World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
31
Citations
5853
World Ranking
3287
National Ranking
1298

Overview

A. H. Schatz is affiliated with Cornell University in the United States. Their research and academic work are rooted in this institution, providing a base for their scientific contributions.

No recent papers, frequent co-authors, or regular publication venues are recorded for A. H. Schatz, indicating either a focus outside of prolific journal publishing or data not currently available.

There is no available information about book publications attributed to A. H. Schatz. Likewise, no specific main fields of study, subfields of study, or detailed topics of work are documented for this scientist.

There are no listed awards connected to A. H. Schatz in the available data, and this scientist is currently living.

Best Publications

  • The construction of preconditioners for elliptic problems by substructuring. I

    J H Bramble;J E Pasciak;A H Schatz

  • An observation concerning Ritz-Galerkin methods with indefinite bilinear forms

    Alfred H. Schatz

  • Interior estimates for Ritz-Galerkin methods

    Joachim A. Nitsche;Alfred H. Schatz

  • Higher order local accuracy by averaging in the finite element method

    J. H. Bramble;A. H. Schatz

  • Interior maximum-norm estimates for finite element methods, part II

    A. H. Schatz;L. B. Wahlbin

  • An iterative method for elliptic problems on regions partitioned into substructures

    J H Bramble;J E Pasciak;A H Schatz

  • Crosswind Smear and Pointwise Errors in Streamline Diffusion Finite Element Methods

    C. Johnson;A. H. Schatz;L. B. Wahlbin

  • Maximum norm estimates in the finite element method on plane polygonal domains. I

    A. H. Schatz;L. B. Wahlbin

  • Superconvergence in finite element methods and meshes that are locally symmetric with respect to a point

    A. H. Schatz;I. H. Sloan;L. B. Wahlbin

  • A preconditioning technique for the efficient solution of problems with local grid refinement

    James H. Bramble;Richard E. Ewing;Joseph E. Pasciak;Alfred H. Schatz

  • On the quasi-optimality in _{∞} of the ¹-projection into finite element spaces

    A. H. Schatz;L. B. Wahlbin

  • Some Convergence Estimates for Semidiscrete Galerkin Type Approximations for Parabolic Equations

    J. H. Bramble;A. H. Schatz;V. Thomée;L. B. Wahlbin

  • Rayleigh‐Ritz‐Galerkin methods for dirichlet's problem using subspaces without boundary conditions

    James H. Bramble;Alfred H. Schatz

  • On the finite element method for singularly perturbed reaction-diffusion problems in two and one dimensions

    A. H. Schatz;L. B. Wahlbin

  • Pointwise error estimates and asymptotic error expansion inequalities for the finite element method on irregular grids: part I. global estimates

    Alfred H. Schatz

  • Maximum norm stability and error estimates in parabolic finite element equations

    A. H. Schatz;V. Thomée;L. B. Wahlbin

  • Maximum norm estimates in the finite element method on plane polygonal domains. II. Refinements

    A. H. Schatz;L. B. Wahlbin

  • A weak discrete maximum principle and stability of the finite element method in _{∞} on plane polygonal domains. I

    Alfred H. Schatz

  • Some new error estimates for Ritz-Galerkin methods with minimal regularity assumptions

    Alfred H. Schatz;Junping Wang

  • Asymptotically exact a posteriori estimators for the pointwise gradient error on each element in irregular meshes. Part 1: a smooth problem and globally quasi-uniform meshes

    W. Hoffmann;A. H. Schatz;B. Wahlbin;G. Wittum

Frequent Co-Authors

James H. Bramble
James H. Bramble Texas A&M University
Vidar Thomée
Vidar Thomée Chalmers University of Technology
Joseph E. Pasciak
Joseph E. Pasciak Texas A&M University
Johnny Guzmán
Johnny Guzmán Brown University
Wolfgang L. Wendland
Wolfgang L. Wendland University of Stuttgart
Richard E. Ewing
Richard E. Ewing Texas A&M University
Claes Johnson
Claes Johnson Royal Institute of Technology
Ian H. Sloan
Ian H. Sloan University of New South Wales

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