Computational science -- ICCS 2020 : 20th International Conference, Amsterdam, The Netherlands, June 3-5, 2020, Proceedings. Part VII

Computational science -- ICCS 2020 : Part VII / 20th International Conference, Amsterdam, The Netherlands, June 3-5, 2020, Proceedings. Valeria V. Krzhizhanovskaya, Gábor Závodszky, Michael H. Lees, Jack J. Dongarra, Peter M. A. Sloot, Sérgio Brissos, João Teixeira (eds.).

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Bibliographic Details
Corporate Author: International Conference on Computational Science Amsterdam, Netherlands
Other Authors: Krzhizhanovskaya, Valeria V., Závodszky, Gábor, Lees, Michael H., Dongarra, J. J., Sloot, Peter, 1956-, Brissos, Sérgio, Teixeira, João
Format: eBook
Language:English
Published: Cham : Springer, 2020.
Series:Lecture notes in computer science ; 12143.
LNCS sublibrary. Theoretical computer science and general issues.
Subjects:
Computer science > Congresses.
Computational complexity > Congresses.
Computer science
Computational complexity
Artificial intelligence
Computer organization
Computer science > Mathematics
Computers
Optical data processing
proceedings (reports)
Conference papers and proceedings
Conference papers and proceedings.
Actes de congrès.
Online Access:Click for online access
Table of Contents:
  • Intro
  • Preface
  • Twenty Years of Computational Science
  • Organization
  • Contents
  • Part VII
  • Simulations of Flow and Transport: Modeling, Algorithms and Computation
  • Decoupled and Energy Stable Time-Marching Scheme for the Interfacial Flow with Soluble Surfactants
  • Abstract
  • 1 Introduction
  • 2 Governing Equation
  • 3 Numerical Scheme
  • 3.1 Energy Stable First-Order Scheme
  • 4 Numerical Results
  • 5 Conclusion
  • References
  • A Numerical Algorithm to Solve the Two-Phase Flow in Porous Media Including Foam Displacement
  • 1 Introduction
  • 2 Model Problem
  • 3 Numerical Method
  • 3.1 The Sequential Algorithm
  • 3.2 Hybrid Mixed Finite Element Method for Darcy Flow
  • 3.3 High Order Central-Upwind Scheme for the Transport Problem
  • 4 Numerical Results
  • 5 Conclusions and Remarks
  • References
  • A Three-Dimensional, One-Field, Fictitious Domain Method for Fluid-Structure Interactions
  • 1 Introduction
  • 2 One-Field Fictitious Domain Method
  • 2.1 Control Partial Differentiation Equations
  • 2.2 Finite Element Weak Form
  • 2.3 Discretisation in Time
  • 2.4 An Operator Splitting Scheme
  • 2.5 Linearisation of the Diffusion Step
  • 2.6 Iterative Linear Algebra Solver
  • 3 Numerical Experiments
  • 3.1 Oscillating Ball
  • 3.2 Oscillating Cylinder
  • 3.3 Oscillating Tri-Leaflets
  • 4 Conclusions
  • References
  • Multi Axes Sliding Mesh Approach for Compressible Viscous Flows
  • Abstract
  • 1 Introduction
  • 2 Numerical Approach
  • 2.1 Governing Equation
  • 2.2 Numerical Schemes
  • 2.3 Evaluation on a Boundary
  • 3 Sliding Mesh Approach
  • 3.1 Multi Axes Sliding Mesh Approach
  • 3.2 Multi Axes Sliding Mesh for Viscous Flow Computation
  • 3.2.1 Evaluation of the First Derivative on a Sliding Surface
  • 3.2.2 Evaluation of the First Derivative on an Element Having both a Sliding Surface and Boundary
  • 3.2.3 Prism Element on Sliding Surface
  • 4 Verification of the Multi Axes Sliding Mesh Approach
  • 4.1 Application to a Flow Around a Sphere
  • 4.2 Initial Mesh and Computational Conditions
  • 4.3 Computational Result
  • 5 Conclusion
  • Acknowledgments
  • References
  • Monolithic Arbitrary Lagrangian-Eulerian Finite Element Method for a Multi-domain Blood Flow-Aortic Wall Interaction Problem
  • 1 Introduction
  • 2 A Model of Fluid-Structure Interaction (FSI) Problem
  • 3 ALE Mapping and the Weak Form in ALE Description
  • 4 The Monolithic ALE Finite Element Approximation
  • 4.1 The Semi-discrete Scheme of ALE Finite Element Method
  • 4.2 The Fully Discrete Scheme of ALE Finite Element Method
  • 4.3 Nonlinear Iteration Algorithm
  • 5 Numerical Experiments
  • References
  • Morphing Numerical Simulation of Incompressible Flows Using Seamless Immersed Boundary Method
  • 1 Introduction
  • 2 Morphing Numerical Simulation Using Seamless Immersed Boundary Method
  • 2.1 Governing Equations
  • 2.2 Numerical Method
  • 2.3 Seamless Immersed Boundary Method

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