Honors and Awards
- Student Poster Prize, SIAM Great Lakes Section (2011)
- Dissertation Completion Fellowship Award (2011)
- Poster Prize, SIAM Great Lakes Section (2013)
- Ordinary Differential Equation
- Partial Differential Equation
- Methods of Applied Mathematics
- Introduction to Mathematical Biology
- Calculus I
- Applied Calculus
- College Algebra
- Differential Equations
- Calculus II
- Linear Algebra
|2005 - 2011||Ph.D. in Applied Mathematics, Michigan State University|
|2001 - 2004||M.S. in Applied Mathematics, Xiamen University|
|1997 - 2001||B.A. in Computational Mathematics, Xiamen University|
P.O. Box 08093
Statesboro, GA 30460
Office: Math/Phyics Building
Multiscale Geometric Modeling of Macromolecules II: Lagrangian Representation
Journal of Computational Chemistry (2013)
Geometric modeling of biomolecules plays an essential role in the conceptualization of biolmolecular structure, function, dynamics, and transport. Qualitatively, geometric ...
Quantum Dynamics in Continuum for Proton Transport II: Variational Solvent-Solute ...
International Journal for Numerical Methods in Biomedical Engineering (2012)
Proton transport plays an important role in biological energy transduction and sensory systems. Therefore, it has attracted much attention in ...
Differential Geometry Based Solvation Model III: Quantum Formulation
The Journal of Chemical Physics (2011)
Solvation is of fundamental importance to biomolecular systems. Implicit solventmodels, particularly those based on the Poisson-Boltzmann equation for electrostaticanalysis, are ...
Contribution to Book
Multiscale Models for Nano-Bio Systems
Proceedings of CMBE: 2nd International Conference on Computational & Mathematical Biomedical Engineering (2011)
We propose a differential geometry based multiscale paradigm for the description and analysis of aqueous chemical, biological systems, such as ...
Differential Geometry Based Multiscale Modeling of Solvation
Invited speaker at the Workshop on Mathematical Challenges in Biomolecular and Biomedical Imaging and Visualization, Mathematical Bioscience Institute, Ohio State University (2013)
Solvation is an elementary process in nature and is of paramount importance to many sophisticated chemical, biological and biomolecular processes. ...
A Hybrid Model for Tumor Growth
Invited speaker at the CTW: Free Boundary Problems in Biology, Mathematical Bioscience Institute, Ohio State University (2011)
Tumor growth involves numerous biochemical and biophysical processes whose interactions can only be understood via a detailed mathematical model. In ...
Geometric Flow for Biomolecular Solvation
Modeling and Computation of Biomolecular Structure and Dynamics, Mathematical Bioscience Institute, Ohio State University (2011)
Implicit solvent models are important components of modern biomolecular simulation methodology due to their efficiency and dramatic reduction of dimensionality. ...