NING ZHANG
**** ******* ******, ************, ** 19104 cell: 518-***-**** **************@*****.***
Qualifications
An applied mathematician with 7 years of experience in developing advanced mathematical
models, numerical algorithms and computational tools as well as 4 years of experience in
solving inverse problems arising in medical imaging, seeking a challenging position in an evolving and
dynamic research environment
SKILLS
Proficient with mathematical and statistical software such as Matlab and R
Comfortable programming in C, C++, Qt4 and development for Windows and Linux
Strong mathematical and logical thinking, problem-solving skills
Great interest and passion as well as good knowledge of machine learning (such as
regression and classification techniques) and optimization
Competent in both independent research and teamwork
EXPERIENCE
Postdoctoral Researcher (2010 -– Present) University of Pennsylvania, Philadelphia, PA
Developed novel nonlinear high-resolution image-based finite element model and numerical program
for computational bone biomechanics
Improved the computational efficiency of a large-scale linear finite element simulation program
using multi-level and multi-threaded parallel computing; the program has been successfully applied
to high-resolution image-based finite element simulations on standard PCs without the need of
supercomputers and within clinically practical time
Developed a registration-based auto-focusing technique to correct for subject motion in MR images
Conducted MR image acquisition, image reconstruction, processing
Conducted statistical analysis of clinical data, evaluated experiment design
Assisted with NIH grant proposals and progress reports
Publish in peer-reviewed journals and conference proceedings (CV available upon request)
Post-doc Research Associate (2009 – 2010) Rensselaer Polytechnic Institute, Troy, NY
Designed and implemented a finite difference algorithm to simulate 3D elastic wave propagation in
viscoelastic media with parallel computing using OpenMP
Regularity analysis and error estimates of the solutions to linear viscoelastic systems
Instructor for Calculus I (Summer 2010) Rensselaer Polytechnic Institute, Troy, NY
Wrote and gave lectures, designed and graded homework, quizzes and exams, held office hours
Research Assistant (2005-2009) Rensselaer Polytechnic Institute, Troy, NY
Analyzed mathematical models and developed numerical algorithms for solving inverse problems in
medical imaging where the target was to detect and classify lesion, tumor and cancer, from
reconstructing and imaging the variations of soft tissue elasticity
Designed and implemented 2D Log-Elastographic algorithms to solve P.D.E.s and P.D.E. systems;
these algorithms effectively control the exponential error growth in the numerical solution without
any mesh size restriction
Simulated 2D elastic shear and compression wave propagations in isotropic nearly incompressible
media using finite difference methods, where the Perfectly Matched Layer method was implemented
to simulate an outgoing wave and to avoid artificial reflections
Applied a statistical method for numerical differentiation of noisy data
Developed and implemented numerical algorithm to do medical image de-noising using wavelet and
curvelet transforms
EDUCATION
Ph.D. in Mathematics Rensselaer Polytechnic Institute (2009)
(GPA: 4.00/4.00)
M.S. in Applied Mathematics Rensselaer Polytechnic Institute (2005)
(GPA: 4.00/4.00)
M.S. in Computational Mathematics Shanghai University (2003)
(GPA: 3.92/4.00)
B.S. in Computational Mathematics Jilin University (2000)
(GPA: 3.73/4.00)