Page - 154 - in Stoßprobleme in Physik, Technik und Medizin - Grundlagen und Anwendungen

154 5 QuasistatischerNormalstoßaxialsymmetrischerKörper 10. Thornton,C.,&Ning,Z.(1998).Atheoreticalmodelfor thestick/bouncebehaviourofadhesive elasticplastic spheres.PowderTechnology, 99(2), 154–162. 11. Willert, E., Lyashenko, I. A.,&Popov,V. L. (2013). Influence of the Tabor parameter on the adhesivenormal impact of spheres inMaugis-Dugdale approximation.Computational Particle Mechanics, 5(3), 313–318. 12. Ciavarella,M.,Greenwood,J.A.,&Barber,J.R.(2017).EffectofTaborparameteronhysteresis lossesduringadhesivecontact.Journalof theMechanics and PhysicsofSolids, 98, 236–244. 13. Wu, J. J. (2010). The jump-to-contact distance in atomic forcemicroscopymeasurement.The Journal ofAdhesion,86(11), 1071–1085. 14. Willert, E., & Popov, V. L. (2017). Adhesive tangential impact without slip of a rigid sphere and a powerlawgraded elastic half-space.ZAMM Zeitschrift für Angewandte Mathematik und Mechanik, 97(7), 872–878. 15. Butcher,E.A.,&Segalman,D.J. (2000).CharacterizingDampingandRestitutioninCompliant Impacts viaModifiedK-VandHigher-Order LinearViscoelasticModels. Journal of Applied- Mechanics, 67(4), 831–834. 16. Schwager,T.,&Pöschel,T.(2007).Coefficientofrestitutionandlinear-dashpotmodelrevisited. Granular Matter, 9, 465–469. 17. Argatov, I. I. (2013).Mathematicalmodelingof linearviscoelastic impact:Application todrop impact testingofarticular cartilage.Tribology International, 63, 213–225. 18. Kuwabara,G.,&Kono,K. (1987). Restitution coefficient in a collision between two spheres. Japanese Journal ofAppliedPhysics, 26(8), 1230–1233. 19. Brilliantov, N. V., Spahn, F., Hertzsch, J. M., & Pöschel, T. (1996). Model for collisions in granulargases.PhysicalReview, E53(5), 5382–5392. 20. Ramírez,R.,Pöschel,T.,Brilliantov,N.V.,&Schwager,T. (1999).Coefficientof restitutionof collidingviscoelastic spheres.Physical Review,E 60(4), 4465–4472. 21. Schwager,T.,&Pöschel,T. (2008).Coefficientofrestitutionforviscoelasticspheres:Theeffect of delayed recovery.Physical Review, E 78(8), 051304. https://doi.org/10.1103/PhysRevE.78. 051304. 22. Müller, P., & Pöschel, T. (2011). Collision of viscoelastic spheres: Compact expressions for thecoefficientofnormal restitution.PhysicalReview,E84(2),021302.https://doi.org/10.1103/ PhysRevE.84.021302. 23. Pao,Y.H. (1955). Extension of theHertz theory of impact to the viscoelastic case. Journal of AppliedPhysics, 26(9), 1083–1088. 24. Willert, E., Kusche, S., & Popov, V. L. (2017). The influence if viscoelasticity on velocity- dependent restitutions in theoblique impactof spheres.Facta Universitatis, Series Mechanical Engineering, 15(2), 269–284. 25. Lee, J.,&Herrmann,H. J. (1993).Angle of repose and angle ofmarginal stability:Molecular dynamicsofgranularparticles.JournalofPhysics A: General Physics, 26(2), 373–383. 26. Ray, S., Kempe, T., & Fröhlich, J. (2015). Efficient modelling of particle collisions using a non-linearviscoelastic contact force. International Journal ofMultiphaseFlow,76, 101–110. 27. Hunt, K.H.,&Crossley, F. R. E. (1975). Coefficient of restitution interpreted as damping in vibroimpact.Journal ofAppliedMechanics, 42(2), 440–445. 28. Tsuji, Y., Tanaka, T., & Ishida, T. (1992). Lagrangian numerical simulation of plug flow of cohesionlessparticles inahorizontalpipe.PowderTechnology, 71(3), 239–250. 29. VanZeebroeck,M.et al. (2003).Determinationof thedynamicalbehaviourofbiologicalmate- rialsduring impactusingapendulumdevice.JournalofSoundandVibration,266(3),465–480. 30. Kusche, S. (2016). SimulationvonKontaktproblemenbei linearemviskoelastischemMaterial- verhalten.Diss.TechnischeUniversitätBerlin, 2016.