1998
DOI: 10.1016/s0927-0256(98)00009-3
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Numerical-experimental method for the identification of plastic properties of polymers from microhardness tests

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Cited by 18 publications
(11 citation statements)
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“…Furthermore, in conventional physical model of spherical indentation [4,17,18,22], the friction between the indenter and the indented material has a negligible effect on the indentation curve and for this reason the contact on the common surface between the indenter and the sample can be assumed frictionless. Since an indentation test is nondestructive one (shallow indentation) and can be applied both to small samples or to fabricated machine and structural elements, the above physical model is used for large class of pure and alloyed engineering materials [2][3][4]17,19,20].…”
Section: The Mathematical Modelmentioning
confidence: 99%
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“…Furthermore, in conventional physical model of spherical indentation [4,17,18,22], the friction between the indenter and the indented material has a negligible effect on the indentation curve and for this reason the contact on the common surface between the indenter and the sample can be assumed frictionless. Since an indentation test is nondestructive one (shallow indentation) and can be applied both to small samples or to fabricated machine and structural elements, the above physical model is used for large class of pure and alloyed engineering materials [2][3][4]17,19,20].…”
Section: The Mathematical Modelmentioning
confidence: 99%
“…As it follows from the general theory of variational inequalities for monotone potential operators [6,15], the variational inequality (19) has a unique solution u 2 V, if conditions (9) hold.…”
Section: Analysis Of the Forward Problem: Linearization And Convergencementioning
confidence: 99%
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“…Finite element analysis of such processes [43] can be complimented by ex situ or in situ indentation experiments using a dedicated Vickers microindenter setup [31,44,45]. Thus, the indentation of a single UHMW-PE fiber normal to the fiber axis with 30 mN force results in irreversible domain rotation around the fiber axis due to plastic deformation [31].…”
Section: Other Deformation Modesmentioning
confidence: 99%