Scaling of structural failure

This article attempts to review the progress achieved in the understanding of scaling and size effect in the failure of structures. Particular emphasis is placed on quasibrittle materials for which the size effect is complicated. Attention is focused on three main types of size effects, namely the s...

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Main Authors: Bazant, Zdenek P., Chen, Er-Ping
Other Authors: United States. Department of Energy.
Format: Report
Language:English
Published: Sandia National Laboratories 1997
Subjects:
Online Access:https://doi.org/10.2172/420364
https://digital.library.unt.edu/ark:/67531/metadc686246/
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spelling ftunivnotexas:info:ark/67531/metadc686246 2023-05-15T18:18:22+02:00 Scaling of structural failure Bazant, Zdenek P. Chen, Er-Ping United States. Department of Energy. 1997-01-01 103 p. Text https://doi.org/10.2172/420364 https://digital.library.unt.edu/ark:/67531/metadc686246/ English eng Sandia National Laboratories other: DE97002377 rep-no: SAND--96-2948 grantno: AC04-94AL85000 doi:10.2172/420364 osti: 420364 https://digital.library.unt.edu/ark:/67531/metadc686246/ ark: ark:/67531/metadc686246 Other Information: PBD: Jan 1997 Crack Propagation Brittleness 36 Materials Science Rocks Icebergs Composite Materials Compression Strength Deformation Fracture Properties Ceramics Scaling Laws Report 1997 ftunivnotexas https://doi.org/10.2172/420364 2021-09-11T22:08:02Z This article attempts to review the progress achieved in the understanding of scaling and size effect in the failure of structures. Particular emphasis is placed on quasibrittle materials for which the size effect is complicated. Attention is focused on three main types of size effects, namely the statistical size effect due to randomness of strength, the energy release size effect, and the possible size effect due to fractality of fracture or microcracks. Definitive conclusions on the applicability of these theories are drawn. Subsequently, the article discusses the application of the known size effect law for the measurement of material fracture properties, and the modeling of the size effect by the cohesive crack model, nonlocal finite element models and discrete element models. Extensions to compression failure and to the rate-dependent material behavior are also outlined. The damage constitutive law needed for describing a microcracked material in the fracture process zone is discussed. Various applications to quasibrittle materials, including concrete, sea ice, fiber composites, rocks and ceramics are presented. Report Sea ice University of North Texas: UNT Digital Library
institution Open Polar
collection University of North Texas: UNT Digital Library
op_collection_id ftunivnotexas
language English
topic Crack Propagation
Brittleness
36 Materials Science
Rocks
Icebergs
Composite Materials
Compression Strength
Deformation
Fracture Properties
Ceramics
Scaling Laws
spellingShingle Crack Propagation
Brittleness
36 Materials Science
Rocks
Icebergs
Composite Materials
Compression Strength
Deformation
Fracture Properties
Ceramics
Scaling Laws
Bazant, Zdenek P.
Chen, Er-Ping
Scaling of structural failure
topic_facet Crack Propagation
Brittleness
36 Materials Science
Rocks
Icebergs
Composite Materials
Compression Strength
Deformation
Fracture Properties
Ceramics
Scaling Laws
description This article attempts to review the progress achieved in the understanding of scaling and size effect in the failure of structures. Particular emphasis is placed on quasibrittle materials for which the size effect is complicated. Attention is focused on three main types of size effects, namely the statistical size effect due to randomness of strength, the energy release size effect, and the possible size effect due to fractality of fracture or microcracks. Definitive conclusions on the applicability of these theories are drawn. Subsequently, the article discusses the application of the known size effect law for the measurement of material fracture properties, and the modeling of the size effect by the cohesive crack model, nonlocal finite element models and discrete element models. Extensions to compression failure and to the rate-dependent material behavior are also outlined. The damage constitutive law needed for describing a microcracked material in the fracture process zone is discussed. Various applications to quasibrittle materials, including concrete, sea ice, fiber composites, rocks and ceramics are presented.
author2 United States. Department of Energy.
format Report
author Bazant, Zdenek P.
Chen, Er-Ping
author_facet Bazant, Zdenek P.
Chen, Er-Ping
author_sort Bazant, Zdenek P.
title Scaling of structural failure
title_short Scaling of structural failure
title_full Scaling of structural failure
title_fullStr Scaling of structural failure
title_full_unstemmed Scaling of structural failure
title_sort scaling of structural failure
publisher Sandia National Laboratories
publishDate 1997
url https://doi.org/10.2172/420364
https://digital.library.unt.edu/ark:/67531/metadc686246/
genre Sea ice
genre_facet Sea ice
op_source Other Information: PBD: Jan 1997
op_relation other: DE97002377
rep-no: SAND--96-2948
grantno: AC04-94AL85000
doi:10.2172/420364
osti: 420364
https://digital.library.unt.edu/ark:/67531/metadc686246/
ark: ark:/67531/metadc686246
op_doi https://doi.org/10.2172/420364
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