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A Discrete Hilbert Transform with Circle Packings
A Discrete Hilbert Transform with Circle Packings
Knygos.lt klubas Knygos.lt nariams
83,57 €
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Dominik Volland studies the construction of a discrete counterpart to the Hilbert transform in the realm of a nonlinear discrete complex analysis given by circle packings. The Hilbert transform is closely related to Riemann-Hilbert problems which have been studied in the framework of circle packings by E. Wegert and co-workers since 2009. The author demonstrates that the discrete Hilbert transform is well-defined in this framework by proving a conjecture on discrete problems formulated by Weger…
  • Leidėjas:
  • Metai: 2018
  • ISBN-10: 3658204567
  • ISBN-13: 9783658204563
  • Formatas: 14.8 x 21 x 0.6 cm, minkšti viršeliai
  • Kalba: Anglų

A Discrete Hilbert Transform with Circle Packings (el. knyga) (skaityta knyga) | knygos.lt

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Dominik Volland studies the construction of a discrete counterpart to the Hilbert transform in the realm of a nonlinear discrete complex analysis given by circle packings. The Hilbert transform is closely related to Riemann-Hilbert problems which have been studied in the framework of circle packings by E. Wegert and co-workers since 2009. The author demonstrates that the discrete Hilbert transform is well-defined in this framework by proving a conjecture on discrete problems formulated by Wegert. Moreover, he illustrates its properties by carefully chosen numerical examples.

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  • Autorius: Dominik Volland
  • Leidėjas:
  • Metai: 2018
  • ISBN-10: 3658204567
  • ISBN-13: 9783658204563
  • Formatas: 14.8 x 21 x 0.6 cm, minkšti viršeliai
  • Kalba: Anglų

Dominik Volland studies the construction of a discrete counterpart to the Hilbert transform in the realm of a nonlinear discrete complex analysis given by circle packings. The Hilbert transform is closely related to Riemann-Hilbert problems which have been studied in the framework of circle packings by E. Wegert and co-workers since 2009. The author demonstrates that the discrete Hilbert transform is well-defined in this framework by proving a conjecture on discrete problems formulated by Wegert. Moreover, he illustrates its properties by carefully chosen numerical examples.

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