Designing polymer spin packs by tailored shape optimization techniques
type: Item
instance of: scholarly article
title: Designing polymer spin packs by tailored shape optimization techniques
author: Christian Leithäuser
author: René Pinnau
author: Robert E. Feßler
published in: Optimization and Engineering
publication date: 2022-01-28T00:00:00Z
Mathematics Subject Classification ID: 49Q10
Mathematics Subject Classification ID: 30C20
Mathematics Subject Classification ID: 35J57
Mathematics Subject Classification ID: 35Q35
zbMATH DE Number: 7465692
zbMATH Keywords: shape optimization
zbMATH Keywords: optimal control
zbMATH Keywords: adjoints
zbMATH Keywords: state constraints
zbMATH Keywords: conformal map
describes a project that uses: FreeFem++
MaRDI profile type: Publication
full work available at URL: s11081-018-9396-3
OpenAlex ID: W2810266605
cites work: A survey of multidisciplinary design optimization methods in launch vehicle design
cites work: Q4506481
cites work: Controllability of an elliptic equation and its finite difference approximation by the shape of the domain
cites work: Space Mapping and Defect Correction
cites work: Theory and practice of finite elements.
cites work: A phase field approach to shape optimization in Navier-Stokes flow with integral state constraints
cites work: Finite Element Methods for Navier-Stokes Equations
cites work: Optimal control of a linear elliptic equation with a supremum norm functional
cites work: New development in freefem++
cites work: Shape optimization for a class of semilinear variational inequalities with applications to damage models
cites work: Q4304306
cites work: Optimization with PDE Constraints
cites work: Comparison of approximate shape gradients
cites work: Two-Dimensional Shape Optimization with Nearly Conformal Transformations
cites work: Moreau-Yosida regularization in shape optimization with geometric constraints
cites work: Simulation-Driven Design by Knowledge-Based Response Correction Techniques
cites work: Distributed shape derivative via averaged adjoint method and applications
cites work: Characterizing the image space of a shape-dependent operator for a potential flow problem
cites work: Approximate controllability of linearized shape-dependent operators for flow problems
cites work: Space‐Mapping and Optimal Shape Design
cites work: Model hierarchies in space-mapping optimization: feasibility study for transport processes
cites work: Space mapping-focused control techniques for particle dispersions in fluids
cites work: Applied shape optimization for fluids
cites work: Q4101048
cites work: Convection in Porous Media
cites work: Q4820389
cites work: PDE Constrained Shape Optimization as Optimization on Shape Manifolds
cites work: Efficient PDE Constrained Shape Optimization Based on Steklov--Poincaré-Type Metrics
cites work: Q4000354
cites work: Q3966385
cites work: Minimax Lagrangian Approach to the Differentiability of Nonlinear PDE Constrained Shape Functions Without Saddle Point Assumption
cites work: Shape Optimization with Nonsmooth Cost Functions: From Theory to Numerics
cites work: Q5478321
cites work: Q3684480
cites work: An interior-point algorithm for nonconvex nonlinear programming
cites work: Q3940152
cites work: An adjoint method for a high-order discretization of deforming domain conservation laws for optimization of flow problems
Wikidata QID: Q129619204
DOI: 10.1007/S11081-018-9396-3
description: scientific article; zbMATH DE number 7465692