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Advances in discretization methods[electronic resource] :discontinuities, virtual elements, fictitious domain methods /

紀錄類型:	書目-電子資源 : Monograph/item
杜威分類號:	512.2
書名/作者:	Advances in discretization methods : discontinuities, virtual elements, fictitious domain methods // edited by Giulio Ventura, Elena Benvenuti.
其他作者:	Ventura, Giulio.
出版者:	Cham : : Springer International Publishing :, 2016.
面頁冊數:	viii, 269 p. : : ill., digital ;; 24 cm.
Contained By:	Springer eBooks
標題:	Discontinuous groups.
標題:	Engineering.
標題:	Appl.Mathematics/Computational Methods of Engineering.
標題:	Computational Mathematics and Numerical Analysis.
標題:	Numerical and Computational Physics.
ISBN:	9783319412467
ISBN:	9783319412450
內容註:	1 Domenico Notaro, Laura Cattaneo, Luca Formaggia, Anna Scotti and Paolo Zunino: A Mixed Finite Element Method for Modeling the Fluid Exchange between Microcirculation and Tissue Interstitium -- 2 Sandra Pieraccini and Stefano Scialò: On a PDE-constrained optimization approach for flow simulations in fractured media -- 3 Bernd Flemisch, Alessio Fumagalli and Anna Scotti: A review of the XFEM-based approximation of flow in fractured porous media -- 4 Steffen Beese, Stefan Loehnert and Peter Wriggers: Modeling fracture in poly crystalline materials -- 5 C. Gurkan, S. Fernandez-Mendez, E. Sala-Lardies and M. Kronbichler: Extended hybridizable discontinuous galerkin (x-hdg) for interface problems -- 6 Yuan Jin, Olivier Pierard, Eric Wyart and Eric Bechet: Crack lip contact modeling based on Lagrangian multipliers with X-FEM -- 7 Thomas-Peter Fries, Markus Schatzer and Samir Omerovic: Stress intensity factors through crack-opening displacements in the XFEM -- 8 Matias Fernando Benedetto, Stefano Berrone and Andrea Borio: The Virtual Element Method for underground flow simulations in fractured media -- 9 Joe Collis and Paul Houston: Adaptive Discontinuous Galerkin Methods on Polytopic Meshes -- 10 Giulio Ventura and Claudia Tesei: Stabilized X-FEM for Heaviside and Nonlinear Enrichments -- 11 S. Berrone, A. Bonito, M. Verani: An Adaptive Fictitious Domain Method for elliptic problems -- 12 Thomas-Peter Fries, Markus Schatzer, Samir Omerovic: Higher-order accurate integration for cut elements with Chen-Babuska nodes.
摘要、提要註:	This book gathers selected contributions on emerging research work presented at the International Conference eXtended Discretization MethodS (X-DMS), held in Ferrara in September 2015. It highlights the most relevant advances made at the international level in the context of expanding classical discretization methods, like finite elements, to the numerical analysis of a variety of physical problems. The improvements are intended to achieve higher computational efficiency and to account for special features of the solution directly in the approximation space and/or in the discretization procedure. The methods described include, among others, partition of unity methods (meshfree, XFEM, GFEM), virtual element methods, fictitious domain methods, and special techniques for static and evolving interfaces. The uniting feature of all contributions is the direct link between computational methodologies and their application to different engineering areas.
電子資源:	http://dx.doi.org/10.1007/978-3-319-41246-7

Advances in discretization methods[electronic resource] :discontinuities, virtual elements, fictitious domain methods /
Advances in discretization methodsdiscontinuities, virtual elements, fictitious domain methods /[electronic resource] :edited by Giulio Ventura, Elena Benvenuti. - Cham :Springer International Publishing :2016. - viii, 269 p. :ill., digital ;24 cm. - SEMA SIMAI Springer series,v.122199-3041 ;. - SEMA SIMAI Springer series ;v.6..

1 Domenico Notaro, Laura Cattaneo, Luca Formaggia, Anna Scotti and Paolo Zunino: A Mixed Finite Element Method for Modeling the Fluid Exchange between Microcirculation and Tissue Interstitium -- 2 Sandra Pieraccini and Stefano Scialò: On a PDE-constrained optimization approach for flow simulations in fractured media -- 3 Bernd Flemisch, Alessio Fumagalli and Anna Scotti: A review of the XFEM-based approximation of flow in fractured porous media -- 4 Steffen Beese, Stefan Loehnert and Peter Wriggers: Modeling fracture in poly crystalline materials -- 5 C. Gurkan, S. Fernandez-Mendez, E. Sala-Lardies and M. Kronbichler: Extended hybridizable discontinuous galerkin (x-hdg) for interface problems -- 6 Yuan Jin, Olivier Pierard, Eric Wyart and Eric Bechet: Crack lip contact modeling based on Lagrangian multipliers with X-FEM -- 7 Thomas-Peter Fries, Markus Schatzer and Samir Omerovic: Stress intensity factors through crack-opening displacements in the XFEM -- 8 Matias Fernando Benedetto, Stefano Berrone and Andrea Borio: The Virtual Element Method for underground flow simulations in fractured media -- 9 Joe Collis and Paul Houston: Adaptive Discontinuous Galerkin Methods on Polytopic Meshes -- 10 Giulio Ventura and Claudia Tesei: Stabilized X-FEM for Heaviside and Nonlinear Enrichments -- 11 S. Berrone, A. Bonito, M. Verani: An Adaptive Fictitious Domain Method for elliptic problems -- 12 Thomas-Peter Fries, Markus Schatzer, Samir Omerovic: Higher-order accurate integration for cut elements with Chen-Babuska nodes.

This book gathers selected contributions on emerging research work presented at the International Conference eXtended Discretization MethodS (X-DMS), held in Ferrara in September 2015. It highlights the most relevant advances made at the international level in the context of expanding classical discretization methods, like finite elements, to the numerical analysis of a variety of physical problems. The improvements are intended to achieve higher computational efficiency and to account for special features of the solution directly in the approximation space and/or in the discretization procedure. The methods described include, among others, partition of unity methods (meshfree, XFEM, GFEM), virtual element methods, fictitious domain methods, and special techniques for static and evolving interfaces. The uniting feature of all contributions is the direct link between computational methodologies and their application to different engineering areas.

ISBN: 9783319412467

Standard No.: 10.1007/978-3-319-41246-7doiSubjects--Topical Terms:

670102
Discontinuous groups.

LC Class. No.: QA174.2

Dewey Class. No.: 512.2

Advances in discretization methods[electronic resource] :discontinuities, virtual elements, fictitious domain methods /
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505 0 $a 1 Domenico Notaro, Laura Cattaneo, Luca Formaggia, Anna Scotti and Paolo Zunino: A Mixed Finite Element Method for Modeling the Fluid Exchange between Microcirculation and Tissue Interstitium -- 2 Sandra Pieraccini and Stefano Scialò: On a PDE-constrained optimization approach for flow simulations in fractured media -- 3 Bernd Flemisch, Alessio Fumagalli and Anna Scotti: A review of the XFEM-based approximation of flow in fractured porous media -- 4 Steffen Beese, Stefan Loehnert and Peter Wriggers: Modeling fracture in poly crystalline materials -- 5 C. Gurkan, S. Fernandez-Mendez, E. Sala-Lardies and M. Kronbichler: Extended hybridizable discontinuous galerkin (x-hdg) for interface problems -- 6 Yuan Jin, Olivier Pierard, Eric Wyart and Eric Bechet: Crack lip contact modeling based on Lagrangian multipliers with X-FEM -- 7 Thomas-Peter Fries, Markus Schatzer and Samir Omerovic: Stress intensity factors through crack-opening displacements in the XFEM -- 8 Matias Fernando Benedetto, Stefano Berrone and Andrea Borio: The Virtual Element Method for underground flow simulations in fractured media -- 9 Joe Collis and Paul Houston: Adaptive Discontinuous Galerkin Methods on Polytopic Meshes -- 10 Giulio Ventura and Claudia Tesei: Stabilized X-FEM for Heaviside and Nonlinear Enrichments -- 11 S. Berrone, A. Bonito, M. Verani: An Adaptive Fictitious Domain Method for elliptic problems -- 12 Thomas-Peter Fries, Markus Schatzer, Samir Omerovic: Higher-order accurate integration for cut elements with Chen-Babuska nodes.
520 $a This book gathers selected contributions on emerging research work presented at the International Conference eXtended Discretization MethodS (X-DMS), held in Ferrara in September 2015. It highlights the most relevant advances made at the international level in the context of expanding classical discretization methods, like finite elements, to the numerical analysis of a variety of physical problems. The improvements are intended to achieve higher computational efficiency and to account for special features of the solution directly in the approximation space and/or in the discretization procedure. The methods described include, among others, partition of unity methods (meshfree, XFEM, GFEM), virtual element methods, fictitious domain methods, and special techniques for static and evolving interfaces. The uniting feature of all contributions is the direct link between computational methodologies and their application to different engineering areas.
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