Search Results - "BRAMBLE, James H"

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  1. 1

    Analysis of a finite PML approximation for the three dimensional time-harmonic Maxwell and acoustic scattering problems by Bramble, James H., Pasciak, Joseph E.

    Published in Mathematics of computation (01-04-2007)
    “…We consider the approximation of the frequency domain three-dimensional Maxwell scattering problem using a truncated domain perfectly matched layer (PML). We…”
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    Journal Article
  2. 2

    Analysis of a finite element PML approximation for the three dimensional time-harmonic Maxwell problem by Bramble, James H., Pasciak, Joseph E.

    Published in Mathematics of computation (01-01-2008)
    “…In our paper [Math. Comp. 76, 2007, 597--614] we considered the acoustic and electromagnetic scattering problems in three spatial dimensions. In particular, we…”
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  3. 3

    Analysis of the Inexact Uzawa Algorithm for Saddle Point Problems by Bramble, James H., Pasciak, Joseph E., Vassilev, Apostol T.

    Published in SIAM journal on numerical analysis (01-06-1997)
    “…In this paper, we consider the so-called "inexact Uzawa" algorithm for iteratively solving linear block saddle point problems. Such saddle point problems…”
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    Journal Article
  4. 4

    The approximation of the Maxwell eigenvalue problem using a least-squares method by BRAMBLE, James H, KOLEV, Tzanio V, PASCIAK, Joseph E

    Published in Mathematics of computation (01-10-2005)
    “…In this paper we consider an approximation to the Maxwell's eigenvalue problem based on a very weak formulation of two div-curl systems with complementary…”
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  5. 5

    Regularity estimates for elliptic boundary value problems in Besov spaces by Constantin Bacuta, Bramble, James H., Xu, Jinchao

    Published in Mathematics of computation (01-10-2003)
    “…We consider the Dirichlet problem for Poisson's equation on a nonconvex plane polygonal domain \Omega. New regularity estimates for its solution in terms of…”
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  6. 6

    ANALYSIS OF A FINITE PML APPROXIMATION TO THE THREE DIMENSIONAL ELASTIC WAVE SCATTERING PROBLEM by BRAMBLE, JAMES H., PASCIAK, JOSEPH E., TRENEV, DIMITAR

    Published in Mathematics of computation (01-10-2010)
    “…We consider the application of a perfectly matched layer (PML) technique to approximate solutions to the elastic wave scattering problem in the frequency…”
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  7. 7
  8. 8

    On the stability of the L^2 projection in H^1(\Omega) by Bramble, James H., Pasciak, Joseph E., Steinbach, Olaf

    Published in Mathematics of computation (01-01-2002)
    “…We prove the stability in H^1(\Omega) of the L^2 projection onto a family of finite element spaces of conforming piecewise linear functions satisfying certain…”
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  9. 9

    A new approximation technique for div-curl systems by Bramble, James H., Pasciak, Joseph E.

    Published in Mathematics of computation (01-10-2004)
    “…In this paper, we describe an approximation technique for div-curl systems based in (L^2(\Omega)^3) where \Omega is a domain in \mathbb{R}^3. We formulate this…”
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  10. 10
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    Regularity estimates for solutions of the equations of linear elasticity in convex plane polygonal domains by Bacuta, C., Bramble, J. H.

    “…The Dirichlet problem for the plane elasticity problem on a convex polygonal domain is considered and it is proved that for data in L2 the H2 regularity…”
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  12. 12

    Uzawa type algorithms for nonsymmetric saddle point problems by Bramble, James H., Pasciak, Joseph E., Vassilev, Apostol T.

    Published in Mathematics of computation (01-04-2000)
    “…In this paper, we consider iterative algorithms of Uzawa type for solving linear nonsymmetric saddle point problems. Specifically, we consider systems, written…”
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  13. 13

    Computational scales of Sobolev norms with application to preconditioning by Bramble, James H., Pasciak, Joseph E., Vassilevski, Panayot S.

    Published in Mathematics of computation (01-04-2000)
    “…This paper provides a framework for developing computationally efficient multilevel preconditioners and representations for Sobolev norms. Specifically, given…”
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  14. 14

    A least-squares approach based on a discrete minus one inner product for first order systems by Bramble, James H., Lazarov, Raytcho D., Pasciak, Joseph E.

    Published in Mathematics of computation (01-07-1997)
    “…The purpose of this paper is to develop and analyze a least-squares approximation to a first order system. The first order system represents a reformulation of…”
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  15. 15

    Least-squares methods for linear elasticity based on a discrete minus one inner product by Bramble, James H., Lazarov, Raytcho D., Pasciak, Joseph E.

    “…The purpose of this paper is to develop and analyze least-squares approximations for elasticity problems. The major advantage of the least-squares formulation…”
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  16. 16

    Uniform Convergence of the Multigrid V-Cycle for an Anisotropic Problem by Bramble, James H., Zhang, Xuejun

    Published in Mathematics of computation (01-04-2001)
    “…In this paper, we consider the linear systems arising from the standard finite element discretizations of certain second order anisotropic problems with…”
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  17. 17
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    Using finite element tools in proving shift theorems for elliptic boundary value problems by Bacuta, Constantin, H. Bramble, James, E. Pasciak, Joseph

    Published in Numerical linear algebra with applications (01-01-2003)
    “…We consider the Laplace equation under mixed boundary conditions on a polygonal domain Ω. Regularity estimates in terms of Sobolev norms of fractional order…”
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  19. 19

    Least-squares methods for Stokes equations based on a discrete minus one inner product by Bramble, James H., Pasciak, Joseph E.

    “…The purpose of this paper is to develop and analyze least-squares approximations for Stokes and elasticity problems. The major advantage of the least-squares…”
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    Journal Article Conference Proceeding
  20. 20

    Uniform convergence of the multigrid {V}-cycle for an anisotropic problem by Bramble, James H., Zhang, Xuejun

    Published in Mathematics of computation (01-04-2001)
    “…In this paper, we consider the linear systems arising from the standard finite element discretizations of certain second order anisotropic problems {with…”
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    Journal Article