World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
52
Citations
22733
World Ranking
935
National Ranking
440

Overview

Werner C. Rheinboldt was affiliated with the University of Pittsburgh in the United States during their academic career. The available data does not detail specific research papers, co-authors, publication venues, or book publications associated with this individual.

As such, information on the main fields and subfields of study, recent papers, frequent collaboration partners, and typical publication outlets is not documented in the accessible records.

There are no recorded awards or honors linked to Werner C. Rheinboldt in the provided data.

While detailed aspects of their research contributions remain unspecified, the affiliation with a major research university like the University of Pittsburgh indicates engagement in academic activities within their discipline.

Best Publications

  • Iterative solution of nonlinear equations in several variables

    Unknown

  • A‐posteriori error estimates for the finite element method

    I. Babuška;W. C. Rheinboldt

  • An adaptive continuation process for solving systems of nonlinear equations

    Unknown

  • Numerical analysis of parametrized nonlinear equations

    Werner C. Rheinboldt

  • A unified convergence theory for a class of iterative processes.

    Werner C. Rheinboldt

  • A locally parameterized continuation process

    Unknown

  • A mesh-independence principle for operator equations and their discretizations

    F A Potra;W C Rheinboldt;K Böhmer;E L Allgower

  • Theoretical and numerical analysis of differential-algebraic equations

    Patrick J. Rabier;Werner C. Rheinboldt

  • Adaptive approaches and reliability estimations in finite element analysis

    Ivo M Babuska;W. C. Rheinboldt

  • Differential-algebraic systems as differential equations on manifolds

    Unknown

  • On the Error Behavior of the Reduced Basis Technique for Nonlinear Finite Element Approximations

    J. P. Fink;W. C. Rheinboldt

  • Reliable error estimation and mesh adaptation for the finite element method

    Ivo Babuska;Werner C Rheinboldt

  • A Geometric Treatment of Implicit Differential-Algebraic Equations

    Patrick J. Rabier;Werner C. Rheinboldt

  • Analysis of Optimal Finite Element Meshes in R1

    I. Babuska;W. C. Rheinboldt

  • A Posteriori Error Analysis of Finite Element Solutions for One-Dimensional Problems

    Ivo Babuska;Werner C. Rheinboldt

  • On P- and S-functions and related classes of n-dimensional nonlinear mappings

    Unknown

  • Monotone Iterations for Nonlinear Equations with Application to Gauss-Seidel Methods

    James M. Ortega;Werner C. Rheinboldt

  • On a Data Structure for Adaptive Finite Element Mesh Refinements

    Werner C. Rheinboldt;Charles K. Mesztenyi

  • Solution Fields of Nonlinear Equations and Continuation Methods

    Unknown

  • On the computation of multi-dimensional solution manifolds of parametrized equations

    Werner C. Rheinboldt

  • Nonholonomic Motion of Rigid Mechanical Systems from a DAE Viewpoint

    Patrick J. Rabier;Werner C. Rheinboldt

  • Numerical Methods for a Class of Finite Dimensional Bifurcation Problems

    Werner C. Rheinboldt

  • A General Existence and Uniqueness Theorem for Implicit Differential- Algebraic Equations

    Patrick J. Rabier;Werner C. Rheinboldt

  • On Impasse Points of Quasilinear Differential Algebraic Equations

    Patrick J. Rabier;Werner C. Rheinboldt

  • Analysis of optimal finite-element meshes in ¹

    I. Babuška;W. C. Rheinboldt

  • Pathways to Solutions, Fixed Points, and Equilibria.

    Werner C. Rheinboldt;C. B. Garcia;W. I. Zangwill

Frequent Co-Authors

Ivo Babuška
Ivo Babuška The University of Texas at Austin
Victor R. Basili
Victor R. Basili University of Maryland, College Park
Rami Melhem
Rami Melhem University of Pittsburgh
Florian A. Potra
Florian A. Potra University of Maryland, Baltimore County

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For those interested in expanding their skill set alongside a Mathematics degree, several online programs offer flexible and affordable options. Many students pursue a cheap masters in finance to complement their analytical strengths with financial expertise, opening doors to careers in investment, banking, and risk management.

Alternatively, if leadership and business acumen are your goals, exploring accelerated programs like the fastest online MBA can be a strategic move. These programs allow professionals to gain a competitive edge without long interruptions to their career.

Marketing is another avenue where a solid math foundation proves valuable. Enrolling in an online marketing degree can help leverage data-driven decision making for digital campaigns and consumer insights, making graduates highly sought after in the marketing industry.

For those seeking a fast and cost-effective business education, consider exploring the cheapest 1 year online MBA programs. These programs offer an efficient path to advancing careers while managing time and financial commitments.

Best Scientists Citing Werner C. Rheinboldt

Recently Published Articles