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|a TA349-359
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|a Popov, Valentin L.
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|a Handbook of Contact Mechanics :
|b Exact Solutions of Axisymmetric Contact Problems.
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|a 1st ed.
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|a Berlin, Heidelberg :
|b Springer Berlin / Heidelberg,
|c 2019.
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|c ©2019.
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|a 1 online resource (357 pages)
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|a text
|b txt
|2 rdacontent
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|a computer
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|2 rdamedia
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|a online resource
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|a Intro -- Preface -- Acknowledgments -- Contents -- 1 Introduction -- 1.1 On the Goal of this Book -- 1.2 On Using this Book -- References -- 2 Normal Contact Without Adhesion -- 2.1 Introduction -- 2.2 Boussinesq Problems (Frictionless) -- 2.3 Solution Algorithm Using MDR -- 2.4 Areas of Application -- 2.5 Explicit Solutions for Axially Symmetric Profiles -- 2.6 Mossakovskii Problems (No-Slip) -- References -- 3 Normal Contact with Adhesion -- 3.1 Introduction -- 3.2 Solution of the Adhesive Normal Contact Problem by Reducing to the Non-Adhesive Normal Contact Problem -- 3.3 Direct Solution of the Adhesive Normal Contact Problem in the Framework of the MDR -- 3.4 Areas of Application -- 3.5 Explicit Solutions for Axially Symmetric Profiles in JKR Approximation -- 3.6 Adhesion According to Bradley -- 3.7 Adhesion According to Derjaguin, Muller, and Toporov -- 3.8 Adhesion According to Maugis -- 3.9 Adhesion According to Greenwood and Johnson -- References -- 4 Tangential Contact -- 4.1 Introduction -- 4.2 Cattaneo-Mindlin Problems -- 4.3 Solution of the Tangential Contact Problem by Reducing to the Normal Contact Problem -- 4.4 Solution of the Tangential Contact Problem Using the MDR -- 4.5 Areas of Application -- 4.6 Explicit Solutions for Axially Symmetric Tangential Contact Problems -- 4.7 Adhesive Tangential Contact -- References -- 5 Torsional Contact -- 5.1 No-Slip Contacts -- 5.2 Contacts with Slip -- References -- 6 Wear -- 6.1 Wear Caused by Gross Slip -- 6.2 Fretting Wear -- References -- 7 Transversely Isotropic Problems -- 7.1 Introduction -- 7.2 Normal Contact Without Adhesion -- 7.3 Normal Contact with Adhesion -- 7.4 Tangential Contact -- 7.5 Summary of the Calculation of Transversely Isotropic Contacts -- References -- 8 Viscoelastic Materials -- 8.1 General Information and Definitions on Viscoelastic Media.
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|a 8.2 Explicit Solutions for Contacts with Viscoelastic Media Using the MDR -- 8.3 Explicit Solutions for Contacts with Viscoelastic Media by Lee and Radok (8-CR141960) -- 8.4 Normal Contact of Compressible Viscoelastic Media -- 8.5 Fretting Wear of Elastomers -- References -- 9 Contact Problems of Functionally Graded Materials -- 9.1 Frictionless Normal Contact Without Adhesion -- 9.2 Frictionless Normal Contact with JKR Adhesion -- 9.3 Tangential Contact -- References -- 10 Annular Contacts -- 10.1 Frictionless Normal Contact without Adhesion -- 10.2 Frictionless Normal Contact with JKR Adhesion -- 10.3 Torsional Contact -- References -- 11 Appendix -- 11.1 The Flat Punch Solution for Homogeneous Materials -- 11.2 Normal Contact of Axisymmetric Profiles with a Compact Contact Area -- 11.3 Adhesive Contact of Axisymmetric Profiles with a Compact Contact Area -- 11.4 The Flat Punch Solution for FGMs -- 11.5 Normal Contact of Axisymmetric Profiles with a Compact Contact Area for FGMs -- 11.6 Adhesive Contact of Axisymmetric Profiles with a Compact Contact Area for FGMs -- 11.7 Tangential Contact of Axisymmetric Profiles with a Compact Contact Area -- 11.8 Definitions of Special Functions Used in this Book -- 11.9 Solutions to Axisymmetric Contact Problems According to Föppl and Schubert -- References -- Index.
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|a Description based on publisher supplied metadata and other sources.
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|a Electronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2023. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.
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|a Electronic books.
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700 |
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|a Heß, Markus.
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700 |
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|a Willert, Emanuel.
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776 |
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|i Print version:
|a Popov, Valentin L.
|t Handbook of Contact Mechanics
|d Berlin, Heidelberg : Springer Berlin / Heidelberg,c2019
|z 9783662587089
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797 |
2 |
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|a ProQuest (Firm)
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856 |
4 |
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|u https://ebookcentral.proquest.com/lib/matrademy/detail.action?docID=5770974
|z Click to View
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