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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

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