4.7 Article

Optimizing Micro-Tiles in Micro-Structures as a Design Paradigm

期刊

COMPUTER-AIDED DESIGN
卷 115, 期 -, 页码 23-33

出版社

ELSEVIER SCI LTD
DOI: 10.1016/j.cad.2019.05.020

关键词

Analysis; Heterogeneous materials; Topological optimization; Porous geometry

资金

  1. ISRAEL SCIENCE FOUNDATION [597/18]
  2. Defense Advanced Research Projects Agency (DARPA), USA [HR0011-17-2-0028]
  3. European Research Council [694515 - CHANGE]

向作者/读者索取更多资源

In recent years, new methods have been developed to synthesize complex porous and micro-structured geometry in a variety of ways. In this work, we take these approaches one step further and present these methods as an efficacious design paradigm. Specifically, complex micro-structure geometry can be synthesized while optimizing certain properties such as maximal heat exchange in heat exchangers, or minimal weight under stress specifications. By being able to adjust the geometry, the topology and/or the material properties of individual tiles in the micro-structure, possibly in a gradual way, a porous object can be synthesized that is optimal with respect to the design specifications. As part of this work, we exemplify this paradigm on a variety of diverse applications. (C) 2019 Elsevier Ltd. All rights reserved.

作者

我是这篇论文的作者
点击您的名字以认领此论文并将其添加到您的个人资料中。

评论

主要评分

4.7
评分不足

次要评分

新颖性
-
重要性
-
科学严谨性
-
评价这篇论文

推荐

Article Mechanics

Accurate equilibrium-based interlaminar stress recovery for isogeometric laminated composite Kirchhoff plates

Alessia Patton, Pablo Antolin, John-Eric Dufour, Josef Kiendl, Alessandro Reali

Summary: This paper introduces a fast and accurate stress recovery strategy for modeling the out-of-plane behavior of Kirchhoff laminated plates. The method is a two-step approach that utilizes classical composite plates theory followed by isogeometric analysis to recover out-of-plane stresses, with the effectiveness proven through extensive numerical tests.

COMPOSITE STRUCTURES (2021)

Article Mathematics, Applied

Adaptive Approximation of Shapes

A. Buffa, R. Hiptmair, P. Panchal

Summary: The study examines scalar-valued shape functionals on sets of shapes that are small perturbations of a reference shape. The shapes are described by parameterizations and their closeness is measured by a Hilbert space structure on the parameter domain. The study justifies a heuristic for finding the best low-dimensional parameter subspace and proposes an adaptive algorithm for achieving a prescribed accuracy when representing the shape functional with a small number of shape parameters.

NUMERICAL FUNCTIONAL ANALYSIS AND OPTIMIZATION (2021)

Article Mathematics, Interdisciplinary Applications

Fast and multiscale formation of isogeometric matrices of microstructured geometric models

T. Hirschler, P. Antolin, A. Buffa

Summary: The study introduces a multiscale assembly procedure to reduce assembly time in the context of isogeometric linear elasticity of complex microstructured geometries. The developed approach involves polynomial approximation at the macro-scale and the use of lookup tables with pre-computed integrals at the micro-scale. The strategy shows promising performance in forming finite element operators and computing other quantities efficiently, such as sensitivity analyses in design optimization.

COMPUTATIONAL MECHANICS (2022)

Article Computer Science, Interdisciplinary Applications

A level-set based space-time finite element approach to the modelling of solidification and melting processes

Leonardo Boledi, Benjamin Terschanski, Stefanie Elgeti, Julia Kowalski

Summary: This paper presents a numerical strategy for solving convection-coupled phase-transition problems, specifically focusing on solidification and melting. The authors track the position of the phase-change interface using a level-set method and compute the heat-flux jump using an extended ghost-cell approach. Verification cases are provided for 1D and 2D phase-transition problems.

JOURNAL OF COMPUTATIONAL PHYSICS (2022)

Article Mathematics, Applied

Analysis-aware defeaturing: Problem setting and a posteriori estimation

Annalisa Buffa, Ondine Chanon, Rafael Vazquez

Summary: Defeaturing involves simplifying models by removing irrelevant geometric features for simulation, enabling faster simulations and simplifying meshing. Quantitatively evaluating the impact of defeaturing is currently challenging.

MATHEMATICAL MODELS & METHODS IN APPLIED SCIENCES (2022)

Article Engineering, Geological

Use of machine learning for unraveling hidden correlations between particle size distributions and the mechanical behavior of granular materials

Ignacio Gonzalez Tejada, P. Antolin

Summary: A data-driven framework was used to predict the macroscopic mechanical behavior of dense packings of polydisperse granular materials. An artificial neural network scheme was found to anticipate the value of model parameters accurately, outperforming multiple linear regressions. The neural network also revealed hidden correlations between particle size distributions and macroscopic mechanical behavior.

ACTA GEOTECHNICA (2022)

Article Engineering, Multidisciplinary

Robust numerical integration on curved polyhedra based on folded decompositions

Pablo Antolin, Xiaodong Wei, Annalisa Buffa

Summary: We propose a novel method for numerical integration on curved polyhedra enclosed by high-order parametric surfaces. The method decomposes the polyhedron into triangular and/or rectangular pyramids and uses geometric mapping and tensor-product Gauss quadrature for integration. Folded cells, which have negative Jacobian values, are introduced in the decomposition process. It is shown that folded cells do not cause issues and can retain the same accuracy as cells with positive Jacobians. The method allows for a more flexible decomposition and can accommodate complex geometries in practical applications.

COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING (2022)

Article Computer Science, Interdisciplinary Applications

Quadrature-free immersed isogeometric analysis

P. Antolin, T. Hirschler

Summary: This paper presents a novel method for solving partial differential equations on three-dimensional CAD geometries using immersed isogeometric discretizations. The method does not require quadrature schemes and relies on analytical computations for polynomial integrals over spline boundary representations. Numerical experiments show that the proposed method achieves optimal error convergence order in 2D and 3D elliptic problems. The methodology is also illustrated on 3D CAD models with industrial-level complexity.

ENGINEERING WITH COMPUTERS (2022)

Article Mathematics, Applied

Numerical design of distributive mixing elements

Sebastian Hube, Marek Behr, Stefanie Elgeti, Malte Schoen, Jana Sasse, Christian Hopmann

Summary: This paper presents a novel shape optimization technique for the design of mixing elements in single-screw extruders. The study focuses on improving the mixing capabilities of single-screw extruders by adding mixing elements to enhance dynamic mixing, compensating for their shortcomings compared to multi-screw extruders.

FINITE ELEMENTS IN ANALYSIS AND DESIGN (2022)

Article Engineering, Multidisciplinary

The surface-reconstruction virtual-region mesh update method for problems with topology changes

Felipe A. Gonzalez, Stefanie Elgeti, Marek Behr

Summary: In this work, a novel boundary-conforming mesh-update method is proposed for problems with large boundary displacements and topology changes. This method combines the virtual region approach and surface reconstruction process to handle complex boundary movements. The robustness of the proposed method is demonstrated through numerical examples of Poiseuille flow variation and flow simulation during a closing diaphragm valve, including large boundary movement, complex geometry, and closing motion.

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING (2023)

Article Engineering, Multidisciplinary

A localized reduced basis approach for unfitted domain methods on parameterized geometries

Margarita Chasapi, Pablo Antolin, Annalisa Buffa

Summary: This work presents a reduced order modeling framework for parameterized second-order linear elliptic partial differential equations on unfitted geometries. Efficient projection-based models utilizing reduced basis method and discrete empirical interpolation are proposed, which can handle geometrical parameters in unfitted domain discretizations. The proposed method is computationally efficient and accurate, agnostic to the underlying discretization choice. Numerical experiments on benchmark problems demonstrate significant reduction of online computational cost compared to standard ROMs with the same level of accuracy. The methodology is also applicable to three-dimensional geometries of linear elastic problems.

COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING (2023)

Article Computer Science, Software Engineering

Region Extraction in Mesh Intersection

Pablo Antolin, Annalisa Buffa, Emiliano Cirillo

Summary: Region extraction is a common task in Computer Science and Engineering, with applications in object recognition and motion analysis. Previous research has mainly focused on regions bounded by straight lines, particularly in intersection detection between unstructured meshes. However, the advancement of Isogeometric Analysis requires a generalization to the case where regions are bounded by curved segments. This work presents a novel region extraction algorithm that allows precise numerical integration of functions defined in various spline spaces, with applications in contact problems, mortar methods, and quasi-interpolation problems.

COMPUTER-AIDED DESIGN (2023)

Article Computer Science, Interdisciplinary Applications

DeepBND: A machine learning approach to enhance multiscale solid mechanics

Felipe Rocha, Simone Deparis, Pablo Antolin, Annalisa Buffa

Summary: The effective properties of materials with random heterogeneous structures are determined by homogenizing the mechanical behavior in a window of observation. The choice of the local domain and boundary conditions govern the modeling errors, and there are standard methods to determine the formulation except for these two choices. This study proposes a machine learning procedure to select suitable boundary conditions for multiscale problems, which reduces computational cost significantly.

JOURNAL OF COMPUTATIONAL PHYSICS (2023)

Review Computer Science, Software Engineering

Fabric mechanical parameters for 3D cloth simulation in apparel CAD: A systematic review

Xiaoqun Dai, Yan Hong

Summary: The primary objective of this research is to enhance the understanding of fabric mechanical behaviors, measurement techniques, and parameters essential for cloth simulation. The findings and information presented herein can be effectively utilized to enhance the precision and fidelity of apparel CAD systems, thereby facilitating advancements in virtual garment design and production.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

A compact yet flexible design space for large-scale nonperiodic 3D woven composites based on a weighted game for generating candidate tow architectures

Zhen-Pei Wang, Brian N. Cox, Shemuel Joash Kuehsamy, Mark Hyunpong Jhon, Olivier Sudre, N. Sridhar, Gareth J. Conduit

Summary: Three-dimensional non-periodic woven composite preforms have great design flexibility, but the design space is too large. This paper proposes a Background Vector Method (BVM) for generating candidate designs that can adapt to local architecture and global design goals while ensuring fabricability. Examples are provided to illustrate the design scope and speed of the BVM, as well as pathways for incorporating it into optimization algorithms.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

Taming Connectedness in Machine-Learning-Based Topology Optimization with Connectivity Graphs

Mohammad Mahdi Behzadi, Jiangce Chen, Horea T. Ilies

Summary: This paper proposes an approach to enhance the topological accuracy of machine learning-based topology optimization methods. The approach utilizes a predicted dual connectivity graph to improve the connectivity of the predicted designs. Experimental results show that the proposed method significantly improves the connectivity of the final predicted structures.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

Texture-Driven Adaptive Mesh Refinement with Application to 3D Relief

Jiaze Li, Shengfa Wang, Eric Paquette

Summary: In this study, a texture-driven adaptive mesh refinement method is proposed to generate high-quality 3D reliefs. By conducting feature-preserving adaptive sampling of the texture contours and using constraint-driven and feature-adaptive mesh subdivision, the method is able to accurately follow the texture contours and maintain good polygon quality.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

The Generation of 3D Surface Meshes for NURBS-Enhanced FEM

Xi Zou, Sui Bun Lo, Ruben Sevilla, Oubay Hassan, Kenneth Morgan

Summary: This work presents a new method for generating triangular surface meshes in three dimensions for the NURBS-enhanced finite element method. The method allows for triangular elements that span across multiple NURBS surfaces, while maintaining the exact representation of the CAD geometry. This eliminates the need for de-featuring complex watertight CAD models and ensures compliance with user-specified spacing function requirements.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

Reconstruction and Preservation of Feature Curves in 3D Point Cloud Processing

Ulderico Fugacci, Chiara Romanengo, Bianca Falcidieno, Silvia Biasotti

Summary: This paper proposes a method for suitably resampling a 3D point cloud while preserving the feature curves to which some points belong. The method enriches the cloud by approximating curvilinear profiles and allows for point removal or insertion without affecting the approximated profiles. The effectiveness of the method is evaluated through experiments and comparisons.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

A Shape Derivative Approach to Domain Simplification

J. Hinz, O. Chanon, A. Arrigoni, A. Buffa

Summary: The objective of this study is to address the difficulty of simplifying a geometric model while maintaining the accuracy of the solution. A goal-oriented adaptive strategy is proposed to reintroduce geometric features in regions with significant impact on the quantity of interest. This approach enables faster and more efficient simulations.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

Gradient design and fabrication methodology for interleaved self-locking kirigami panels

Hao Qiu, Yixiong Feng, Yicong Gao, Zhaoxi Hong, Jianrong Tan

Summary: Sandwich panels with excellent mechanical properties are widely used, and kirigami-inspired structural designs are receiving increasing attention. In this study, novel graded self-locking kirigami panels based on a tucked-interleaved pattern are developed and analyzed. The experimental and simulation results demonstrate that the proposed kirigami panels have outstanding load-to-weight ratios and can generate graded stiffness and superior specific energy absorption.

COMPUTER-AIDED DESIGN (2024)

Article Computer Science, Software Engineering

Simultaneous Boundary and Interior Parameterization of Planar Domains Via Deep Learning

Zheng Zhan, Wenping Wang, Falai Chen

Summary: This article proposes a learning based method using a deep neural network to simultaneously parameterize the boundary and interior of a computational domain. The method achieves robust parameterization by optimizing a loss function and fitting a tensor-product B-spline function. Experimental results demonstrate that the proposed approach yields parameterization results with lower distortion and higher bijectivity ratio.

COMPUTER-AIDED DESIGN (2024)