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20052021
most citedA Class of Second Order Difference Approximation for Solving Space Fractional Diffusion Equations

659 citations · 2.4k across the 64 of their papers we have counts for

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Showing 2015Show all

6 papers · 1 filter

math.ST2015★ 3 cited

Effects of the tempered aging and its Fokker-Planck equation

Weihua Deng, Wanli Wang, Xinchun Tian +1

In the renewal processes, if the waiting time probability density function is a tempered power-law distribution, then the process displays a transition dynamics; and the transition…

math.NA2015★ 16 cited

A hybridized discontinuous Galerkin method for 2D fractional convection-diffusion equations

Shuqin Wang, Jinyun Yuan, Weihua Deng +1

A hybridized discontinuous Galerkin method is proposed for solving 2D fractional convection-diffusion equations containing derivatives of fractional order in space on a finite doma…

math.NA2015★ 33 cited

Third order quasi-compact schemes for space tempered fractional diffusion equations

Yanyan Yu, Weihua Deng, Yujiang Wu +1

Power-law probability density function (PDF) plays a key role in both subdiffusion and Lévy flights. However, sometimes because of the finite of the lifespan of the particles or th…

math.NA2015

Multiresolution Galerkin method for solving the functional distribution of anomalous diffusion described by time-space fractional diffusion equation

Zhijiang Zhang, Weihua Deng

The functional distributions of particle trajectories have wide applications, including the occupation time in half-space, the first passage time, and the maximal displacement, etc…

math.NA2015★ 1 cited

Applications of Wavelet Bases to The Numerical Solutions of Fractional PDEs

Zhijiang Zhang, Weihua Deng

For describing the probability distribution of the positions and times of particles performing anomalous motion, fractional PDEs are derived from the continuous time random walk mo…

math.CA2015★ 1 cited

Well-posedness and numerical algorithm for the tempered fractional ordinary differential equations

Can Li, Weihua Deng, Lijing Zhao

Trapped dynamics widely appears in nature, e.g., the motion of particles in viscous cytoplasm. The famous continuous time random walk (CTRW) model with power law waiting time distr…