Results 181 to 190 of about 68,141 (218)

Discrete Wavelet Petrov–Galerkin Methods

Advances in Computational Mathematics, 2002
The authors developed a discrete wavelet Petrov-Galerkin (DWPG) method for integral equations of the second kind with weakly singular kernels. This class of equations arises from the reformulation of boundary value problems of partial differential equations as integral equations.
Zhongying Chen, Charles A. Micchelli, Yuesheng Xu   +2 more
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A Note on the Galerkin Method's Stability

Mathematische Nachrichten, 1995
AbstractNumerical stability of the Galerkin method for some class of semilinear evolution equations is studied. The stability is established in thelp(1 <p < ∞) norms. Our results are applied to the special coordinate systems. All the conditions of the stability theorems proved in this note may be readily verifiable in practice for them.
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The Galerkin Method

2018
The Galerkin method is a very general framework of methods which is very robust. The idea is as follows. Starting from a variational problem set in an infinite dimensional space, a sequence of finite dimensional approximation spaces is defined. The corresponding finite dimensional approximated problems are then solved, which is usually easier to do ...
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An iterative analog of galerkin's method

Ukrainian Mathematical Journal, 1989
See the review in Zbl 0671.47059.
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A Note on Galerkin's Method

IMA Journal of Applied Mathematics, 1982
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Galerkin Method

A-to-Z Guide to Thermodynamics, Heat and Mass Transfer, and Fluids Engineering, 2006
  +4 more sources

Discontinuous Galerkin methods

ZAMM Zeitschrift Fur Angewandte Mathematik Und Mechanik, 2003
Bernardo Cockburn
exaly  

Stabilization mechanisms in discontinuous Galerkin finite element methods

Computer Methods in Applied Mechanics and Engineering, 2006
Franco Brezzi, Bernardo Cockburn, L D Marini   +2 more
exaly  

On the convergence of Steffensen-Galerkin methods

2002
The author considers the solution of the equation \(f(x)=0\), \(x\) being a point in a Banach space and discusses Steffensen's method for its solution, giving convergence and uniqueness analyses. It is suggested that it is helpful in the solution to discretize the problem to the solution of a number of equations \(f(x_j)=0\), and the convergence of the
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Unified Hybridization of Discontinuous Galerkin, Mixed, and Continuous Galerkin Methods for Second Order Elliptic Problems

SIAM Journal on Numerical Analysis, 2009
Bernardo Cockburn, Jay Gopalakrishnan, Raytcho Lazarov   +2 more
exaly