In the present paper, hyperbolic type involutory partial differential equations with the Neumann condition are studied. The first and second order of accuracy difference schemes for the numerical solution of the initial boundary value problem for one dimensional hyperbolic type involutory partial differential equations are presented. Some numerical results are provided.
Topics
Numerical algorithms
REFERENCES
1.
R. M.
Nisbet
, “Delay-differential equations for structured populations,” in Structured-Population Models in Marine, Terrestrial, and Freshwater Systems
, edited by S.
Tuljapurkar
and H.
Caswell
(Springer US
, Boston, MA
, 1997
) pp. 89
–118
.2.
A.
Ashyralyev
and A. M. Saeed
Ahmed
, AIP Conference Proceedings
2183
, 070010
(2019
).3.
A.
Ashyralyev
and T.
Abbas
, AIP Conference Proceedings
2183
, 070015
(2019
).4.
5.
N.
Son
and H.
Thao
, Journal of Intelligent and Fuzzy Systems
36
(6
), 6295
–6306
(2019
).6.
A.
Ashyralyev
and A. M.
Sarsenbi
, Stability of a hyperbolic equation with the involution
, in: Springer Proceedings in Mathematics & Statistics
216
(2019
), pp 204
–212
. Springer.7.
Q.
Zhang
and C.
Zhang
, International Journal of Computer Mathematics
91
(5
), 964
–982
(2014
).8.
A.
Ashyralyev
and P. E.
Sobolevskii
, New Difference Schemes for Partial Differential Equations
(Birkhauser Verlag
, Basel, Boston, Berlin
, 2004
).
This content is only available via PDF.
© 2021 Author(s).
2021
Author(s)
You do not currently have access to this content.
