Suchergebnisse - Fictitious domain methods for initial value and initial-boundary value problems involving PDEs

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  1. 1

    FINITE-ELEMENT METHODS FOR SOLVING INITIAL-BOUNDARY VALUE PROBLEMS von HOUSTIS, ELIAS NICHOLAOS

    ISBN: 9798660633874
    Veröffentlicht: ProQuest Dissertations & Theses 01.01.1974
    Volltext
    Dissertation
  2. 2

    Parallel fictitious domain method for a non-linear elliptic neumann boundary value problem von Rossi, Tuomo, Toivanen, Jari

    ISSN: 1070-5325, 1099-1506
    Veröffentlicht: Chichester, UK John Wiley & Sons, Ltd 01.01.1999
    Veröffentlicht in Numerical linear algebra with applications (01.01.1999)
    “… Parallelization of the algebraic fictitious domain method is considered for solving Neumann boundary value problems with variable coefficients …”
    Volltext
    Journal Article
  3. 3

    A local projection stabilization of fictitious domain method for elliptic boundary value problems von Amdouni, S., Moakher, M., Renard, Y.

    ISSN: 0168-9274, 1873-5460
    Veröffentlicht: Elsevier 2014
    Veröffentlicht in Applied numerical mathematics (2014)
    “… In this paper, a new consistent method based on local projections for the stabilization of a Dirichlet condition is presented in the framework of finite element method with a fictitious domain approach …”
    Volltext
    Journal Article
  4. 4

    A Finite Difference Fictitious Domain Wavelet Method for Solving Dirichlet Boundary Value Problem von Boateng, Francis Ohene, Ackora-Prah, Joseph, Barnes, Benedict, Amoah-Mensah, John

    ISSN: 1307-5543, 1307-5543
    Veröffentlicht: 05.08.2021
    Veröffentlicht in European journal of pure and applied mathematics (05.08.2021)
    “… In this paper, we introduce a Finite Difference Fictitious Domain Wavelet Method (FDFDWM …”
    Volltext
    Journal Article
  5. 5

    A local projection stabilization of fictitious domain method for elliptic boundary value problems von Amdouni, S., Moakher, M., Renard, Y.

    ISSN: 0168-9274, 1873-5460
    Veröffentlicht: Elsevier B.V 01.02.2014
    Veröffentlicht in Applied numerical mathematics (01.02.2014)
    “… In this paper, a new consistent method based on local projections for the stabilization of a Dirichlet condition is presented in the framework of finite element method with a fictitious domain approach …”
    Volltext
    Journal Article
  6. 6

    Fictitious domain method and separated representations for the solution of boundary value problems on uncertain parameterized domains von Nouy, A., Chevreuil, M., Safatly, E.

    ISSN: 0045-7825, 1879-2138
    Veröffentlicht: Kidlington Elsevier B.V 01.01.2011
    “… ► We propose a tensor-based method for the solution of PDEs defined on uncertain parameterized domains …”
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    Journal Article
  7. 7

    A Fictitious Time Integration Method for a Quasilinear Elliptic Boundary Value Problem, Defined in an Arbitrary Plane Domain von Liu, Chein-Shan

    ISSN: 1546-2218, 1546-2226
    Veröffentlicht: Henderson Tech Science Press 2009
    Veröffentlicht in Computers, materials & continua (2009)
    “… However, the above paper only considered a rectangular domain in the plane, and did not treat the difficulty arisen from the quasilinear PDE defined in an arbitrary plane domain …”
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    Journal Article
  8. 8

    A Pseudospectral Fictitious Point Method for High Order InitialBoundary Value Problems von Fornberg, Bengt

    ISSN: 1064-8275, 1095-7197
    Veröffentlicht: Philadelphia Society for Industrial and Applied Mathematics 01.01.2006
    Veröffentlicht in SIAM journal on scientific computing (01.01.2006)
    “… These can lead to severe time stepping difficulties for PDEs. This is especially the case for equations with high order derivatives in space, requiring multiple conditions at one or both boundaries …”
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    Journal Article
  9. 9

    A pseudospectral fictitious point method for high order initial-boundary value problems von FORNBERG, Bengt

    ISSN: 1064-8275
    Veröffentlicht: Philadelphia, PA Society for Industrial and Applied Mathematics 2007
    Veröffentlicht in SIAM journal on scientific computing (2007)
    Volltext
    Journal Article
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    A fictitious domain decomposition method for the solution of partially axisymmetric acoustic scattering problems. I. Dirichlet boundary conditions von Farhat, Ch, Hetmaniuk, U

    ISSN: 0029-5981
    Veröffentlicht: 30.07.2002
    “… We present a fictitious domain decomposition method for the fast solution of high-frequency acoustic scattering problems characterized by a partially axisymmetric sound-soft scatterer …”
    Volltext
    Journal Article
  13. 13

    The fictitious domain method with L 2 ‐penalty for the Stokes problem with the Dirichlet boundary condition von Zhou, Guanyu

    ISSN: 0749-159X, 1098-2426
    Veröffentlicht: 01.05.2018
    “… We consider the fictitious domain method with L 2 ‐penalty for the Stokes problem with the Dirichlet boundary condition …”
    Volltext
    Journal Article
  14. 14

    Fictitious domain method with boundary value correction using penalty-free Nitsche method von Boiveau, Thomas, Burman, Erik, Claus, Susanne, Larson, Mats G

    ISSN: 2331-8422
    Veröffentlicht: Ithaca Cornell University Library, arXiv.org 14.10.2016
    Veröffentlicht in arXiv.org (14.10.2016)
    “… In this paper, we consider a fictitious domain approach based on a Nitsche type method without penalty …”
    Volltext
    Paper
  15. 15

    The fictitious domain method for the Stokes problem with Neumann/free-traction boundary condition von Zhou, Guanyu

    ISSN: 0916-7005, 1868-937X
    Veröffentlicht: Tokyo Springer Japan 01.08.2017
    Veröffentlicht in Japan journal of industrial and applied mathematics (01.08.2017)
    “… We consider the fictitious domain method for the Stokes problem with Neumann/free-traction boundary condition …”
    Volltext
    Journal Article
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    The fictitious domain method with H1-penalty for the Stokes problem with Dirichlet boundary condition von Zhou, Guanyu

    ISSN: 0168-9274, 1873-5460
    Veröffentlicht: Elsevier B.V 01.01.2018
    Veröffentlicht in Applied numerical mathematics (01.01.2018)
    “… We consider the fictitious domain method with H1-penalty for the Stokes problem with Dirichlet boundary condition …”
    Volltext
    Journal Article
  17. 17

    The fictitious domain method with L2‐penalty for the Stokes problem with the Dirichlet boundary condition von Zhou, Guanyu

    ISSN: 0749-159X, 1098-2426
    Veröffentlicht: New York Wiley Subscription Services, Inc 01.05.2018
    “… We consider the fictitious domain method with L2‐penalty for the Stokes problem with the Dirichlet boundary condition …”
    Volltext
    Journal Article
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    A consistent sharp interface fictitious domain method for moving boundary problems with arbitrarily polyhedral mesh von Chai, Guoliang, Wang, Le, Gu, Zhaolin, Yu, Chunlei, Zhang, Yigen, Shu, Qinglin, Su, Junwei

    ISSN: 0271-2091, 1097-0363
    Veröffentlicht: Hoboken, USA John Wiley & Sons, Inc 01.07.2021
    “… A consistent, sharp interface fully Eulerian fictitious domain method is proposed in this article for moving boundary problems …”
    Volltext
    Journal Article
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    A fictitious domain decomposition method for the solution of partially axisymmetric acoustic scattering problems. Part 2: Neumann boundary conditions von Hetmaniuk, U., Farhat, C.

    ISSN: 0029-5981, 1097-0207
    Veröffentlicht: Chichester, UK John Wiley & Sons, Ltd 07.09.2003
    “… We present a fictitious domain decomposition method for the fast solution of acoustic scattering problems characterized by a partially axisymmetric sound‐hard scatterer …”
    Volltext
    Journal Article
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    Error Bounds for a Fictitious Domain Method with Lagrange Multiplier Treatment on the Boundary for a Dirichlet Problem von Pan, Tsorng-Whay

    ISSN: 0916-7005, 1868-937X
    Veröffentlicht: Heidelberg Springer Nature B.V 01.02.1998
    Veröffentlicht in Japan journal of industrial and applied mathematics (01.02.1998)
    “… In this article we obtain discrete inf-sup conditions and error bounds for a fictitious domain with Lagrange multiplier treatment for the boundary condition on the curved boundary to an elliptic …”
    Volltext
    Journal Article