RESEARCH
 


   

Development of High Performance Solvers for Anisotropic Systems

The anisotropic diffusion equation is important to a variety of modeling applications, including diffusion through biological tissues, heat and mass transfer in microelectronics. We have developed and implemented a time-dependent anisotropic diffusion solver framework, which is tailored to the cerebral circumstance and has been designed for both sequential and parallel computing environments using MPI (Message Passing Interface).


White Matter Fiber Tracking with Diffusion Tensor MRI

The information interpreted from diffusion tensor magnetic resonance imaging (DT-MRI) technology lays the ground for tracking fiber pathways and building connectivity maps in the human brain. Fiber tractography based on DT-MRI has raised promises for a better understanding of the white matter anatomy, and anatomical connectivity and functional coupling among different regions of the brain. We proposed novel fiber tracking techniques that rely on conducting consecutive simulations of anisotropic diffusion over the brain volume using diffusion tensor datasets acquired from living human brains.


Tractography Analysis on White Matter Fiber Intregrity in Mild Cognitive Impairment

Diffusion tensor MRI studies have unveiled that Alzheimer's disease (AD) can significantly deteriorate the integrity of white matter. Since mild cognitive impairment (MCI) is considered a transitional stage between normal aging and AD, it would be interesting to see whether the integrity of white matter tracts is compromised in MCI individuals, such that the level of breach in fiber integrity might serve as a biological indicator to monitor MCI for probable progression onto AD. We have used a tractography analysis method with the diffusion simulation based tracking algorithm to explore the integrity of white matter fibers in MCI.


Computational Schemes for Solving Convection Diffusion Equation and Bioheat Equation

Many transport phenomena and processes, including fluid flow, heat and mass transfer, can be modeled by a general convection diffusion equation. We have proposed and developed a fourth-order compact finite difference scheme on face centered cubic grids and a corresponding multigrid method for solving the two dimensional convection diffusion equation.

The Pennes' equation is the most widely used computational model proposed to study the bioheat transfer in living human tissues, which is very useful for accurately evaluating skin burn and for designing and establishing thermal treatments and protections. We developed a new two level second order finite difference scheme for solving the one dimensional Pennes' bioheat equation.


A First Prototype of PyACTS

The ACTS Collection is a set of software tools that help developers or programmers write high performance parallel codes for their scientific applications. In order to provide a uniform easy-to-use external interface to existing ACTS tools and support ACTS users to rapidly prototype their codes with the tools, during a summer visit to the Lawrence Berkeley National Laboratory, I designed and implemented a first prototype of PyACTS, a Python-based interface to the tools in the ACTS Collection.


Selected Publications

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