A general solution for a fourth-order fractional diffusion–wave equation defined in a bounded domain
By Om Prakash Agrawal. 2001
103 citations recorded by the source corpus.
Subfields: Mechanics of Materials, Modeling and Simulation, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/b63e43e85e45d6df27e1b371277953d1793a332c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Mechanics of Materials
- Mehdi Dehghan
- Hossein Jafari
- Khosro Sayevand
- Udita N. Katugampola
- Zhi‐zhong Sun
- Xiaonan Wu
- Om Prakash Agrawal
- Ali Shokri
In Modeling and Simulation
- Mehdi Dehghan
- Khosro Sayevand
- Dumitru Băleanu
- Udita N. Katugampola
- Zhi‐zhong Sun
- Hossein Jafari
- Xiaonan Wu
- Om Prakash Agrawal
In Statistical and Nonlinear Physics
- Mehdi Dehghan
- Khosro Sayevand
- Xiaonan Wu
- Zhi‐zhong Sun
- Hossein Jafari
- Udita N. Katugampola
- Om Prakash Agrawal
- Dumitru Băleanu
Citations in the corpus
- Solution for a Fractional Diffusion-Wave Equation Defined in a Bounded Domain (2002, background): “Agrawal [15, 16 ] extended the formulation of Mainardi and coworkers to a diffusion-wave equation that contains a fourth-order space derivative term.”
- Existence and Uniqueness results for a class of Generalized Fractional Differential Equations (2014, background): “Agrawal discusses diffusion and heat equations of fractional order in [2–4].”
- A fully discrete difference scheme for a diffusion-wave system (2006, methodology): “Agrawal [1,2] presented a general solution to FDW equations containing fourth order space derivative defined in unbounded and bounded domains.”
- Solving a fourth‐order fractional diffusion‐wave equation in a bounded domain by decomposition method (2008, methodology): “Agrawal [19] has solved fourth-order fractional-diffusion equation defined in a bounded space domain using finite sine transform technique.”