Tongfei Guo
ADDRESS
** ******* **, ***** *****, NY, 11790
****@***.******.***
EDUCATION
STONY BROOK UNVERSITY, Stony Brook, NY
Ph.D Applied Mathematics, May 2013 (expected) GPA 3.64
UNIVERSITY OF SCIENCE AND TECHNOLOGY OF CHINA, Hefei, P.R.China
B.S Physics, July, 2008 GPA 3.48
PROGRAMMING SKILLS
C++, c, Matlab, SQL, Linux programmer, experience of Mac and windows programming
EXPERIENCE
Research Assistant
Process numerical simulation for The Neutrino Factory and Muon Collider Collaboration with high performance
clusters, i.e. Bluegene L/P. Handle big data. Have expericence of distributed memory parallel and shared
memory parallel(multithreading) programming as well as solving large sparse matrix.
Developed and implemented algorithms for elliptic boundary, elliptic interface and parabolic interface problems
using embedded boundary nite volume method with C++ to solve incompressible uid problem coupled with
magnetohydrodynamics.
Achieve second order accuracy with nite difference method for electricpotential solving
Parallelized on distributed memory clusters and capable of handling millions of unknowns with data size in
the order of gigabyte
Capable of simulating two components uid ow with large density ratio
Lead a team to implement and test Smoothed Particle Hydrodynamics code for compressible uid problem.
Particle based Lagragian uid code with capability of simulating weakly and strongly compressible ow
New particle management approach to process parallelism with MPI
Independently developed and implemented least squares generalized nite defference scheme for compressible
uid problem coupled with magnetohydrodymamics
Innovative approach to imposing Neumann boundary condition for particle based code with free interface
and identifying boundary particles
Approximately second order accuracy with randomly placement of particles
Capable of solving elliptic boundary value problem, hyperbolic initial value problem and parabolic initial
value problem
PUBLICATION
1.Tongfei Guo, Roman V. Samulyak, Shuqiang Wang. An Embedded Boundary Method for Elliptic and Parabolic Prob-
lems with Interfaces and Application to Multi-material Systems with Phase Transitions (submitted to Journal of Compu-
tational Physics)
2.Shuqiang Wang, Roman V. Samulyak, and Tongfei Guo. An embedded boundary method for elliptic and parabolic
problems with interfaces and application to multi-material systems with phase transistions. Acta Mathematica Scientia,
30:501521, 2010.
SOCIAL ACTIVITIES
President of Chinese Students and Scholars Association of Stony Brook University, 2010-2011
Organized the celebration of Mid Autumn Fetival 2011 and Spring Festival 2012 of Stony Brook University
Organized volunteers to provide assistance to new students in housing, rides, language barrier and cultural
differences
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