Download Introduction to Contact Mechanics by Anthony C. Fischer-Cripps PDF

By Anthony C. Fischer-Cripps

This booklet bargains with the mechanics of stable our bodies in touch, a topic in detail attached with such issues as fracture, hardness, and elasticity. insurance starts off with an creation to the mechanical houses of fabrics, normal fracture mechanics, and the fracture of brittle solids. It then offers an in depth description of indentation tension fields for either elastic and elastic-plastic touch. furthermore, the ebook discusses the formation of Hertzian cone cracks in brittle fabrics, subsurface harm in ductile fabrics, and the that means of hardness. insurance concludes with an summary of useful tools of indentation testing.

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H. Robinson, “Combined elastic and plastic deformation behaviour from a continuous indentation hardness test,” New Zealand Journal of Science, 17, 1974, pp. 429–433. 34. R. R. Howes, “Elastic recovery at hardness indentations,” J. Mat. Sci. 16, 1981, pp. 2745–2752. 35. I. P. Alekhin, M. Kh. P. Ternorskii, “Determining Young’s modulus from the indenter penetration diagram,” Zavod. Lab. 41 9, 1975, pp. 11137–11140. 36. L. M. Georges, O. Marchesini, and G. Meille, “Vicker’s indentation of magnesium oxide,” J.

43–48. 37. F. D. Nix, “A method for interpreting the data from depth-sensing indentation instruments,” J. Mater. Res. 1 4, 1986, pp. 601–609. 38. C. M. Pharr, “An improved technique for determining hardness and elastic modulus using load and displacement sensing indentation experiments,” J. Mater. Res. 7 4, 1992, pp. 1564–1583. 39. J. Bell, A. S. V. G. Thwaite, “The determination of surface plastic and elastic properties by ultra-micro indentation,” Metrologia, 28, 1991, pp. 463–469. 40. S. V. Swain, “A simple predictive model for spherical indentation,” J.

5 Elastic–plastic indentation response for mild steel material, E/Y = 550. 18 mm showing residual impression in the surface. (b) Section view with subsurface accumulated damage beneath the indentation site. (c) Finite element results for contact pressure distribution. 5. 18. 218 mm for the elastic case of P = 1000 N (after reference 15). 1. Contact Mechanics 11 The pressure distribution σz in Eq. 5 times the mean contact pressure at the center of the contact as shown in Fig. 15 When plastic deformation occurs, the pressure distribution is modified and becomes more uniform.

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