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Crack growth in viscoelastic media with large strains: further results and validation of nonlinear theory for rubber

International journal of fracture, 2023-06, Vol.241 (2), p.121-139

Schapery, R. A.

2023

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A theory of viscoelastic crack growth: revisited

International journal of fracture, 2022, Vol.233 (1), p.1-16

Schapery, R. A.

2022

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Stable and unstable viscoelastic crack growth: experimental validation of nonlinear theory for rubber

International journal of fracture, 2022-11, Vol.238 (1), p.1-15

Schapery, R. A.

2022

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Correction to: Crack growth in viscoelastic media with large strains: further results and validation of nonlinear theory for rubber

International journal of fracture, 2023-06, Vol.241 (2), p.141-141

Schapery, R. A.

2023

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A model for the prediction of rubber friction with Schallamach waves

Tribology international, 2020-03, Vol.143, p.106018, Article 106018

Schapery, R.A.

2020

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Methods of interconversion between linear viscoelastic material functions. Part I—a numerical method based on Prony series

International journal of solids and structures, 1999-04, Vol.36 (11), p.1653-1675

1999

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Elastomeric bearing sizing analysis Part 2: Flat and cylindrical bearings

International journal of solids and structures, 2018-11, Vol.152-153, p.140-150

Schapery, R.A.

2018

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Elastomeric bearing sizing analysis Part 1: Spherical bearing

International journal of solids and structures, 2018-11, Vol.152-153, p.118-139

Schapery, R.A.

2018

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The effect of global viscoelasticity on rubber friction with Schallamach waves

Tribology international, 2020-08, Vol.148, p.106306, Article 106306

Schapery, R.A.

2020

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Nonlinear viscoelastic and viscoplastic constitutive equations with growing damage

International journal of fracture, 1999-01, Vol.97 (1-4), p.33-66

Schapery, R A

1999

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Methods of interconversion between linear viscoelastic material functions. Part II—an approximate analytical method

International journal of solids and structures, 1999-04, Vol.36 (11), p.1677-1699

1999

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A three-dimensional viscoelastic constitutive model for particulate composites with growing damage and its experimental validation

International journal of solids and structures, 1998-09, Vol.35 (26-27), p.3497-3517

1998

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A viscoelastic constitutive model for particulate composites with growing damage

International journal of solids and structures, 1997-03, Vol.34 (8), p.931-947

1997

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FEM implementation of a three-dimensional viscoelastic constitutive model for particulate composites with damage growth

Mechanics of time-dependent materials, 2004-03, Vol.8 (1), p.65-94

2004

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A theory of mechanical behavior of elastic media with growing damage and other changes in structure

Journal of the mechanics and physics of solids, 1990, Vol.38 (2), p.215-253

Schapery, R.A.

1990

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Prediction of compressive strength and kink bands in composites using a work potential

International journal of solids and structures, 1995-03, Vol.32 (6-7), p.739-765

Schapery, R.A.

1995

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Corrigendum to “Elastomeric bearing sizing analysis Part 2: Flat and cylindrical bearings” [Int. J. Solids Struct. 152–153 (2018) 140–150]

International journal of solids and structures, 2022-11, Vol.254-255, p.111938, Article 111938

Schapery, R.A.

2022

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Corrigendum to “Shim analysis for spherical elastomeric bearings” [Int. J. Solids Struct. 144–145 (2018) 276–288]

International journal of solids and structures, 2020-10, Vol.202, p.260-260

Schapery, R.A.

2020

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Corrigendum to “Elastomeric sizing analysis Part 1: Spherical bearing” [Int. J. Solids Struct. 152–153 (2018) 118–139]

International journal of solids and structures, 2020-10, Vol.202, p.356-356

Schapery, R.A.

2020

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Corrigendum to “Elastomeric bearing sizing analysis Part 2: Flat and cylindrical bearings” [Int. J. Solids Struct. 152–153 (2018) 140–150]

International journal of solids and structures, 2020-10, Vol.202, p.261-261

Schapery, R.A.

2020

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An Analytical Crack-Tip Element for Layered Elastic Structures

Journal of applied mechanics, 1995-06, Vol.62 (2), p.294-305

1995

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Corrigendum to “The effect of global viscoelasticity on rubber friction with Schallamach waves” [Tribol. Int. 148 (2020) 106306]

Tribology international, 2020-11, Vol.151, p.106527, Article 106527

Schapery, R.A.

2020

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Nonlinear viscoelastic solids

International journal of solids and structures, 2000, Vol.37 (1), p.359-366

Schapery, R.A

2000

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Shim analysis for spherical elastomeric bearings

International journal of solids and structures, 2018-07, Vol.144-145, p.276-288

Schapery, R.A.

2018

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Homogenized constitutive equations for linear viscoelastic unidirectional composites with growing transverse cracks

Mechanics of time-dependent materials, 2002, Vol.6 (2), p.101-131

SCHAPERY, R. A

2002

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Crack growth in viscoelastic media with large strains: further results and validation of nonlinear theory for rubber

A theory of viscoelastic crack growth: revisited

Stable and unstable viscoelastic crack growth: experimental validation of nonlinear theory for rubber

Correction to: Crack growth in viscoelastic media with large strains: further results and validation of nonlinear theory for rubber

A model for the prediction of rubber friction with Schallamach waves

Methods of interconversion between linear viscoelastic material functions. Part I—a numerical method based on Prony series

Elastomeric bearing sizing analysis Part 2: Flat and cylindrical bearings

Elastomeric bearing sizing analysis Part 1: Spherical bearing

The effect of global viscoelasticity on rubber friction with Schallamach waves

Nonlinear viscoelastic and viscoplastic constitutive equations with growing damage

Methods of interconversion between linear viscoelastic material functions. Part II—an approximate analytical method

A three-dimensional viscoelastic constitutive model for particulate composites with growing damage and its experimental validation

A viscoelastic constitutive model for particulate composites with growing damage

FEM implementation of a three-dimensional viscoelastic constitutive model for particulate composites with damage growth

A theory of mechanical behavior of elastic media with growing damage and other changes in structure

Prediction of compressive strength and kink bands in composites using a work potential

Corrigendum to “Elastomeric bearing sizing analysis Part 2: Flat and cylindrical bearings” [Int. J. Solids Struct. 152–153 (2018) 140–150]

Corrigendum to “Shim analysis for spherical elastomeric bearings” [Int. J. Solids Struct. 144–145 (2018) 276–288]

Corrigendum to “Elastomeric sizing analysis Part 1: Spherical bearing” [Int. J. Solids Struct. 152–153 (2018) 118–139]

Corrigendum to “Elastomeric bearing sizing analysis Part 2: Flat and cylindrical bearings” [Int. J. Solids Struct. 152–153 (2018) 140–150]

An Analytical Crack-Tip Element for Layered Elastic Structures

Corrigendum to “The effect of global viscoelasticity on rubber friction with Schallamach waves” [Tribol. Int. 148 (2020) 106306]

Nonlinear viscoelastic solids

Shim analysis for spherical elastomeric bearings

Homogenized constitutive equations for linear viscoelastic unidirectional composites with growing transverse cracks

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