Numerical solution of the one‐dimensional wave equation with an integral condition
By Abbas Saadatmandi, Mehdi Dehghan. 2007
83 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mechanics of Materials, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/1c3177170e2cb61407e497f8d5ccb43db59d0dcb
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Mohsen Razzaghi
- Mehdi Ramezani
- Abbas Saadatmandi
- Mehdi Dehghan
- Ali Shokri
- Arezou Ghesmati
- M. Tatari
- Ali H. Bhrawy
In Mechanics of Materials
- Mohsen Razzaghi
- Mehdi Ramezani
- Abbas Saadatmandi
- Mehdi Dehghan
- Ali Shokri
- Mehrdad Lakestani
- M. Tatari
- Elyas Shivanian
In Numerical Analysis
- Abbas Saadatmandi
- Mohsen Razzaghi
- Mehdi Dehghan
- Mehdi Ramezani
- Ali H. Bhrawy
- Mehrdad Lakestani
- Yadollah Ordokhani
- Ali Shokri
Citations in the corpus
- A new operational matrix for solving fractional-order differential equations (2010, background): “Several papers have appeared in the literature concerned with the application of shifted Legendre polynomials [35–38].”
- A Legendre collocation method for fractional integro-differential equations (2011, background): “Legendre polynomials are a well-known family of orthogonal polynomials on the interval [ 1, 1] that have many applications (Saadatmandi and Dehghan, 2007, 2008, 2010a, b) They are widely used because of their good properties in the approximation of functions.”
- Combined finite difference and spectral methods for the numerical solution of hyperbolic equation with an integral condition (2008, methodology): “[8] a numerical technique is developed for the one-dimensional hyperbolic equation that combine classical and integral boundary conditions which is based on shifted Legendre tau technique.”