A Taylor method for numerical solution of generalized pantograph equations with linear functional argument
By Mehmet Sezer, Aysegül Akyüz-Dascioglu. 2007
123 citations recorded by the source corpus.
Subfields: Applied Mathematics, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/21894460caf6d7f41abbb469236e76eb77ffe874
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
- Osman Rasit Isik
- Zekeriya Güney
- Μ. E. Kiris,
- Aydin Kurnaz
- Galip Oturanç
- Yildiray Keskin
- Mehmet Sezer
In Modeling and Simulation
- Galip Oturanç
- Yildiray Keskin
- Osman Rasit Isik
- Zekeriya Güney
- Μ. E. Kiris,
- Aydin Kurnaz
- Mehmet Sezer
In Numerical Analysis
- Galip Oturanç
- Yildiray Keskin
- Osman Rasit Isik
- Zekeriya Güney
- Μ. E. Kiris,
- Aydin Kurnaz
- Mehmet Sezer
Citations in the corpus
- Approximate Solutions of Generalized Pantograph Equations by the Differential Transform Method (2007, methodology): “There are different kinds of DDEs studied by various methods [5-12] In this paper, we deal with the generalization of the pantograph equation which is studied in [5,6] given by”
- Bernstein series solutions of pantograph equations using polynomial interpolation (2012, methodology): “In recent years, the Taylor method has been used to find the approximate solutions of generalized pantograph equations [15–17].”
- A Collocation Method Based on the Bernoulli Operational Matrix for Solving High-Order Linear Complex Differential Equations in a Rectangular Domain (2013, unknown): “Also we can easily check the accuracy of the obtained solutions as follows [12, 26].”