Yazarlar

• Bendine, K.(1)
• Kaya, Y.(1)
• Kaya, Yusuf(1)
• Polat, A.(1)
• Polat, Alper(1)
• Özşahin, T.Ş.(1)
• Özşahin, Talat Şükrü(1)

• MakaleAçık Erişim2019Scopus SJRQ2/r/gumushane/14867
  Frictionless Contact Problem for a Functionally Graded Layer Loaded Through Two Rigid Punches Using Finite Element Method

  Polat, A.; Kaya, Y.; Bendine, K.; Özşahin, T.Ş.

  In this study, continuous contact problem in the functionally graded (FG) layer loaded with two rigid flat blocks resting on the elastic semi-infinite plane was analyzed by the finite element method. The two-dimensional numerical model of the FG layer was made with the software added to the ANSYS program. This software can be adapted to all contact problem types by making minor changes. The accuracy check of the program was performed by comparing with the analytical solution of the problem by homogeneous layer and its solution by the finite element method. So, fast and practical solutions can be obtained by the developed finite element method on many applications such as; automotive, aviation and space industry applications. The comparisons made showed that the proposed solution gave good results at acceptable levels. In the problem, it was thought that all surfaces were frictionless. The external loads P and Q were transmitted to the FG layer via two flat rigid blocks. Normal stresses between the FG layer and the elastic plane, initial separation loads, initial separation distances and contact stresses under the blocks were investigated for various dimensionless quantities.

  AtıfScopus14·WoS14·OpenAlex11

  İncele
• MakaleYalnız künye2018Scopus SJRQ1/r/gumushane/11841
  Analytical solution to continuous contact problem for a functionally graded layer loaded through two dissimilar rigid punches

  Polat, Alper; Kaya, Yusuf; Özşahin, Talat Şükrü

  A continuous contact problem of functionally graded layer resting on an elastic semi-infinite plane, which is loaded with through two different blocks is addressed in this study. The elasticity theory and integral transformation techniques are used in solution of the problem. The problem is reduced to a system of singular integral equations, and solved numerically by the aid of appropriate Gauss–Chebyshev integration formula. It is assumed that the elastic semi-infinite homogeneous plane is isotropic and all surfaces are frictionless and continuous. The shear modulus and the mass density of the FG layer vary exponentially along the thickness direction.

  AtıfScopus19·WoS18·OpenAlex15

  İncele