237 results on '"Pasciak, Joseph E."'
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2. Numerical Approximation of the Integral Fractional Laplacian
3. Numerical Approximation of Space-time Fractional Parabolic Equations
4. The Approximation of Parabolic Equations Involving Fractional Powers of Elliptic Operators
5. Numerical Approximation of Fractional Powers of Regularly Accretive Operators
6. Numerical Approximation of Fractional Powers of Elliptic Operators
7. Numerical approximation of the integral fractional Laplacian
8. The Convergence of V-Cycle Multigrid Algorithms for Axisymmetric Laplace and Maxwell Equations
9. The Approximation of the Maxwell Eigenvalue Problem Using a Least-Squares Method
10. Analysis of a Multigrid Algorithm for Time Harmonic Maxwell Equations
11. A New Approximation Technique for Div-Curl Systems
12. Overlapping Schwarz Preconditioners for Indefinite Time Harmonic Maxwell Equations
13. The approximation of parabolic equations involving fractional powers of elliptic operators
14. Multiplier Spaces for the Mortar Finite Element Method in Three Dimensions
15. On the Stability of the L 2 Projection in H 1 (Ω)
16. Uzawa Type Algorithms for Nonsymmetric Saddle Point Problems
17. Computational Scales of Sobolev Norms with Application to Preconditioning
18. Multigrid for the Mortar Finite Element Method
19. Analysis of Non-Overlapping Domain Decomposition Algorithms with Inexact Solves
20. A Least-Squares Approach Based on a Discrete Minus One Inner Product for First Order Systems
21. Analysis of the Inexact Uzawa Algorithm for Saddle Point Problems
22. NUMERICAL APPROXIMATION OF FRACTIONAL POWERS OF ELLIPTIC OPERATORS
23. A Multigrid Algorithm for an Elliptic Problem with a Perturbed Boundary Condition
24. Analysis of a Cartesian PML approximation to acoustic scattering problems in [formula omitted] and [formula omitted]
25. Shift Theorems for the Biharmonic Dirichlet Problem
26. CONVERGENCE ANALYSIS OF VARIATIONAL AND NON-VARIATIONAL MULTIGRID ALGORITHMS FOR THE LAPLACE-BELTRAMI OPERATOR
27. ANALYSIS OF A FINITE PML APPROXIMATION TO THE THREE DIMENSIONAL ELASTIC WAVE SCATTERING PROBLEM
28. The Computation of Resonances in Open Systems Using a Perfectly Matched Layer
29. A Mixed Method for Axisymmetric Div-Curl Systems
30. Analysis of a Finite Element PML Approximation for the Three Dimensional Time-Harmonic Maxwell Problem
31. Error analysis of the DtN-FEM for the scattering problem in acoustics via Fourier analysis
32. Analysis of a Finite PML Approximation for the Three Dimensional Time-Harmonic Maxwell and Acoustic Scattering Problems
33. A Multigrid Preconditioner for the Mixed Formulation of Linear Plane Elasticity
34. Analysis of a Cartesian PML approximation to acoustic scattering problems in [formula omitted]
35. Analysis of the spectrum of a Cartesian Perfectly Matched Layer (PML) approximation to acoustic scattering problems
36. Uniform Convergence of Multigrid V-Cycle Iterations for Indefinite and Nonsymmetric Problems
37. Domain Decomposition Type Iterative Techniques for Parabolic Problems on Locally Refined Grids
38. Spectral Methods for a Nonlinear Initial Value Problem Involving Pseudo Differential Operators
39. Iterative Schemes for Nonsymmetric and Indefinite Elliptic Boundary Value Problems
40. New Estimates for Multilevel Algorithms Including the V-Cycle
41. The Analysis of Multigrid Algorithms for Pseudodifferential Operators of Order Minus One
42. The Analysis of Smoothers for Multigrid Algorithms
43. Convergence Estimates for Multigrid Algorithms without Regularity Assumptions
44. Convergence Estimates for Product Iterative Methods with Applications to Domain Decomposition
45. Parallel Multilevel Preconditioners
46. The Analysis of Multigrid Algorithms with Nonnested Spaces or Noninherited Quadratic Forms
47. The Analysis of Multigrid Algorithms for Nonsymmetric and Indefinite Elliptic Problems
48. The Construction of Preconditioners for Elliptic Problems by Substructuring, III
49. New Convergence Estimates for Multigrid Algorithms
50. A Preconditioning Technique for Indefinite Systems Resulting from Mixed Approximations of Elliptic Problems
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