Computational Rheology with Integral Constitutive Equations
Computational rheology deals with the formulation and solution of constitutive equations for non-Newtonian materials. From these the emphasis is put on polymeric materials, which exhibit both viscous and elastic behaviour in flow and deformation. These materials are often called viscoelastic materia...
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| Language: | English |
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De Gruyter
1999-10-01
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| Series: | Applied Rheology |
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| Online Access: | https://doi.org/10.1515/arh-2009-0013 |
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doaj-299f74a5955f4ae389c2ca9ad82e637e2021-09-06T19:40:02ZengDe GruyterApplied Rheology1617-81061999-10-019519820310.1515/arh-2009-0013Computational Rheology with Integral Constitutive EquationsMitsoulis Evan0Department of Mining Engineering and Metallurgy, National Technical University of Athens, Zografou157 80, Athens, Greece, Fax: x30.1.772.2173Computational rheology deals with the formulation and solution of constitutive equations for non-Newtonian materials. From these the emphasis is put on polymeric materials, which exhibit both viscous and elastic behaviour in flow and deformation. These materials are often called viscoelastic materials. Polymer solutions and melts (e.g. commercial plastics and rubber) are good examples of viscoelastic materials. Their processing under continuous (e.g. extrusion) or batch (e.g. injection molding) operations is the main occupation of the plastics and rubber industries, but the corresponding modelling and numerical simulation is a difficult task and a relatively recent undertaking.https://doi.org/10.1515/arh-2009-0013computational rheologyintegral constitutive equationsviscoelasticity |
| collection |
DOAJ |
| language |
English |
| format |
Article |
| sources |
DOAJ |
| author |
Mitsoulis Evan |
| spellingShingle |
Mitsoulis Evan Computational Rheology with Integral Constitutive Equations Applied Rheology computational rheology integral constitutive equations viscoelasticity |
| author_facet |
Mitsoulis Evan |
| author_sort |
Mitsoulis Evan |
| title |
Computational Rheology with Integral Constitutive Equations |
| title_short |
Computational Rheology with Integral Constitutive Equations |
| title_full |
Computational Rheology with Integral Constitutive Equations |
| title_fullStr |
Computational Rheology with Integral Constitutive Equations |
| title_full_unstemmed |
Computational Rheology with Integral Constitutive Equations |
| title_sort |
computational rheology with integral constitutive equations |
| publisher |
De Gruyter |
| series |
Applied Rheology |
| issn |
1617-8106 |
| publishDate |
1999-10-01 |
| description |
Computational rheology deals with the formulation and solution of constitutive equations for non-Newtonian materials. From these the emphasis is put on polymeric materials, which exhibit both viscous and elastic behaviour in flow and deformation. These materials are often called viscoelastic materials. Polymer solutions and melts (e.g. commercial plastics and rubber) are good examples of viscoelastic materials. Their processing under continuous (e.g. extrusion) or batch (e.g. injection molding) operations is the main occupation of the plastics and rubber industries, but the corresponding modelling and numerical simulation is a difficult task and a relatively recent undertaking. |
| topic |
computational rheology integral constitutive equations viscoelasticity |
| url |
https://doi.org/10.1515/arh-2009-0013 |
| work_keys_str_mv |
AT mitsoulisevan computationalrheologywithintegralconstitutiveequations |
| _version_ |
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