4.7 Article

Error analysis of a residual-based stabilization-motivated POD-ROM for incompressible flows

相关参考文献

注意:仅列出部分参考文献,下载原文获取全部文献信息。
Article Mathematics, Applied

ERROR ANALYSIS OF PROPER ORTHOGONAL DECOMPOSITION STABILIZED METHODS FOR INCOMPRESSIBLE FLOWS

Julia Novo et al.

Summary: This study examines the Proper Orthogonal Decomposition (POD) stabilized methods for the Navier-Stokes equations and analyzes two cases for approximating velocity and pressure. The numerical experiments demonstrate the accuracy and performance of the schemes in different scenarios.

SIAM JOURNAL ON NUMERICAL ANALYSIS (2021)

Article Mathematics, Applied

Certified Reduced Basis VMS-Smagorinsky model for natural convection flow in a cavity with variable height

Francesco Ballarin et al.

COMPUTERS & MATHEMATICS WITH APPLICATIONS (2020)

Article Computer Science, Interdisciplinary Applications

Data -driven POD-Galerkin reduced order model for turbulent flows

Saddam Hijazi et al.

JOURNAL OF COMPUTATIONAL PHYSICS (2020)

Article Mathematics, Applied

NUMERICAL ANALYSIS OF A PROJECTION-BASED STABILIZED POD-ROM FOR INCOMPRESSIBLE FLOWS

Samuele Rubino

SIAM JOURNAL ON NUMERICAL ANALYSIS (2020)

Article Computer Science, Interdisciplinary Applications

A stabilized POD model for turbulent flows over a range of Reynolds numbers: Optimal parameter sampling and constrained projection

Lambert Fick et al.

JOURNAL OF COMPUTATIONAL PHYSICS (2018)

Article Mathematics, Applied

Analysis of the grad-div stabilization for the time-dependent Navier-Stokes equations with inf-sup stable finite elements

Javier de Frutos et al.

ADVANCES IN COMPUTATIONAL MATHEMATICS (2018)

Article Thermodynamics

Optimal flow control using a POD-based reduced-order model

Alexandra Tallet et al.

NUMERICAL HEAT TRANSFER PART B-FUNDAMENTALS (2016)

Article Mathematics, Applied

A minimum residual projection to build coupled velocity-pressure POD-ROM for incompressible Navier-Stokes equations

A. Tallet et al.

COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION (2015)

Article Engineering, Multidisciplinary

SUPG reduced order models for convection-dominated convection-diffusion-reaction equations

Swetlana Giere et al.

COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING (2015)

Article Engineering, Multidisciplinary

Supremizer stabilization of POD-Galerkin approximation of parametrized steady incompressible Navier-Stokes equations

Francesco Ballarin et al.

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING (2015)

Article Computer Science, Interdisciplinary Applications

A numerical investigation of velocity-pressure reduced order models for incompressible flows

Alfonso Caiazzo et al.

JOURNAL OF COMPUTATIONAL PHYSICS (2014)

Article Mathematics, Applied

Variational Multiscale Proper Orthogonal Decomposition: Navier-Stokes Equations

Traian Iliescu et al.

NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS (2014)

Article Mathematics, Applied

A high order term-by-term stabilization solver for incompressible flow problems

T. Chacon Rebollo et al.

IMA JOURNAL OF NUMERICAL ANALYSIS (2013)

Article Engineering, Multidisciplinary

An optimal projection method for the reduced-order modeling of incompressible flows

C. Leblond et al.

COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING (2011)

Article Mechanics

On investigation of particle dispersion by a POD approach

C. Allery et al.

INTERNATIONAL APPLIED MECHANICS (2008)

Article Mathematics, Applied

Numerical solution of parametrized Navier-Stokes equations by reduced basis methods

Alfio Quarteroni et al.

NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS (2007)

Article Engineering, Multidisciplinary

On the stability of the reduced basis method for Stokes equations in parametrized domains

Glanluigi Rozza et al.

COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING (2007)

Article Mathematics, Applied

Model reduction for compressible flows using POD and Galerkin projection

CW Rowley et al.

PHYSICA D-NONLINEAR PHENOMENA (2004)

Review Engineering, Aerospace

Reduced-order modeling: new approaches for computational physics

DJ Lucia et al.

PROGRESS IN AEROSPACE SCIENCES (2004)

Article Engineering, Mechanical

Application of proper orthogonal decomposition to structural vibration analysis

S Han et al.

MECHANICAL SYSTEMS AND SIGNAL PROCESSING (2003)

Article Acoustics

Active control of flexible structures using principal component analysis in the time domain

AS Al-Dmour et al.

JOURNAL OF SOUND AND VIBRATION (2002)

Article Mathematics, Applied

Galerkin proper orthogonal decomposition methods for parabolic problems

K Kunisch et al.

NUMERISCHE MATHEMATIK (2001)