A SPECTRAL METHOD FOR PANTOGRAPH-TYPE DELAY DIFFERENTIAL EQUATIONS AND ITS CONVERGENCE ANALYSIS *

By Ishtiaq Ali, Hermann Brunner, Tao Tang. 2009

106 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/326442467a1d0086a5303f9d175220e1da1b5781

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

1. Xianjuan Li
2. Tao Tang
3. Ishtiaq Ali
4. Hermann Brunner
5. Yunxia Wei
6. Yanping Chen
7. Jie Shen
8. Xiaofeng Yang

Citations in the corpus

• Convergence Analysis of the Spectral Methods for Weakly Singular Volterra Integro-Differential Equations with Smooth Solutions (2012, methodology): “, μ = 0) spectral methods and the corresponding error analysis have been provided recently [16]; see also [28] and [1] for spectral methods to Volterra integral equations and pantograph-type delay differential equations.”
• Convergence analysis of Jacobi spectral collocation methods for Abel-Volterra integral equations of second kind (2012, background): “We point out that for (1) without the singular kernel, spectral methods and the corresponding error analysis have been provided recently [24]; see also [1,2,25] for spectral methods to pantographtype delay differential equations.”
• Spectral methods for pantograph-type differential and integral equations with multiple delays (2009, background): “In Ref. [ 1 ], this idea was extended to the pantograph DDEs with a single delay.”