People Numerical Analysis Math

People

Mathematicians, who specialize in the study of approximation methods for solving formulas and equations, including measuring the extent of possible errors.

• Top/Science/Math/Mathematicians

• - Norwegian University of Science and Technology. Krylov subspace and preconditioning methods for the numerical solution of large linear systems arising from the discretization of PDEs; waveform relaxation methods and Krylov subspace methods for linear sys
  
• - University of Cambridge. Research interests in numerical ordinary differential equations; also functional equations, approximation theory, special functions, numerical partial differential equations, nonlinear algebraic equations and nonlinear dynamical
  
• - University of Prishtina, Kosova. Approximation theory, numeric analysis, trigonometric series. Papers in DVI format.
  
• - University of Houston. Fast elliptic solvers.
  
• - Imperial College London. Numerical simulations in computational physics over long time intervals. Publications.
  
• - ETH Zurich. Domain decomposition methods for PDEs; Higher order approximations of PDEs; Mixed finite elements; Approximation of stochastic PDEs; Computational electromagnetics.
  
• - University of Bari. Numerical Methods for Ordinary Differential Equations.
  
• - University of Oxford. Computational and experimental fluid mechanics; medical engineering and oilfield applications.
  
• - University of Oxford. Numerical analysis; applied mathematics; eigenvalue problems.
  
• - Professor at the University of Colorado at Denver. Analysis and design of numerical algorithms, particularly iterative solvers for very large systems.
  
• - Ecole Polytechnique Fédérale de Lausanne. Modelling and scientific computing.
  
• - University of Cambridge. Iterative methods for interpolation by radial basis functions. Thesis (compressed PostScript).
  
• - Johann Radon Institute for Computational and Applied Mathematics (RICAM), Austrian Academy of Sciences (ÖAW) . Symmetry analysis of partial differential equations; parameter identification problems; nonlinear partial differential equations; symbolic man
  
• - Public University of Navarre. Interests in numerical solution of integral equations. CV and downloadable papers.
  
• - Director, Institute for Mathematics and its Applications. Numerical analysis, partial differential equations, mechanics; the numerical solution of the equations of general relativity. Publications, talks, teaching material, other resources.
  
• - Finite Element Methods, numerical methods for wave problems, numerical methods in nonlinear solid mechanics, problems in infinite domains, combination of numerical and analytical methods, analysis of space structures.
  
• - University of Portsmouth. Integral and integro-differential equations.
  
• - University of Cambridge and Numerical Geometrics Ltd. Research interests: the mathematics of curves and surfaces; other issues in geometric computing; problems of making robust and reliable software.
  
• - University of Oxford. Development and analysis of numerical methods for partial differential equations, particularly in computational fluid dynamics; parallel and distributed computing.
  
• - A list of web pages and email addresses of workers in Domain Decomposition methods.
  
• - Université Henri Poincare-Nancy I. Numerical acoustics. Publications, software, numerical gallery.
  
• - University of Greenwich. Research papers and activities in computational science and engineering, especially aeroacoustics.
  
• - University of Essen. Numerical Methods for Partial Differential Equations.
  
• - McMaster University. Multiresolution approximation, wavelets, approximation theory encyclopedia.
  
• - Spelman College. Curves and Surfaces in the Digital Age.
  
• - MIT. Lecture notes, text and research papers in numerical linear algebra and wavelets.
  
• - University of Portsmouth. Approximation theory. Publications, teaching information.
  
• - Ph.D. student at University of Sao Paulo, Brazil. Research interests in numerical approximation of the Navier-Stokes equations to simulate multiphase flows, finite difference and finite element methods.
  
• - Research focused on optimization, differential algebra equations, geographic information systems, bio-medicine, environment applications and fuzzy industrial scheduling. University of Colorado at Denver. Page includes biography, hobbies, curriculum vita
  
• - Los Alamos National Laboratory. Solvers and discretization for PDEs.
  
• - University of Oxford. The application of numerical methods in medical research and associated basic sciences.
  
• - University of Cambridge. Multivariate splines.
  
• - University of Manchester. Numerical linear algebra, numerical analysis, scientific computation.
  
• - University of Oxford. Numerical analysis of methods for partial differential equations; numerical linear algebra.
  
• - University of Oxford. Numerical solution of partial differential equations (particularly problems involving free boundaries); two-phase flow problems.
  
• - University of Paris XI. Numerical linear algebra, Scientific and parallel computing, Mathematical methods in electromagnetism, Boundary integral methods.
  
• - University of Cambridge. Analytic solution (stability and asymptotics) and numerical solution (Runge--Kutta methods and numerical stability) of functional differential equations; Qualitative numerical methods for solving differential equations with conse
  
• - Technische Universitaet Muenchen. Scientific computing, parallelization, adaptive atmospheric modeling. Scientific animations, slides of talks, publications and downloadable software.
  
• - Pennsylvania State University. Numerical methods for PDEs and in particular finite element methods; multigrid methods for theoretical analysis, algorithmic developments and practical applications.
  
• - Specializes in numerical mathematics at the University of Colorado at Denver. Includes resume, teaching philosophy, research articles and conferences attended.
  
• - University of Bergen. Research interests: Geometric Integration.
  
• - Professor. Mathematics department at the University of Colorado at Denver. Analysis of novel finite element methods for singularly perturbed problems.
  
• - University of Oxford. Error analysis of discretisation methods for partial differential equations: finite element and finite volume methods.
  
• - University of Oxford. Optimization; Numerical Analysis on the Stiefel and Grassmann manifolds; Applied stochastic processes in operations research.
  
• - Mathematics Department at Oregon State University. Specialty is numerical analysis. Includes class notes (pdf), work history, and resource links.
  
  

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