Full Field Computing for Elastic Pulse Dispersion in Inhomogeneous Bars

Authors

A. Berezovski, Tallinn University of TechnologyFollow
R. Kolman, The Czech Academy of SciencesFollow
M. Berezovski, Embry-Riddle Aeronautical UniversityFollow
D. Gabriel, The Czech Academy of SciencesFollow
V. Adamek, New Technologies for the Information SocietyFollow

Submitting Campus

Daytona Beach

Department

Mathematics

Document Type

Article

Publication/Presentation Date

7-29-2018

Abstract/Description

In the paper, the finite element method and the finite volume method are used in parallel for the simulation of a pulse propagation in periodically layered composites beyond the validity of homogenization methods. The direct numerical integration of a pulse propagation demonstrates dispersion effects and dynamic stress redistribution in physical space on example of a one-dimensional layered bar. Results of numerical simulations are compared with analytical solution constructed specifically for the considered problem. Analytical solution as well as numerical computations show the strong influence of the composition of constituents on the dispersion of a pulse in a heterogeneous bar and the equivalence of results obtained by two numerical methods.

Publication Title

Composite Structures

DOI

https://doi.org/10.1016/j.compstruct.2018.07.055

Scholarly Commons Citation

Berezovski, A., Kolman, R., Berezovski, M., Gabriel, D., Adámek, V., Full field computing for elastic pulse dispersion in inhomogeneous bars, Composite Structures (2018), doi: https://doi.org/10.1016/j.compstruct.2018.07.055