Mingrong Cui
Numerical Analysis · 2009
A researcher in the Science corpus: 1 paper; trusts 16 researchers and is trusted by 13 researchers here, as inferred from the citation graph.
Subfields
- Numerical Analysis — 11 citations into it; #566 of 3,586 by trust here, #1,122 by citations
- Modeling and Simulation — 9 citations into it; #271 of 2,105 by trust here, #758 by citations
Whom Mingrong Cui trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Mark M. Meerschaert
- Charles Tadjeran
- Santos B. Yuste
- Yumin Lin
- Fawang Liu
- Pinghui Zhuang
- Chang-Ming Chen
- Igor Podlubny
- Chuanju Xu
- Vo Anh
Who trusts Mingrong Cui overall
- Ali H. Bhrawy
- Parisa Rahimkhani
- Fanhai Zeng
- M. A. Zaky
- Yadollah Ordokhani
- Changpin Li
- Mehdi Dehghan
- Guang‐hua Gao
- Fawang Liu
- Zheng Bin
Papers from Mingrong Cui's perspective
Ordered by how strongly the researchers Mingrong Cui trusts endorse each paper. Same corpus, a different order for every researcher.
- Finite difference approximations for fractional advection-dispersion flow equations
- The accuracy and stability of an implicit solution method for the fractional diffusion equation
- An Explicit Finite Difference Method and a New von Neumann-Type Stability Analysis for Fractional Diffusion Equations (SIAM Journal on Numerical Analysis)
- Finite difference/spectral approximations for the time-fractional diffusion equation (Journal of Computational Physics)
- Computational aspects of FEM approximation of fractional advection dispersion equations on bounded domains in R 2
- From continuous time random walks to the fractional fokker-planck equation (Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics)
- The restaurant at the end of the random walk: recent developments in the description of anomalous transport by fractional dynamics
- Time fractional advection-dispersion equation
- A second-order accurate numerical approximation for the fractional diffusion equation (Journal of Computational Physics)
- A second-order accurate numerical method for the two-dimensional fractional diffusion equation (Journal of Computational Physics)
Their papers
- Compact finite difference method for the fractional diffusion equation (2009) — 493 citations