A new analytical modelling for fractional telegraph equation via Laplace transform
By Sunil Kumar. 2014
252 citations recorded by the source corpus.
Subfields: Modeling and Simulation, Numerical Analysis, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/9e4e0c89474f4c2913eadf59b776df72026bf390
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Modeling and Simulation
- Mohammad Mehdi Rashidi
- Navid Freidoonimehr
- Sunil Kumar
- Foad Nazari
- M. Abolbashari
- Shaher Momani
- Samir Ben Hadid
- R. Chauhan
In Numerical Analysis
- Mohammad Mehdi Rashidi
- Sunil Kumar
- Navid Freidoonimehr
- Foad Nazari
- M. Abolbashari
- Shaher Momani
- Samir Ben Hadid
- R. Chauhan
In Statistical and Nonlinear Physics
- Mohammad Mehdi Rashidi
- Navid Freidoonimehr
- M. Abolbashari
- Foad Nazari
- Sunil Kumar
- Shaher Momani
- Zaid M. Odibat
- V. S. Erturk
Citations in the corpus
- Entropy analysis for an unsteady MHD flow past a stretching permeable surface in nano-fluid (2014, methodology): “The numerical or analytical methods can be applied to solve these nonlinear equations [23–29].”
- On novel nondifferentiable exact solutions to local fractional Gardner's equation using an effective technique (2020, unknown): “(15) The following results are also available by performing similar processes: ∂Ξν(μ, η) ∂μν = ∂ Ξν(μ, η) ∂λν ( ∂λ ∂μ )ν = ħ d Ξν(λ) dλν , (16)”
- Numerical investigations on COVID‐19 model through singular and non‐singular fractional operators (2020, background): “The arbitrary-order derivatives have very broad scope of utilizations such as in fields of engineering, physics, bio-mathematics [26, 27], signal processing, among others [1, 5, 19, 25, 30, 33, 41].”