAN
EQUATIONS
FAILURE(MECHANICS)
POLYCRYSTALLINE
SHEAR STRENGTH
STRESSES
TRIAXIAL STRESSES
TEST AND EVALUATION
COMPRESSION
PE62784A
Fish, Anatoly M.
Creep and Yield Model of Ice under Combined Stress
topic_facet Snow
Ice and Permafrost
*CREEP
*YIELD STRENGTH
*ICE MECHANICS
MODELS
SECONDARY
RATES
RUPTURE
STRENGTH(MECHANICS)
STRAIN RATE
TIME
ICE
CONSTANTS
MELTING
YIELD
POWER
VALUE
MEAN
EQUATIONS
FAILURE(MECHANICS)
POLYCRYSTALLINE
SHEAR STRENGTH
STRESSES
TRIAXIAL STRESSES
TEST AND EVALUATION
COMPRESSION
PE62784A
description Constitutive equations and strength criteria have been developed for ice in a multiaxial stress state. The equations developed describe the entire creep process, including primary, secondary, and tertiary creep, at both constant stresses and constant strain rates in terms of normalized (dimensionless) time. Secondary creep is considered an inflection point defining the time to failure (tm). The minimum strain rate at failure is described by a modified Norton-Glen power equation, which, as well as the time to failure, includes a parabolic yield criterion. The yield criterion is selected either in the form of an extended von Mises-Drucker-Prager or an extended Mohr-Coulomb rupture model. The criteria take into account that at a certain magnitude of mean normal stresses the shear strength of ice reaches a maximum value due to local melting of ice. The model has been verified using test data on the yield of polycrystalline ice at -1 1.8 degC and on creep of saline ice at -5 degC, both under triaxial compression. Creep Ice Strength Failure Model Yield
author2 COLD REGIONS RESEARCH AND ENGINEERING LAB HANOVER NH
format Text
author Fish, Anatoly M.
author_facet Fish, Anatoly M.
author_sort Fish, Anatoly M.
title Creep and Yield Model of Ice under Combined Stress
title_short Creep and Yield Model of Ice under Combined Stress
title_full Creep and Yield Model of Ice under Combined Stress
title_fullStr Creep and Yield Model of Ice under Combined Stress
title_full_unstemmed Creep and Yield Model of Ice under Combined Stress
title_sort creep and yield model of ice under combined stress
publishDate 1991
url http://www.dtic.mil/docs/citations/ADA249788
http://oai.dtic.mil/oai/oai?&verb=getRecord&metadataPrefix=html&identifier=ADA249788
genre Ice
permafrost
genre_facet Ice
permafrost
op_source DTIC AND NTIS
op_relation http://www.dtic.mil/docs/citations/ADA249788
op_rights Approved for public release; distribution is unlimited.
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