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  1. No Access

    Article

    On the convergence of characteristic finite-difference methods of high accuracy for quasi-linear hyperbolic equations

    Hans J. Stetter in Numerische Mathematik (1961)

  2. No Access

    Article

    Maximum bounds for the solutions of initial value problems for partial difference equations

    Hans J. Stetter in Numerische Mathematik (1963)

  3. No Access

    Article

    Asymptotic expansions for the error of discretization algorithms for non-linear functional equations

    Hans J. Stetter in Numerische Mathematik (1965)

  4. No Access

    Article

    Numerical approximation of Fourier-transforms

    A method has been presented for the numerical evaluation of the integrals occuring in Fourier transformation which is based upon the approximation of the transform as a function of its variable co. The numeric...

    Hans J. Stetter in Numerische Mathematik (1966)

  5. No Access

    Article

    Buchbesprechungen

    H. Kremser, H. Scholz, H. Brusberg, H. Adler, Hans J. Stetter, J. Heinhold… in Computing (1966)

  6. No Access

    Article

    Buchbesprechungen

    H. Lorenz, M. Paul, Hans J. Stetter, W. Baron, H. J. Stetter, H. Will… in Computing (1975)

  7. No Access

    Article

    The defect correction principle and discretization methods

    Recently, a number of closely related techniques for error estimation and iterative improvement in discretization algorithms have been proposed. In this article, we expose the common structural principle of al...

    Hans J. Stetter in Numerische Mathematik (1978)

  8. No Access

    Article

    Professor Rudolf Inzinger

    Hans J. Stetter in Computing (1980)

  9. No Access

    Article

    Professor R. Albrecht, 60 years

    Hans J. Stetter in Computing (1985)

  10. No Access

    Article

    Professor W. Knödel, 60 years

    Rul Gunzenhäuser, Hans J. Stetter in Computing (1986)

  11. No Access

    Article

    Multivariate polynomial equations with multiple zeros solved by matrix eigenproblems

    The eigenproblem method calculates the solutions of systems of polynomial equations \( f_1(x_1, \ldots , x_s)=0,\ldots,f_m(x_1, \ldots , x_s)=0\) . It consists in fixing a suit...

    H. Michael Möller, Hans J. Stetter in Numerische Mathematik (1995)