Hochschulschrift

Optimal Monte Carlo algorithms for integral equations in Sobolev spaces

to connected objects

Location: Deutsche Nationalbibliothek Frankfurt am Main

ISBN: 9783826597305
3826597303

Dimensions: 21 cm

Extent: 6, 78 S.

Language: Englisch

Notes: graph. Darst.
Zugl.: Kaiserslautern, Univ., Diss., 2001

Keyword: Fredholm-Integralgleichung
Numerisches Verfahren

Event: Veröffentlichung

(where): Aachen

(who): Shaker

(when): 2002

Creator: Timmer, Johannes

Table of contents: https://d-nb.info/963483064/04

Rights: Bei diesem Objekt liegt nur das Inhaltsverzeichnis digital vor. Der Zugriff darauf ist unbeschränkt möglich.

Last update: 11.03.2025, 12:27 PM CET

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Hochschulschrift

Associated

Timmer, Johannes
Shaker

Time of origin

2002

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Optimal Monte Carlo algorithms for integral equations in Sobolev spaces

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Time of origin

Other Objects (12)

Sobolev spaces

Sobolev spaces of infinite order and differential equations

Weighted sobolev spaces

Sobolev spaces : with applications to elliptic partial differential equations

Sobolev spaces on domains

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An introduction to Sobolev spaces and interpolation spaces

Spaces of Besov-Hardy-Sobolev type

Some applications of weighted Sobolev spaces

Sobolev spaces

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Weighted sobolev spaces

Sobolev spaces : with applications to elliptic partial differential equations

Sobolev spaces on domains

Sobolev spaces on Riemannian manifolds

Sobolev gradient and differential equations

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Sobolev spaces of fractional order, Nemytskij operators and nonlinear partial differential equations

An introduction to Sobolev spaces and interpolation spaces

Spaces of Besov-Hardy-Sobolev type

Some applications of weighted Sobolev spaces

Sobolev spaces

Sobolev spaces of infinite order and differential equations

Weighted sobolev spaces

Sobolev spaces : with applications to elliptic partial differential equations

Sobolev spaces on domains

Sobolev spaces on Riemannian manifolds

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An introduction to Sobolev spaces and interpolation spaces

Spaces of Besov-Hardy-Sobolev type

Some applications of weighted Sobolev spaces

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