Towards efficient backward-in-time adjoint computations using data compression techniques
type: Item
instance of: scholarly article
title: Towards efficient backward-in-time adjoint computations using data compression techniques
zbMATH Open document ID: 1423.76222
author: Xianqiang Yang
published in: Computer Methods in Applied Mechanics and Engineering
publication date: 2019-03-26T00:00:00Z
full work available at URL: https://www.osti.gov/biblio/1141564
Mathematics Subject Classification ID: 76M10
Mathematics Subject Classification ID: 65M60
Mathematics Subject Classification ID: 35Q30
Mathematics Subject Classification ID: 35Q35
Mathematics Subject Classification ID: 65M15
Mathematics Subject Classification ID: 76D05
zbMATH DE Number: 7042601
zbMATH Keywords: data compression
zbMATH Keywords: adjoint problem
zbMATH Keywords: error analysis
zbMATH Keywords: Navier-Stokes
describes a project that uses: Gaasp
describes a project that uses: revolve
MaRDI profile type: Publication
OpenAlex ID: W2019737798
cites work: Q4797885
cites work: Q5690463
cites work: A Posteriori Error Bounds and Global Error Control for Approximation of Ordinary Differential Equations
cites work: An A Posteriori–A Priori Analysis of Multiscale Operator Splitting
cites work: A posteriori error analysis of IMEX multi-step time integration methods for advection-diffusion-reaction equations
cites work: A Posteriori Analysis and Adaptive Error Control for Multiscale Operator Decomposition Solution of Elliptic Systems I: Triangular Systems
cites work: A Posteriori Analysis and Improved Accuracy for an Operator Decomposition Solution of a Conjugate Heat Transfer Problem
cites work: A posteriori error estimation and adaptive mesh refinement for a multiscale operator decomposition approach to fluid-solid heat transfer
cites work: Checkpointing schemes for adjoint codes: Application to the meteorological model Meso-NH
cites work: Algorithm 799: revolve
cites work: Minimal Repetition Dynamic Checkpointing Algorithm for Unsteady Adjoint Calculation
cites work: Blockwise Adaptivity for Time Dependent Problems Based on Coarse Scale Adjoint Solutions
cites work: Q3126804
cites work: Estimating the error of numerical solutions of systems of reaction-diffusion equations
cites work: Approaches for adjoint-based a posteriori analysis of stabilized finite element methods
cites work: An optimal control approach to a posteriori error estimation in finite element methods
cites work: Preserving Symmetries in the Proper Orthogonal Decomposition
cites work: POD and CVT-based reduced-order modeling of Navier-Stokes flows
cites work: Model Reduction for Large-Scale Systems with High-Dimensional Parametric Input Space
cites work: Time series: theory and methods.
cites work: Reduced-order modeling of parameterized PDEs using time-space-parameter principal component analysis
cites work: Duality Based A Posteriori Error Estimation for Quasi-Periodic Solutions Using Time Averages
DOI: 10.1016/J.CMA.2014.12.001
description: scientific article; zbMATH DE number 7042601