Contact mechanics of graded coatings

By M. A. Guler, F. Erdogan. 2004

292 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/5e3a6eec2c5c87b7b20f6c3348b8e6847ba91e82

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In Mechanics of Materials

Citations in the corpus

Thermoelastic contact mechanics for a flat punch sliding over a graded coating/substrate system with frictional heat generation (2008, background): “(49) as (Guler and Erdogan, 2004) s1yyð0; yÞ ¼ pðyÞ þ 2mf p Z c c pðrÞ r y drþ 2 Z c c k2ðy; rÞpðrÞdr 8m1a 1 kþ 1Y1ð0; yÞ; y o1, (67) where the function k2(y,r) is the bounded kernel such that k2ðy; rÞ ¼ 1 p 4m1 kþ 1 k21ðy; rÞ mfk22ðy; rÞ mfVa 1 k1 k23ðy; rÞ þ 2a 3k1 a 1k3 k kþ 1 ln r y .”
Axisymmetric frictionless contact of functionally graded materials (2008, background): “Guler and Erdogan [9] have developed a model where the materials properties vary as exponential functions and solve the contact problem of functionally graded coatings.”
Two-dimensional contact mechanics of functionally graded materials with arbitrary spatial variations of material properties (2006, methodology): “Edrogan and his coworkers (e.g., Dag and Erdogan, 2002; Guler and Erdogan, 2004) have developed a model where the material properties vary as exponential functions and solve the contact and coupled crack/contact problems of functionally graded coatings.”
A frictional receding contact plane problem between a functionally graded layer and a homogeneous substrate (2014, unknown): “…tÞ ¼ 1 p Z 1 0 M ðkÞ cosfkðt xÞgdk: ð46bÞ Here, N ðkÞ ¼ Nð0; kÞ b0 1; ð46cÞ M ðkÞ ¼ Mð0; kÞ: ð46dÞ It must be noted that, in the most general case, the contact problems with friction give rise to singular integral equations of the second kind (see for example, Guler and Erdogan, 2004; Comez, 2010).”
Contact problem of a functionally graded layer resting on a Winkler foundation (2013, unknown): “(18) Since there are smooth contacts at the end points, the index of the integral equation (17) is −1 (Erdogan [21]).”
Axisymmetric frictionless contact problem of a functionally graded coating with exponentially varying modulus (2008, methodology): “We use the method which has been used to solve the two-dimensional contact problem by Guler and Erdogan [11] to formulate the axisymmetric problem.”