High order compact solution of the one‐space‐dimensional linear hyperbolic equation

By Akbar Mohebbi, Mehdi Dehghan. 2008

112 citations recorded by the source corpus.

Subfields: Computational Mechanics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/286fc0cf035df22e2466ae9e618946d4c74d4368

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Arezou Ghesmati
2. Ali Lotfi
3. S. Yousefi
4. Mehdi Dehghan

In Numerical Analysis

1. Arezou Ghesmati
2. Ali Lotfi
3. S. Yousefi
4. Mehdi Dehghan
5. Ali Shokri
6. Abbas Saadatmandi
7. Ali H. Bhrawy
8. Mohsen Razzaghi

Citations in the corpus

• The use of He's variational iteration method for solving the telegraph and fractional telegraph equations (2011, methodology): “Authors of [14] combined a high-order compact finite difference scheme to approximate the spatial derivative and collocation technique for the time component to numerically solve the one-space-dimensional linear hyperbolic telegraph equation.”
• Solution of the second-order one-dimensional hyperbolic telegraph equation by using the dual reciprocity boundary integral equation (DRBIE) method (2010, methodology): “The exact solution of the above differential equation is [28, 2 ]”