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Wave particle duality at the workshop - Numerical Simulation

To develop a numerical algorithm and to perform the numerical simulations of moving fronts we need to formulate a kinetic law of progress relating the driving force and the velocity of the discontinuity. The velocity of discontinuity is determined by means of the non-equilibrium jump relations at the front.

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The obtained numerical method generalizes the wave-propagation algorithm to the case of moving discontinuities in thermoelastic solids. Mihhail Berezovski was not affiliated with Embry-Riddle Aeronautical University at the time this paper was published.


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Journal of thermal stresses 22 , , Journal of Thermal Stresses 34 , , Materials Science and Engineering: A 1 , , Mechanics Research Communications 37 6 , , Mathematics and Mechanics of Complex Systems 3 1 , , Simulation of thermoelastic wave propagation by means of a composite wave-propagation algorithm A Berezovski, GA Maugin Journal of Computational Physics 1 , , Waves in microstructured solids: a unified viewpoint of modeling A Berezovski, J Engelbrecht, M Berezovski Acta mechanica 1 , , Wiley, New York Google Scholar.

Berezovski, A.

Finite‐difference modeling of wave propagation in a fluid–solid configuration | GEOPHYSICS

A , — Google Scholar. Berezovski A, Berezovski, M. In: Nowacki, W. Research, Warsaw Google Scholar. Billingham, J. Cambridge University Press Google Scholar.

Numerical Simulation Of Waves And Fronts In Inhomogeneous Solids

Chakraborty, A. Acta Mech. Chen, X. Solids Struct. Chiu, T.

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Sound Vibr. Engelbrecht, J. Fogarthy, T. Godlewski, E.


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