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Approximation solutions of the wave problems


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Wuryatmo, A S(Akhmad Sidik) 1991 , 'Approximation solutions of the wave problems', Coursework Master thesis, University of Tasmania.

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In the time dependent situations, the partial differential equations the most closely
associated with the wave propagation are of hyperbolic type. Their role
in the study of non-linear wave propagation is becoming increasingly important;
and the knowledge of the properties of their solution is of considerable value when
applications to the physical situations are to be made. Non linearity in wave occur
in the evolution of discontinuous solutions from initial data propagates along
their characteristics. To obtain accuracy in numerical integrations, small intervals
and difference formulas are convenient immediately after crossing the characteristic
curve. This work is intended to discussed several numerical solutions, for the
two dimensional non-linear wave equations. The methods will be used involve
successive approximation, characteristics, and finite difference methods.

Item Type: Thesis - Coursework Master
Authors/Creators:Wuryatmo, A S(Akhmad Sidik)
Keywords: Differential equations, Partial
Copyright Holders: The Author
Copyright Information:

Copyright 1991 the Author - The University is continuing to endeavour to trace the copyright owner(s) and in the meantime this item has been reproduced here in good faith. We would be pleased to hear from the copyright owner(s).

Additional Information:

Thesis (M.Sc.St.)--University of Tasmania, 1992. Includes bibliographical references (p. 152-153)

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