Numerical Modeling of an Elastic Spherical Contact under Combined Normal and Tangential Loading

Authors

  • Ali OUZERIAT University Mouloud MAMMERI of Tizi-Ouzou, BP 17 RP, Algeria
  • Mohand OUD OUALI University Mouloud MAMMERI of Tizi-Ouzou, BP 17 RP, Algeria
  • Merzak ZEROUK University Mouloud MAMMERI of Tizi-Ouzou, BP 17 RP, Algeria

Keywords:

Slip rules, Frictional contact, Sub-loading friction model, Multi-surface plasticity

Abstract

The Contact between two surfaces with normal and tangential force involve friction dissipation phenomenon .The
friction phenomenon can be formulated as a constitutive relation in a similar form to that of the elasto-plastic
constitutive equation of materials, the present paper studies of sliding and slip rules of elastic frictional contact by using the
formalism of plasticity, for regularized passage from stick to sliding in contact of solids. It purpose is to present new
approach for regularized constitutive model for interface contact elastic with friction, this model is implemented infinite
element code ABAQUS by user subroutine Vfric.

References

Cheikh M., Quilici S., Cailletaud G., Presentation of KI-COF, a phenomenological model of variable friction in fretting contact, Wear 262 (2007) 915–917.

Jarzebowski A., Mroz Z., On slip and memory rules in elastic, friction contact problems, Acta Mech., 102 (1994) 199-216.

Nelias D., Deyber S., Gallego L., A fast and efficient contact algorithm for fretting problems applied to fretting modes i, ii and iii. Wear, 268 (1) (2010) 208–222

Hibbit, Karlsson and Soresen (2014), ABAQUS standard user’s manual.

Curnier A., A theory of friction, Int. J. Solids Structures, 20 (7) (1984) 637–647

Hashiguchi K, Ozaki S., Constitutive equation for friction with transition from static to kinetic friction and recovery of static friction, Int. J. Plasticity, 24 (2008 ) 2102–2124.

Giannakopoulos A.E., The return mapping method for the integration of friction constitutive relations, Computers d Structures 32 (1989) 157-167

Mindlin R.D., Deresiewicz H., Elastic spheres in contact under varying oblique forces, Journal of Applied Mechanics: Transactions of the ASME, 20 (1953) 327–44.

Oden J.T. & Martins J.A.C., Models and Computational Methods for Dynamic Friction Phenomena, Computer Methods in Applied Mechanics and Engineering, 1985, 52, 527-634

Vu-Quoc L. & Zhang X., An accurate and efficient tangential force–displacement model for elastic–frictional contact in particleflow simulations, Mech. Mater., 31 (1999) 235–269.

Johnson K.L., Contact Mechanics, Cambridge University Press, New York, 1985.

Jaeger J., A New Principles in Contact mechanics, J. Tribology, 120 (4) (1998) 677-683

Jaeger J., Some comments on recent generalizations of CattaneoMindlin, Int. J. Solids Struct., 38 (14) (2001) 2453–2459

Jaeger J., Analytical Solutions of Contact Impact Problems, Appl. Mech. Rev., 47 (2) (1994) 35-54

Dobry R., Petrakis E., Ng T., Seridi A., General model for contact law between two rough spheres, ASCE Journal of Engineering

Mechanics, 117 (6) (1991) 1365–1381.

Vol_10_Issue_01_January_2018

Downloads

Published

01/19/2023

How to Cite

OUZERIAT, A., OUD OUALI , M., & ZEROUK, M. (2023). Numerical Modeling of an Elastic Spherical Contact under Combined Normal and Tangential Loading. Revue Nature Et Technologie, 10(01), 71–76. Retrieved from https://journals.univ-chlef.dz/index.php/natec/article/view/130

Issue

Section

Fundamental & Engineering Sciences

Similar Articles

<< < 1 2 3 > >> 

You may also start an advanced similarity search for this article.