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Correct energy evolution of stabilized formulations: the relation between VMS, SUPG and GLS via dynamic orthogonal small-scales and isogeometric analysis. I: The convective-diffusive context - MaRDI portal

Correct energy evolution of stabilized formulations: the relation between VMS, SUPG and GLS via dynamic orthogonal small-scales and isogeometric analysis. I: The convective-diffusive context (Q2310705)

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English	Correct energy evolution of stabilized formulations: the relation between VMS, SUPG and GLS via dynamic orthogonal small-scales and isogeometric analysis. I: The convective-diffusive context	scientific article

Statements

scholarly article

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Correct energy evolution of stabilized formulations: the relation between VMS, SUPG and GLS via dynamic orthogonal small-scales and isogeometric analysis. I: The convective-diffusive context (English)

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M. F. P. ten Eikelder

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Computer Methods in Applied Mechanics and Engineering

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publication date

6 April 2020

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full work available at URL

https://arxiv.org/abs/1711.08335

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http://resolver.tudelft.nl/uuid:51505ede-0121-4b24-aebe-07d45193e3fc

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zbMATH Keywords

correct-energy behavior

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stabilized finite element methods

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isogeometric analysis

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dynamic orthogonal small-scales

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residual-based variational multiscale method

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MaRDI profile type

MaRDI publication profile

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Streamline upwind/Petrov-Galerkin formulations for convection dominated flows with particular emphasis on the incompressible Navier-Stokes equations

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A new finite element formulation for computational fluid dynamics. VIII. The Galerkin/least-squares method for advective-diffusive equations

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Multiscale phenomena: Green's functions, the Dirichlet-to-Neumann formulation, subgrid scale models, bubbles and the origins of stabilized methods

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The variational multiscale method -- a paradigm for computational mechanics

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Stabilized finite element approximation of transient incompressible flows using orthogonal subscales

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Time dependent subscales in the stabilized finite element approximation of incompressible flow problems

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Variational Multiscale Analysis: the Fine‐scale Green’s Function, Projection, Optimization, Localization, and Stabilized Methods

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A variational multiscale method for the large eddy simulation of compressible turbulent flows on unstructured meshes --application to vortex shedding

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Sensitivity of the scale partition for variational multiscale large-eddy simulation of channel flow

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The role of continuity in residual-based variational multiscale modeling of turbulence

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Variational multiscale residual-based turbulence modeling for large eddy simulation of incompressible flows

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Residual-based variational multiscale simulation of free surface flows

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Large eddy simulation of turbulent Taylor-Couette flow using isogeometric analysis and the residual-based variational multiscale method

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Isogeometric analysis of free-surface flow

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New directions and challenging computations in fluid dynamics modeling with stabilized and multiscale methods

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Isogeometric analysis: CAD, finite elements, NURBS, exact geometry and mesh refinement

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Isogeometric fluid-structure interaction analysis with applications to arterial blood flow

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Isogeometric fluid structure interaction analysis with emphasis on non-matching discretizations, and with application to wind turbines

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ISOGEOMETRIC DIVERGENCE-CONFORMING B-SPLINES FOR THE STEADY NAVIER–STOKES EQUATIONS

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Isogeometric divergence-conforming B-splines for the unsteady Navier-Stokes equations

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A new finite element formulation for computational fluid dynamics. III: The generalized streamline operator for multidimensional advective- diffusive systems

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A new finite element formulation for computational fluid dynamics. IV: A discontinuity-capturing operator for multidimensional advective-diffusive systems

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Stabilized finite element methods. I.: Application to the advective- diffusive model

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Stabilized finite element methods. II: The incompressible Navier-Stokes equations

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The continuous Galerkin method is locally conservative

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Conservation properties for the Galerkin and stabilised forms of the advection--diffusion and incompressible Navier--Stokes equations

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What are \(C\) and \(h\)?: Inequalities for the analysis and design of finite element methods

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A Time Integration Algorithm for Structural Dynamics With Improved Numerical Dissipation: The Generalized-α Method

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Finite element stabilization parameters computed from element matrices and vectors

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Identifiers

zbMATH Open document ID

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10.1016/j.cma.2017.11.020

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Mathematics Subject Classification ID

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zbMATH DE Number

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Sitelinks

Mathematics(1 entry)

mardi Publication:2310705

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