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Homepage

Přihlášení

Přihlaste se účtem své organizace prostřednictvím eduID.

english česky
  • Publications
  • Institute
    • About us
    • Organigram
    • Management
    • Advisory Board
    • Annual reports and budgets
    • Information by 106/1999 Coll.
    • Whistleblowing
    • Exhibition of comp. technology
    • Privacy Policy
  • Research
    • Projects
    • Research subject
    • Awards
    • Best Publication Competition
    • Popularization
  • News
  • Applications
    • Transfer department
    • Applied Informatics
    • Competencies
    • References
  • Events
  • Library
    • About Library
    • Scientific Sources
    • Publications
    • Petr Hájek Library
  • Jobs
    • Job Offers
    • Topics for PhD studies
    • Radius Internships
  • Contacts
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  4. Scalable Sparse Linear Algebraic Solvers: Analysis, Development, Implementation and Application

Scalable Sparse Linear Algebraic Solvers: Analysis, Development, Implementation and Application

Období: 2001 — 2003
Poskytovatel: GA AV ČR

Publikace projektu

  • Theory of Convergence and Effects of Finite Precision Arithmetic in Krylov Subspace Methods (2001)
  • Matrix-Free Preconditioning using Partial Matrix Estimation (2004)
  • A Framework for Generalized Conjugate Gradient Methods - with Special Emphasis on Contributions by Rüdiger Weiss (2001)
  • On the Round-off Error Analysis of the Gram-Schmidt Algorithm with Reorthogonalization (2002)
  • Diffuse Interface Model of Microstructure Formation in Solidification with Anisotropy based on Finsler Geometry (2002)
  • Test Problems for Unconstrained Optimization (2003)
  • Interior-Point Method for Non-Linear Non-Convex Optimization (2004)
  • Effects of Problem Decomposition (Partitioning) on the Rate of Convergence of Parallel Numerical Algorithms (2003)
  • Residual and Backward Error Bounds in Minimum Residual Krylov Subspace Methods (2002)
  • A Framework for Generalized Conjugate Gradient Methods - with Special Emphasis on Contributions by Rüdiger Weiss (2002)
  • Bounds for the Least Squares Distance using Scaled Total Least Squares (2002)