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Showing 1-20 of 43 results
  1. Factorisations of the Helmholtz Operator, Radó’s Theorem, and Clifford Analysis

    Radó’s theorem for holomorphic functions asserts that if a continuous function is holomorphic on the complement of its zero locus, then it is...

    C. Gonzalez–Flores, E. S. Zeron in Advances in Applied Clifford Algebras
    Article 28 October 2010
  2. Phase Diagrams of Meromorphic Functions

    The paper demonstrates the use of phase diagrams as tools for visualizing and exploring meromorphic functions. With any such function ...

    Article 17 November 2010
  3. Inversion of Analytic Functions via Canonical Polynomials: A Matrix Approach

    An alternative to Lagrange inversion for solving analytic systems is our technique of dual vector fields. We implement this approach using matrix...

    Philip Feinsilver, René Schott in Mathematics in Computer Science
    Article 15 October 2007
  4. Regularization by Free Additive Convolution, Square and Rectangular Cases

    Serban T. Belinschi, Florent Benaych-Georges, Alice Guionnet in Complex Analysis and Operator Theory
    Article 15 July 2008
  5. Atoms and regularity for measures in a partially defined free convolution semigroup

    Consider a Borel probability measure μ on the real line, and denote by { μ t : t ≥1} the free additive convolution semigroup defined by Nica and...

    S. T. Belinschi, H. Bercovici in Mathematische Zeitschrift
    Article 27 April 2004
  6. Ordinary and strong density continuity of complex analytic functions

    In the paper we prove that the complex analytic functions are (ordinarily) density continuous. This stays in contrast with the fact that even such a...

    Krzysztof Ciesielski in Periodica Mathematica Hungarica
    Article 01 August 1995
  7. Z

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  8. J

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  9. E

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  10. K

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  11. V

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  12. G

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  13. N

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  14. B

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  15. H

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  16. C

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  17. P

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  18. J

    An inequality estimating the rate of decrease of the best approximation error of a function by trigonometric or algebraic polynomials in dependence...
    N. P. Korneĭchuk, V. P. Motornyĭ, ... V. A. Il’in in Encyclopaedia of Mathematics
    Chapter 1995
  19. L

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  20. A

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
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