Our staff is passionate about pure mathematics. As programmers and engineers, we also appreciate the importance of a solid grounding in applied and computational mathematics.
Current areas of experience
Calculus
Differential equations
Linear analysis
Systems of differential equations
Fourier analysis
Elementary topology
Linear optimization
Number theory
Advanced multivariable Calculus
Real analysis
Conformal mapping and hyperbolic geometry
Complex analysis
Applied analysis (engineering mathematics)
Numerical methods (linear least squares problems, matrix eigenvalue problems, nonlinear systems of equations, quadrature, and initial value ordinary differential equations)
Our mathematical orientation gives us a strong background in modeling problems and simplifies the process of understanding complex supercomputing algorithms