Efficient and accurate spectral method using generalized Jacobi functions for solving Riesz fractional differential equations

By Zhiping Mao, Sheng Chen, Jie Shen. 2016

105 citations recorded by the source corpus.

Subfields: Mechanics of Materials, Modeling and Simulation, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/b359051312c4caba3f46566ba2da1904b64293e8

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

1. Mark Ainsworth
2. G. Em Karniadakis
3. Mark M. Meerschaert
4. Guofei Pang
5. Wei Cai
6. Fawang Liu
7. Ian L Turner
8. Vo Anh

In Modeling and Simulation

1. G. Em Karniadakis
2. Zhiping Mao
3. Guofei Pang
4. Mark Ainsworth
5. Fangying Song
6. Wei Cai
7. Mamikon A. Gulian
8. Mark M. Meerschaert

In Numerical Analysis

1. G. Em Karniadakis
2. Mark Ainsworth
3. Zhiping Mao
4. Fangying Song
5. Mark M. Meerschaert
6. Guofei Pang
7. Wei Cai
8. Fawang Liu

Citations in the corpus

• What is the fractional Laplacian? A comparative review with new results (2018, methodology): “The solution to the Riesz fractional Poisson equation is computed using a spectral method [23], and the solution to the spectral Poisson equation is computed using the discrete eigenfunction method discussed in Section 3.”