Simulation of Fluoroplastic F-4 Strong Compression Process by Method of Particles with MSC.Adams
Authors: Arinchev S.V. | Published: 19.09.2013 |
Published in issue: #5(638)/2013 | |
Category: Calculation and Design of Machinery | |
Keywords: fluoroplastic, laboratory machine, experimental model, experimental bar-compression curve, computational model, macromolecule force characteristic, dynamic equations for bar-compression, integration accuracy |
For destruction problems of deformable solids, the classic continuity hypothesis may happen to be insufficient. In this issue the solid is modeled by a set of particles (macromolecules).
The macromolecule is specified by its force characteristic. The study consists of two parts: an experimental part and a computational part. In the experimental part the fluoroplastic bar (30×10×10 mm) is subjected to high-ratio compression using a laboratory machine and according to the results the experimental bar-compression curve is obtained.
In the computational part it is shown that the theoretical macromolecule force characteristic may be selected so, that the calculated bar-compression curve approximates the experimental one.
References
[1] Onate E., Idelsohn S.R., Celigueta M.A., Rossi R., Marti J., Carbonell J.M., Ryzakov P., Suarez B. Advances in the particle finite element method (PFEM) for solving coupled problems in engineering. International Center for Numerical Methods in Engineering (CIMNE). Technical University of Catalonia (UPC), www.cimne.com. Campus Norte UPC, 08034 Barcelona, Spain, 2011. 45 p.
[2] Arinchev S.V., Sillano Yuri. Modelirovanie protsessa razryva stal’nogo bruska metodom chastits v srede MSC.Adams [Modeling of steel bar fracture process by method of particles in MSC.Adams]. Izves tiya Vysshikh Uchebnykh Zavedeni i. Mashinostroenie [Proceedings of Higher Educational Institutions. Machine Building]. 2012, no. 6, pp. 39—45.
[3] Ftoroplast F-4. Tekhnicheskie usloviia 6—05—810—88 [Fluoroplastic F-4. Specifications 6—05—810—88].
[4] Krivtsov A.M., Krivtsova N.V. Metod chastitsi ego ispol’zovanie v mekhanike deformiruemogo tverdogo tela [Method of particles and its application to mechanics of solids] Dal’nevostochnyi matematicheskii zhurnal DVO RAN [Far Eastern Mathematical Journal], 2002, vol. 3, no. 2, pp. 254–276.
[5] Savel’ev I.V. Kurs obshchei fiziki. Mekhanika, kolebaniia, volny i molekuliarnaia fizika [Physics course. Mechanics, oscillations, waves, and molecular physics]. Vol. 1. In 3 vol. Moscow, Nauka publ., 1970. 512 p.
[6] Lapidus Leon, Seinfeld John H. Numerical Solution of Ordinary Differential Equations. Mathematics in Science and Engineering, vol. 74, Academic Press, New York, London, 1971, 299 p.