Periodic solutions and bifurcations of delay-differential equations
By Ji-Huan He. 2005
154 citations recorded by the source corpus.
Subfields: Geometry and Topology, Modeling and Simulation, Numerical Analysis
View Paper: https://www.semanticscholar.org/paper/dd4f56fd0f447fbfd93c0ab4e484c58dff6d1942
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
In Modeling and Simulation
- Galip Oturanç
- Yildiray Keskin
- Asim Siddiqui
- M. A. Rana
- Rashid Qamar
- Μ. E. Kiris,
- Aydin Kurnaz
- Mohamed Aly Mohamed Abdou
In Numerical Analysis
- Galip Oturanç
- Yildiray Keskin
- Μ. E. Kiris,
- Aydin Kurnaz
- Asim Siddiqui
- M. A. Rana
- Rashid Qamar
- Mohamed Aly Mohamed Abdou
Citations in the corpus
- Approximate Solutions of Generalized Pantograph Equations by the Differential Transform Method (2007, background): “Many phenomena in applied sciences can be successfully modelled by these equations [1-4].”
- Application of He's Homotopy Perturbation Method to Sumudu Transform (2007, methodology): “This new method was further developed and improved by He and applied to non-linear oscillators with discontinuity [7], asymptotology [8], non-linear wave equations [9], bifurcation of nonlinear problems [10], limit cycle [11], delaydifferential equations [[12], and boundary values problems [13].”
- Generalized solitonary and periodic solutions for nonlinear partial differential equations by the Exp-function method (2008, methodology): “Many effective methods [1–13] have been presented such as the variational iteration method [2, 6, 12], the homotopy perturbation method [ 3 ], the F-expansion method [5], as well as others.”