On the Convergence of Ritz-Galerkin's Method
where D is a bounded domain in the (#, jO -plane, P is the boundary of D, and 0), &(:>0), c(>0), / are smooth functions defined on D. In Ritz-Galerkin's method, first we choose a system of linearly independent functions {^J such that they satisfy the given homogeneous boundary condition and they are dense in a function space containing the exact ...
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A Galerkin-Petrov method for singular integral equations [PDF]
David Elliott
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Correction to ‘Analysis of an incongruity in the standard Galerkin Finite Element Method’ [PDF]
Richard L. Cooley
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Spectral method applying for solving closed waveguides diffraction problems
By the means of spectral method the universal algorithm of calculation of diffraction in closed waveguides with arbitrary dielectric filling is presented.
A.A. Titarenko
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Alternating direction Galerkin method with capacitance matrix for the parabolic problem with natural boundary condition [PDF]
M. Dryja
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Galerkin finite element methods for parabolic problems, in lecture notes in mathematics, Vidar Thomée, Springer, Berlin, 1984 [PDF]
Alf Samuelssson
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Singularity Preserving Galerkin Methods for Weakly Singular Fredholm Integral Equations [PDF]
Yanzhao Cao, Yuesheng Xu
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Element-free Galerkin methods in combination with finite element approaches [PDF]
D. Hegen
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The Application of the Galerkin Method to the Optimal Control Problems of the System with Time-Delay
Hideji Fujikawa, Etsujiro SHIMEMURA
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